diff --git a/Trash&OldStuff/DG-BKG/ARK/DG2D_kinetic b/Trash&OldStuff/DG-BKG/ARK/DG2D_kinetic deleted file mode 100644 index 9d42037..0000000 Binary files a/Trash&OldStuff/DG-BKG/ARK/DG2D_kinetic and /dev/null differ diff --git a/Trash&OldStuff/DG-BKG/ARK/DG2D_kinetic_SSPRK b/Trash&OldStuff/DG-BKG/ARK/DG2D_kinetic_SSPRK deleted file mode 100644 index 30a539b..0000000 Binary files a/Trash&OldStuff/DG-BKG/ARK/DG2D_kinetic_SSPRK and /dev/null differ diff --git a/Trash&OldStuff/DG-BKG/ARK/Makefile b/Trash&OldStuff/DG-BKG/ARK/Makefile deleted file mode 100644 index 8a738e7..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Makefile +++ /dev/null @@ -1,160 +0,0 @@ -PROG = DG2D_kinetic -DIR = . -SRCDIR = ./src -BIN = ./bin -FBIN = ./bin - -#MOD_SFX= d -MOD_SFX=mod -.SUFFIXES: -.SUFFIXES: .f90 .o .$(MOD_SFX) -F90=ifort -#F90=gfortran -#F90=pgf95 - -LINK = $(F90) -O3 #-g -COMP90 = $(F90) -O3 -COMP77 = $(F90) -O3 #-132 - -FFLAGS = #-unroll8 -autodouble -W1 -mtune=core2 -FFLAGS2 = #-unroll8 -autodouble -W1 -mtune=core2 -LIBDIR = -L/usr/local/cuda/lib64 -LIB = #-lcudart -#LIBDIR2 = -L/opt/intel/compiler70/ia32/lib -#LIB2 = -lintrins - -# ABSOFT fortran -#COMP90 = f90 -O2 -#COMP77 = f77 -O2 -W -#LINK = f90 -O2 -#FFLAGS = -cpu:p7 -#FFLAGS2 = -cpu:p7 -#LIBDIR = -L/usr/local/Matlab6p1/extern/lib/glnx86 -#LIB = -leng -lmat -lmx -lut -#-llibmat.so -llibmx.so -llibut.so - - -##LIBDIR = -L/usr/local/matlab6p1/extern/lib/glnx86/ -#LIB = libeng.so libmat.so libmx.so libut.so - -#LINK = f77 -fast -xO4 -xsafe=mem -xarch=v8plusa -xchip=ultra -#COMP = f77 -e -fast -xO4 -xsafe=mem -xarch=v8plusa -xchip=ultra - -OBJS = $(FBIN)/universal.o\ - $(FBIN)/State_Var.o\ - $(FBIN)/Filter_Var.o\ - $(FBIN)/Kinetic_Var.o\ - $(FBIN)/Legendre.o\ - $(FBIN)/splibsrc1.o\ - $(FBIN)/MD2D_Grid.o\ - $(FBIN)/Grid2D_Pack.o\ - $(FBIN)/RK_Var.o\ - $(FBIN)/RK_Pack.o\ - $(FBIN)/Metric_Var.o\ - $(FBIN)/Metric_Pack.o\ - $(FBIN)/NorVec_Var.o\ - $(FBIN)/NorVec_Pack.o\ - $(FBIN)/Char_Var.o\ - $(FBIN)/BC_Pack.o\ - $(FBIN)/Time_Pack.o\ - $(FBIN)/Diff_Pack.o\ - $(FBIN)/Output_Pack.o\ - $(FBIN)/Kinetic_Pack.o\ - $(FBIN)/LinearSolvers.o\ - $(FBIN)/NSOLI.o\ - $(FBIN)/DG2D_kinetic.o - -# $(FBIN)/Filter_Var.o\ -# $(FBIN)/Filter_Pack.o\ -# $(FBIN)/Time_Pack.o\ -# $(FBIN)/OutPut_Tec.o\ -# $(FBIN)/Visual_Graph.o\ -# $(FBIN)/MG_Var.o\ - - -$(PROG): $(OBJS) - echo $(BIN) - @echo "" - @echo "Linking object files $^ into $@" - $(LINK) -o $(PROG) $(OBJS) $(LIBDIR) $(LIB) -lm -lstdc++ -# mv $(PROG) ../. - -#$(LIBDIR) $(LIB) - -#Source file -$(FBIN)/%.o: $(SRCDIR)/%.f90 - @echo "" - @echo "Compiling source file $< into $@" - $(COMP90) $(FFLAGS) -c $< - mv *.o $(FBIN) -# mv *.mod $(MDIR) - - -$(FBIN)/%.o: $(SRCDIR)/%.for - @echo "" - @echo "Compiling source file $< into $@" - $(COMP77) $(FFLAGS2) -c $< - mv *.o $(FBIN) - -$(FBIN)/%.o: $(SRCDIR)/%.f - @echo "" - @echo "Compiling source file $< into $@" - $(COMP77) $(FFLAGS2) -c $< - mv *.o $(FBIN) - -#Module -$(FBIN)/%.$(MOD_SFX): -# @echo "" -# @if [ ! -s $@ ]; then \ -# echo "Error, module file deleted?"; exit 1; fi -# @echo "Module file $@ considered updated through dependence on: $^" - touch $@ - -#Dependencies for creating objectfile (USE Statement) -$(FBIN)/DG2D_kinetic.o:\ - $(FBIN)/UNIVERSAL_CONST.$(MOD_SFX)\ - $(FBIN)/LEGENDRE.$(MOD_SFX)\ - $(FBIN)/RK_VAR.$(MOD_SFX)\ - $(FBIN)/MD2D_GRID.$(MOD_SFX)\ - $(FBIN)/STATE_VAR.$(MOD_SFX)\ - $(FBIN)/CHAR_VAR.$(MOD_SFX) - - -$(FBIN)/Grid2D_Pack.o:\ - $(FBIN)/MD2D_GRID.$(MOD_SFX)\ - $(FBIN)/UNIVERSAL_CONST.$(MOD_SFX)\ - $(FBIN)/LEGENDRE.$(MOD_SFX) - -$(FBIN)/BC_Pack.o:\ - $(FBIN)/MD2D_GRID.$(MOD_SFX)\ - $(FBIN)/UNIVERSAL_CONST.$(MOD_SFX)\ - $(FBIN)/CHAR_VAR.$(MOD_SFX) - -$(FBIN)/Time_Pack.o:\ - $(FBIN)/MD2D_GRID.$(MOD_SFX)\ - $(FBIN)/RK_VAR.$(MOD_SFX)\ - $(FBIN)/METRIC_VAR.$(MOD_SFX) - -$(FBIN)/Diff_Pack.o:\ - $(FBIN)/LEGENDRE.$(MOD_SFX)\ - $(FBIN)/METRIC_VAR.$(MOD_SFX) - - - -#Location of modules in source file -$(FBIN)/UNIVERSAL_CONST.$(MOD_SFX):$(FBIN)/universal.o -$(FBIN)/LEGENDRE.$(MOD_SFX) :$(FBIN)/Legendre.o -$(FBIN)/RK_VAR.$(MOD_SFX) :$(FBIN)/RK_Var.o -$(FBIN)/MD2D_GRID.$(MOD_SFX) :$(FBIN)/MD2D_Grid.o -$(FBIN)/STATE_VAR.$(MOD_SFX) :$(FBIN)/State_Var.o -$(FBIN)/METRIC_VAR.$(MOD_SFX) :$(FBIN)/Metric_Var.o -$(FBIN)/NORVEC_VAR.$(MOD_SFX) :$(FBIN)/NorVec_Var.o -$(FBIN)/CHAR_VAR.$(MOD_SFX) :$(FBIN)/Char_Var.o -#FILTER_VAR.$(MOD_SFX):$(FBIN)/Filter_Var.o -#MG_VAR.$(MOD_SFX):$(FBIN)/MG_Var.o - -clean: - rm -f $(FBIN)/*.* - rm -f $(PROG) *.mod - - diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00001.in deleted file mode 100644 index 4873182..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001.in +++ /dev/null @@ -1,19 +0,0 @@ -====================== Input Parameters =================== - 1 ! TotNum_DM - 9 ! PolyDegN_max(1) - 9 ! PolyDegN_max(2) ------------------------------------------------------------ -Parameters of Domain 1 -------------------------------- -x12345x12345x12345----------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.----------------- - -1.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345----------------------------------------------- - 1 3 - 1 4 - 1 1 - 1 2 ------------------------------------------------------------ diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Ndom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Ndom.in deleted file mode 100644 index 7f3284b..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Ndom.in +++ /dev/null @@ -1,19 +0,0 @@ -========= Input Parameters ========= - 1 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - 0 3 - 0 4 - 0 1 - 0 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Nedg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Nedg.in deleted file mode 100644 index 7511093..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Nedg.in +++ /dev/null @@ -1,24 +0,0 @@ -========= Input edge Parameters ========= - 4 !Number of global edge ------------------------------------- - 1 1 1 0 3 - 2 1 3 0 1 - 3 1 2 0 4 - 4 1 4 0 2 ------------------------------------- - 0 !Number of interior edge - 0 !Number of interior edge 1 - 0 !Number of interior edge 2 ------------------------------------- ------------------------------------- - 4 !Number of outer edge - 1 !Number of outer edge 1 - 1 !Number of outer edge 2 - 1 !Number of outer edge 3 - 1 !Number of outer edge 4 ------------------------------------- - 1 1 1 0 3 - 2 1 3 0 1 - 3 1 2 0 4 - 4 1 4 0 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Pdom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Pdom.in deleted file mode 100644 index d404359..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Pdom.in +++ /dev/null @@ -1,19 +0,0 @@ -========= Input Parameters ========= - 1 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - -1 3 - -1 4 - -1 1 - -1 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Pedg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Pedg.in deleted file mode 100644 index 9ef1793..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001Pedg.in +++ /dev/null @@ -1,24 +0,0 @@ -========= Input edge Parameters ========= - 4 !Number of global edge ------------------------------------- - 1 1 1 -1 3 - 2 1 3 -1 1 - 3 1 2 -1 4 - 4 1 4 -1 2 ------------------------------------- - 0 !Number of interior edge - 0 !Number of interior edge 1 - 0 !Number of interior edge 2 ------------------------------------- ------------------------------------- - 4 !Number of outer edge - 1 !Number of outer edge 1 - 1 !Number of outer edge 2 - 1 !Number of outer edge 3 - 1 !Number of outer edge 4 ------------------------------------- - 1 1 1 -1 3 - 2 1 3 -1 1 - 3 1 2 -1 4 - 4 1 4 -1 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001dom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00001dom.in deleted file mode 100644 index 89e7455..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001dom.in +++ /dev/null @@ -1,19 +0,0 @@ -========= Input Parameters ========= - 1 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - 1 3 - 1 4 - 1 1 - 1 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001edg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00001edg.in deleted file mode 100644 index 075c4ec..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00001edg.in +++ /dev/null @@ -1,20 +0,0 @@ -========= Input edge Parameters ========= - 2 !Number of global edge ------------------------------------- - 1 1 1 1 3 - 2 1 2 1 4 ------------------------------------- - 2 !Number of interior edge - 1 !Number of interior edge 1 - 1 !Number of interior edge 2 ------------------------------------- - 1 1 1 1 3 - 2 1 2 1 4 ------------------------------------- - 0 !Number of outer edge - 0 !Number of outer edge 1 - 0 !Number of outer edge 2 - 0 !Number of outer edge 3 - 0 !Number of outer edge 4 ------------------------------------- ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00004.in deleted file mode 100644 index ef56b12..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004.in +++ /dev/null @@ -1,61 +0,0 @@ -====================== Input Parameters ======================= - 4 !Total Number of Domain - 10 !PolyDegN_max(1) - 10 !PolyDegN_max(2) ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345--------------------------------------------------- - 3 3 - 2 4 - 3 1 - 2 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 0.00000000 - 0.00000000 0.00000000 -x12345x12345--------------------------------------------------- - 4 3 - 1 4 - 4 1 - 1 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345--------------------------------------------------- - 1 3 - 4 4 - 1 1 - 4 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.00000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 1.00000000 - 0.00000000 1.00000000 -x12345x12345--------------------------------------------------- - 2 3 - 3 4 - 2 1 - 3 2 ---------------------------------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Ndom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Ndom.in deleted file mode 100644 index d8bb312..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Ndom.in +++ /dev/null @@ -1,61 +0,0 @@ -========= Input Parameters ========= - 4 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 0 3 - 2 4 - 3 1 - 0 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 0.00000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - 0 3 - 0 4 - 4 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - 1 3 - 4 4 - 0 1 - 0 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 1.00000000 - 0.00000000 1.00000000 -x12345x12345-------------------------- - 2 3 - 0 4 - 0 1 - 3 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Nedg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Nedg.in deleted file mode 100644 index 193eb3f..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Nedg.in +++ /dev/null @@ -1,40 +0,0 @@ -========= Input edge Parameters ========= - 12 !Number of global edge ------------------------------------- - 1 3 1 1 3 - 2 4 1 2 3 - 3 1 2 2 4 - 4 3 2 4 4 - 5 1 1 0 3 - 6 2 1 0 3 - 7 3 3 0 1 - 8 4 3 0 1 - 9 2 2 0 4 - 10 4 2 0 4 - 11 1 4 0 2 - 12 3 4 0 2 ------------------------------------- - 4 !Number of interior edge - 2 !Number of interior edge 1 - 2 !Number of interior edge 2 ------------------------------------- - 1 3 1 1 3 - 2 4 1 2 3 - 3 1 2 2 4 - 4 3 2 4 4 ------------------------------------- - 8 !Number of outer edge - 2 !Number of outer edge 1 - 2 !Number of outer edge 2 - 2 !Number of outer edge 3 - 2 !Number of outer edge 4 ------------------------------------- - 5 1 1 0 3 - 6 2 1 0 3 - 7 3 3 0 1 - 8 4 3 0 1 - 9 2 2 0 4 - 10 4 2 0 4 - 11 1 4 0 2 - 12 3 4 0 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Pdom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Pdom.in deleted file mode 100644 index a8af451..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Pdom.in +++ /dev/null @@ -1,61 +0,0 @@ -========= Input Parameters ========= - 4 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - -3 3 - 2 4 - 3 1 - -2 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 0.00000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - -4 3 - -1 4 - 4 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - 1 3 - 4 4 - -1 1 - -4 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 1.00000000 - 0.00000000 1.00000000 -x12345x12345-------------------------- - 2 3 - -3 4 - -2 1 - 3 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Pedg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Pedg.in deleted file mode 100644 index ed25881..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004Pedg.in +++ /dev/null @@ -1,40 +0,0 @@ -========= Input edge Parameters ========= - 12 !Number of global edge ------------------------------------- - 1 3 1 1 3 - 2 4 1 2 3 - 3 1 2 2 4 - 4 3 2 4 4 - 5 1 1 -3 3 - 6 2 1 -4 3 - 7 3 3 -1 1 - 8 4 3 -2 1 - 9 2 2 -1 4 - 10 4 2 -3 4 - 11 1 4 -2 2 - 12 3 4 -4 2 ------------------------------------- - 4 !Number of interior edge - 2 !Number of interior edge 1 - 2 !Number of interior edge 2 ------------------------------------- - 1 3 1 1 3 - 2 4 1 2 3 - 3 1 2 2 4 - 4 3 2 4 4 ------------------------------------- - 8 !Number of outer edge - 2 !Number of outer edge 1 - 2 !Number of outer edge 2 - 2 !Number of outer edge 3 - 2 !Number of outer edge 4 ------------------------------------- - 5 1 1 -3 3 - 6 2 1 -4 3 - 7 3 3 -1 1 - 8 4 3 -2 1 - 9 2 2 -1 4 - 10 4 2 -3 4 - 11 1 4 -2 2 - 12 3 4 -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004dom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00004dom.in deleted file mode 100644 index ea646c9..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004dom.in +++ /dev/null @@ -1,61 +0,0 @@ -========= Input Parameters ========= - 4 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 3 3 - 2 4 - 3 1 - 2 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 0.00000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - 4 3 - 1 4 - 4 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - 1 3 - 4 4 - 1 1 - 4 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 1.00000000 - 0.00000000 1.00000000 -x12345x12345-------------------------- - 2 3 - 3 4 - 2 1 - 3 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004edg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00004edg.in deleted file mode 100644 index 3f94039..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00004edg.in +++ /dev/null @@ -1,32 +0,0 @@ -========= Input edge Parameters ========= - 8 !Number of global edge ------------------------------------- - 1 1 1 3 3 - 2 3 1 1 3 - 3 2 1 4 3 - 4 4 1 2 3 - 5 1 2 2 4 - 6 2 2 1 4 - 7 3 2 4 4 - 8 4 2 3 4 ------------------------------------- - 8 !Number of interior edge - 4 !Number of interior edge 1 - 4 !Number of interior edge 2 ------------------------------------- - 1 1 1 3 3 - 2 3 1 1 3 - 3 2 1 4 3 - 4 4 1 2 3 - 5 1 2 2 4 - 6 2 2 1 4 - 7 3 2 4 4 - 8 4 2 3 4 ------------------------------------- - 0 !Number of outer edge - 0 !Number of outer edge 1 - 0 !Number of outer edge 2 - 0 !Number of outer edge 3 - 0 !Number of outer edge 4 ------------------------------------- ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00009.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00009.in deleted file mode 100644 index 08257a1..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00009.in +++ /dev/null @@ -1,131 +0,0 @@ -====================== Input Parameters ======================= - 9 !Total Number of Domain - 10 !PolyDegN_max(1) - 10 !PolyDegN_max(2) ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 -1.00000000 - -0.33333333 -1.00000000 - -0.33333333 -0.33333333 - -1.00000000 -0.33333333 -x12345x12345--------------------------------------------------- - 7 3 - 2 4 - 4 1 - 3 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.33333333 -1.00000000 - 0.33333333 -1.00000000 - 0.33333333 -0.33333333 - -0.33333333 -0.33333333 -x12345x12345--------------------------------------------------- - 8 3 - 3 4 - 5 1 - 1 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.33333333 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 -0.33333333 - 0.33333333 -0.33333333 -x12345x12345--------------------------------------------------- - 9 3 - 1 4 - 6 1 - 2 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 -0.33333333 - -0.33333333 -0.33333333 - -0.33333333 0.33333333 - -1.00000000 0.33333333 -x12345x12345--------------------------------------------------- - 1 3 - 5 4 - 7 1 - 6 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.33333333 -0.33333333 - 0.33333333 -0.33333333 - 0.33333333 0.33333333 - -0.33333333 0.33333333 -x12345x12345--------------------------------------------------- - 2 3 - 6 4 - 8 1 - 4 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.33333333 -0.33333333 - 1.00000000 -0.33333333 - 1.00000000 0.33333333 - 0.33333333 0.33333333 -x12345x12345--------------------------------------------------- - 3 3 - 4 4 - 9 1 - 5 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 0.33333333 - -0.33333333 0.33333333 - -0.33333333 1.00000000 - -1.00000000 1.00000000 -x12345x12345--------------------------------------------------- - 4 3 - 8 4 - 1 1 - 9 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.33333333 0.33333333 - 0.33333333 0.33333333 - 0.33333333 1.00000000 - -0.33333333 1.00000000 -x12345x12345--------------------------------------------------- - 5 3 - 9 4 - 2 1 - 7 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.33333333 0.33333333 - 1.00000000 0.33333333 - 1.00000000 1.00000000 - 0.33333333 1.00000000 -x12345x12345--------------------------------------------------- - 6 3 - 7 4 - 3 1 - 8 2 ---------------------------------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00016.in deleted file mode 100644 index 74cc34c..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016.in +++ /dev/null @@ -1,229 +0,0 @@ -====================== Input Parameters ======================= - 16 !Total Number of Domain - 10 !PolyDegN_max(1) - 10 !PolyDegN_max(2) ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 -1.00000000 - -0.50000000 -1.00000000 - -0.50000000 -0.50000000 - -1.00000000 -0.50000000 -x12345x12345--------------------------------------------------- - 13 3 - 2 4 - 5 1 - 4 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.50000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 -0.50000000 - -0.50000000 -0.50000000 -x12345x12345--------------------------------------------------- - 14 3 - 3 4 - 6 1 - 1 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.00000000 -1.00000000 - 0.50000000 -1.00000000 - 0.50000000 -0.50000000 - 0.00000000 -0.50000000 -x12345x12345--------------------------------------------------- - 15 3 - 4 4 - 7 1 - 2 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.50000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 -0.50000000 - 0.50000000 -0.50000000 -x12345x12345--------------------------------------------------- - 16 3 - 1 4 - 8 1 - 3 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 -0.50000000 - -0.50000000 -0.50000000 - -0.50000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345--------------------------------------------------- - 1 3 - 6 4 - 9 1 - 8 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.50000000 -0.50000000 - 0.00000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 0.00000000 -x12345x12345--------------------------------------------------- - 2 3 - 7 4 - 10 1 - 5 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.00000000 -0.50000000 - 0.50000000 -0.50000000 - 0.50000000 0.00000000 - 0.00000000 0.00000000 -x12345x12345--------------------------------------------------- - 3 3 - 8 4 - 11 1 - 6 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.50000000 -0.50000000 - 1.00000000 -0.50000000 - 1.00000000 0.00000000 - 0.50000000 0.00000000 -x12345x12345--------------------------------------------------- - 4 3 - 5 4 - 12 1 - 7 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 0.00000000 - -0.50000000 0.00000000 - -0.50000000 0.50000000 - -1.00000000 0.50000000 -x12345x12345--------------------------------------------------- - 5 3 - 10 4 - 13 1 - 12 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.50000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 0.50000000 - -0.50000000 0.50000000 -x12345x12345--------------------------------------------------- - 6 3 - 11 4 - 14 1 - 9 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.00000000 0.00000000 - 0.50000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 0.50000000 -x12345x12345--------------------------------------------------- - 7 3 - 12 4 - 15 1 - 10 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.50000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 0.50000000 - 0.50000000 0.50000000 -x12345x12345--------------------------------------------------- - 8 3 - 9 4 - 16 1 - 11 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 0.50000000 - -0.50000000 0.50000000 - -0.50000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345--------------------------------------------------- - 9 3 - 14 4 - 1 1 - 16 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.50000000 0.50000000 - 0.00000000 0.50000000 - 0.00000000 1.00000000 - -0.50000000 1.00000000 -x12345x12345--------------------------------------------------- - 10 3 - 15 4 - 2 1 - 13 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.00000000 0.50000000 - 0.50000000 0.50000000 - 0.50000000 1.00000000 - 0.00000000 1.00000000 -x12345x12345--------------------------------------------------- - 11 3 - 16 4 - 3 1 - 14 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.50000000 0.50000000 - 1.00000000 0.50000000 - 1.00000000 1.00000000 - 0.50000000 1.00000000 -x12345x12345--------------------------------------------------- - 12 3 - 13 4 - 4 1 - 15 2 ---------------------------------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Ndom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Ndom.in deleted file mode 100644 index 31e90cd..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Ndom.in +++ /dev/null @@ -1,229 +0,0 @@ -========= Input Parameters ========= -16 !Total Number of Domain -10 !PolyDegN_max(1) -10 !PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - -0.50000000 -1.00000000 - -0.50000000 -0.50000000 - -1.00000000 -0.50000000 -x12345678x12345678-------------------------- - 0 3 - 2 4 - 5 1 - 0 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 -0.50000000 - -0.50000000 -0.50000000 -x12345678x12345678-------------------------- - 0 3 - 3 4 - 6 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.50000000 -1.00000000 - 0.50000000 -0.50000000 - 0.00000000 -0.50000000 -x12345678x12345678-------------------------- - 0 3 - 4 4 - 7 1 - 2 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 -0.50000000 - 0.50000000 -0.50000000 -x12345678x12345678-------------------------- - 0 3 - 0 4 - 8 1 - 3 2 ------------------------------------- ----------- < Domain 5 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -0.50000000 - -0.50000000 -0.50000000 - -0.50000000 0.00000000 - -1.00000000 0.00000000 -x12345678x12345678-------------------------- - 1 3 - 6 4 - 9 1 - 0 2 ------------------------------------- ----------- < Domain 6 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - 0.00000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 0.00000000 -x12345678x12345678-------------------------- - 2 3 - 7 4 - 10 1 - 5 2 ------------------------------------- ----------- < Domain 7 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.50000000 - 0.50000000 -0.50000000 - 0.50000000 0.00000000 - 0.00000000 0.00000000 -x12345678x12345678-------------------------- - 3 3 - 8 4 - 11 1 - 6 2 ------------------------------------- ----------- < Domain 8 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 1.00000000 -0.50000000 - 1.00000000 0.00000000 - 0.50000000 0.00000000 -x12345678x12345678-------------------------- - 4 3 - 0 4 - 12 1 - 7 2 ------------------------------------- ----------- < Domain 9 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.00000000 - -0.50000000 0.00000000 - -0.50000000 0.50000000 - -1.00000000 0.50000000 -x12345678x12345678-------------------------- - 5 3 - 10 4 - 13 1 - 0 2 ------------------------------------- ----------- < Domain 10 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 0.50000000 - -0.50000000 0.50000000 -x12345678x12345678-------------------------- - 6 3 - 11 4 - 14 1 - 9 2 ------------------------------------- ----------- < Domain 11 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.50000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 0.50000000 -x12345678x12345678-------------------------- - 7 3 - 12 4 - 15 1 - 10 2 ------------------------------------- ----------- < Domain 12 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 0.50000000 - 0.50000000 0.50000000 -x12345678x12345678-------------------------- - 8 3 - 0 4 - 16 1 - 11 2 ------------------------------------- ----------- < Domain 13 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.50000000 - -0.50000000 0.50000000 - -0.50000000 1.00000000 - -1.00000000 1.00000000 -x12345678x12345678-------------------------- - 9 3 - 14 4 - 0 1 - 0 2 ------------------------------------- ----------- < Domain 14 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 0.50000000 - 0.00000000 0.50000000 - 0.00000000 1.00000000 - -0.50000000 1.00000000 -x12345678x12345678-------------------------- - 10 3 - 15 4 - 0 1 - 13 2 ------------------------------------- ----------- < Domain 15 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.50000000 - 0.50000000 0.50000000 - 0.50000000 1.00000000 - 0.00000000 1.00000000 -x12345678x12345678-------------------------- - 11 3 - 16 4 - 0 1 - 14 2 ------------------------------------- ----------- < Domain 16 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 0.50000000 - 1.00000000 0.50000000 - 1.00000000 1.00000000 - 0.50000000 1.00000000 -x12345678x12345678-------------------------- - 12 3 - 0 4 - 0 1 - 15 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Nedg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Nedg.in deleted file mode 100644 index 5f4b2f8..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Nedg.in +++ /dev/null @@ -1,97 +0,0 @@ -========= Input Parameters ========= -40 !Total Number of global edge ------------------------------------- - 1 5 1 1 3 - 2 6 1 2 3 - 3 7 1 3 3 - 4 8 1 4 3 - 5 9 1 5 3 - 6 10 1 6 3 - 7 11 1 7 3 - 8 12 1 8 3 - 9 13 1 9 3 - 10 14 1 10 3 - 11 15 1 11 3 - 12 16 1 12 3 - 13 1 2 2 4 - 14 2 2 3 4 - 15 3 2 4 4 - 16 5 2 6 4 - 17 6 2 7 4 - 18 7 2 8 4 - 19 9 2 10 4 - 20 10 2 11 4 - 21 11 2 12 4 - 22 13 2 14 4 - 23 14 2 15 4 - 24 15 2 16 4 - 25 1 1 0 3 - 26 2 1 0 3 - 27 3 1 0 3 - 28 4 1 0 3 - 29 13 3 0 1 - 30 14 3 0 1 - 31 15 3 0 1 - 32 16 3 0 1 - 33 4 2 0 4 - 34 8 2 0 4 - 35 12 2 0 4 - 36 16 2 0 4 - 37 1 4 0 2 - 38 5 4 0 2 - 39 9 4 0 2 - 40 13 4 0 2 ------------------------------------- -24 !Total Number of interior edge -12 !Total Number of interior edge 1 -12 !Total Number of interior edge 2 ------------------------------------- - 1 5 1 1 3 - 2 6 1 2 3 - 3 7 1 3 3 - 4 8 1 4 3 - 5 9 1 5 3 - 6 10 1 6 3 - 7 11 1 7 3 - 8 12 1 8 3 - 9 13 1 9 3 - 10 14 1 10 3 - 11 15 1 11 3 - 12 16 1 12 3 - 13 1 2 2 4 - 14 2 2 3 4 - 15 3 2 4 4 - 16 5 2 6 4 - 17 6 2 7 4 - 18 7 2 8 4 - 19 9 2 10 4 - 20 10 2 11 4 - 21 11 2 12 4 - 22 13 2 14 4 - 23 14 2 15 4 - 24 15 2 16 4 ------------------------------------- -16 !Total Number of outer edge -4 !Total Number of outer edge 1 -4 !Total Number of outer edge 2 -4 !Total Number of outer edge 3 -4 !Total Number of outer edge 4 ------------------------------------- - 25 1 1 0 3 - 26 2 1 0 3 - 27 3 1 0 3 - 28 4 1 0 3 - 29 13 3 0 1 - 30 14 3 0 1 - 31 15 3 0 1 - 32 16 3 0 1 - 33 4 2 0 4 - 34 8 2 0 4 - 35 12 2 0 4 - 36 16 2 0 4 - 37 1 4 0 2 - 38 5 4 0 2 - 39 9 4 0 2 - 40 13 4 0 2 ------------------------------------- ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Pdom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Pdom.in deleted file mode 100644 index 6c14393..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Pdom.in +++ /dev/null @@ -1,229 +0,0 @@ -========= Input Parameters ========= - 16 !Total Number of Domain - 10 !PolyDegN_max(1) - 10 !PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - -0.50000000 -1.00000000 - -0.50000000 -0.50000000 - -1.00000000 -0.50000000 -x12345678x12345678-------------------------- - -13 3 - 2 4 - 5 1 - -4 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 -0.50000000 - -0.50000000 -0.50000000 -x12345678x12345678-------------------------- - -14 3 - 3 4 - 6 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.50000000 -1.00000000 - 0.50000000 -0.50000000 - 0.00000000 -0.50000000 -x12345678x12345678-------------------------- - -15 3 - 4 4 - 7 1 - 2 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 -0.50000000 - 0.50000000 -0.50000000 -x12345678x12345678-------------------------- - -16 3 - -1 4 - 8 1 - 3 2 ------------------------------------- ----------- < Domain 5 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -0.50000000 - -0.50000000 -0.50000000 - -0.50000000 0.00000000 - -1.00000000 0.00000000 -x12345678x12345678-------------------------- - 1 3 - 6 4 - 9 1 - -8 2 ------------------------------------- ----------- < Domain 6 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - 0.00000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 0.00000000 -x12345678x12345678-------------------------- - 2 3 - 7 4 - 10 1 - 5 2 ------------------------------------- ----------- < Domain 7 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.50000000 - 0.50000000 -0.50000000 - 0.50000000 0.00000000 - 0.00000000 0.00000000 -x12345678x12345678-------------------------- - 3 3 - 8 4 - 11 1 - 6 2 ------------------------------------- ----------- < Domain 8 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 1.00000000 -0.50000000 - 1.00000000 0.00000000 - 0.50000000 0.00000000 -x12345678x12345678-------------------------- - 4 3 - -5 4 - 12 1 - 7 2 ------------------------------------- ----------- < Domain 9 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.00000000 - -0.50000000 0.00000000 - -0.50000000 0.50000000 - -1.00000000 0.50000000 -x12345678x12345678-------------------------- - 5 3 - 10 4 - 13 1 - -12 2 ------------------------------------- ----------- < Domain 10 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 0.50000000 - -0.50000000 0.50000000 -x12345678x12345678-------------------------- - 6 3 - 11 4 - 14 1 - 9 2 ------------------------------------- ----------- < Domain 11 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.50000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 0.50000000 -x12345678x12345678-------------------------- - 7 3 - 12 4 - 15 1 - 10 2 ------------------------------------- ----------- < Domain 12 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 0.50000000 - 0.50000000 0.50000000 -x12345678x12345678-------------------------- - 8 3 - -9 4 - 16 1 - 11 2 ------------------------------------- ----------- < Domain 13 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.50000000 - -0.50000000 0.50000000 - -0.50000000 1.00000000 - -1.00000000 1.00000000 -x12345678x12345678-------------------------- - 9 3 - 14 4 - -1 1 - -16 2 ------------------------------------- ----------- < Domain 14 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 0.50000000 - 0.00000000 0.50000000 - 0.00000000 1.00000000 - -0.50000000 1.00000000 -x12345678x12345678-------------------------- - 10 3 - 15 4 - -2 1 - 13 2 ------------------------------------- ----------- < Domain 15 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.50000000 - 0.50000000 0.50000000 - 0.50000000 1.00000000 - 0.00000000 1.00000000 -x12345678x12345678-------------------------- - 11 3 - 16 4 - -3 1 - 14 2 ------------------------------------- ----------- < Domain 16 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 0.50000000 - 1.00000000 0.50000000 - 1.00000000 1.00000000 - 0.50000000 1.00000000 -x12345678x12345678-------------------------- - 12 3 - -13 4 - -4 1 - 15 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Pedg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Pedg.in deleted file mode 100644 index 74fc70d..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016Pedg.in +++ /dev/null @@ -1,97 +0,0 @@ -========= Input Parameters ========= -40 !Total Number of global edge ------------------------------------- - 1 5 1 1 3 - 2 6 1 2 3 - 3 7 1 3 3 - 4 8 1 4 3 - 5 9 1 5 3 - 6 10 1 6 3 - 7 11 1 7 3 - 8 12 1 8 3 - 9 13 1 9 3 - 10 14 1 10 3 - 11 15 1 11 3 - 12 16 1 12 3 - 13 1 2 2 4 - 14 2 2 3 4 - 15 3 2 4 4 - 16 5 2 6 4 - 17 6 2 7 4 - 18 7 2 8 4 - 19 9 2 10 4 - 20 10 2 11 4 - 21 11 2 12 4 - 22 13 2 14 4 - 23 14 2 15 4 - 24 15 2 16 4 - 25 1 1 -13 3 - 26 2 1 -14 3 - 27 3 1 -15 3 - 28 4 1 -16 3 - 29 13 3 -1 1 - 30 14 3 -2 1 - 31 15 3 -3 1 - 32 16 3 -4 1 - 33 4 2 -1 4 - 34 8 2 -5 4 - 35 12 2 -9 4 - 36 16 2 -13 4 - 37 1 4 -4 2 - 38 5 4 -8 2 - 39 9 4 -12 2 - 40 13 4 -16 2 ------------------------------------- -24 !Total Number of interior edge -12 !Total Number of interior edge 1 -12 !Total Number of interior edge 2 ------------------------------------- - 1 5 1 1 3 - 2 6 1 2 3 - 3 7 1 3 3 - 4 8 1 4 3 - 5 9 1 5 3 - 6 10 1 6 3 - 7 11 1 7 3 - 8 12 1 8 3 - 9 13 1 9 3 - 10 14 1 10 3 - 11 15 1 11 3 - 12 16 1 12 3 - 13 1 2 2 4 - 14 2 2 3 4 - 15 3 2 4 4 - 16 5 2 6 4 - 17 6 2 7 4 - 18 7 2 8 4 - 19 9 2 10 4 - 20 10 2 11 4 - 21 11 2 12 4 - 22 13 2 14 4 - 23 14 2 15 4 - 24 15 2 16 4 ------------------------------------- -16 !Total Number of outer edge -4 !Total Number of outer edge 1 -4 !Total Number of outer edge 2 -4 !Total Number of outer edge 3 -4 !Total Number of outer edge 4 ------------------------------------- - 25 1 1 -13 3 - 26 2 1 -14 3 - 27 3 1 -15 3 - 28 4 1 -16 3 - 29 13 3 -1 1 - 30 14 3 -2 1 - 31 15 3 -3 1 - 32 16 3 -4 1 - 33 4 2 -1 4 - 34 8 2 -5 4 - 35 12 2 -9 4 - 36 16 2 -13 4 - 37 1 4 -4 2 - 38 5 4 -8 2 - 39 9 4 -12 2 - 40 13 4 -16 2 ------------------------------------- ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016dom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00016dom.in deleted file mode 100644 index 7e2947a..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016dom.in +++ /dev/null @@ -1,229 +0,0 @@ -========= Input Parameters ========= - 16 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - -0.50000000 -1.00000000 - -0.50000000 -0.50000000 - -1.00000000 -0.50000000 -x12345x12345-------------------------- - 13 3 - 2 4 - 5 1 - 4 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 -0.50000000 - -0.50000000 -0.50000000 -x12345x12345-------------------------- - 14 3 - 3 4 - 6 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.50000000 -1.00000000 - 0.50000000 -0.50000000 - 0.00000000 -0.50000000 -x12345x12345-------------------------- - 15 3 - 4 4 - 7 1 - 2 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 -0.50000000 - 0.50000000 -0.50000000 -x12345x12345-------------------------- - 16 3 - 1 4 - 8 1 - 3 2 ------------------------------------- ----------- < Domain 5 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -0.50000000 - -0.50000000 -0.50000000 - -0.50000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 1 3 - 6 4 - 9 1 - 8 2 ------------------------------------- ----------- < Domain 6 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - 0.00000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 0.00000000 -x12345x12345-------------------------- - 2 3 - 7 4 - 10 1 - 5 2 ------------------------------------- ----------- < Domain 7 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.50000000 - 0.50000000 -0.50000000 - 0.50000000 0.00000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - 3 3 - 8 4 - 11 1 - 6 2 ------------------------------------- ----------- < Domain 8 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 1.00000000 -0.50000000 - 1.00000000 0.00000000 - 0.50000000 0.00000000 -x12345x12345-------------------------- - 4 3 - 5 4 - 12 1 - 7 2 ------------------------------------- ----------- < Domain 9 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.00000000 - -0.50000000 0.00000000 - -0.50000000 0.50000000 - -1.00000000 0.50000000 -x12345x12345-------------------------- - 5 3 - 10 4 - 13 1 - 12 2 ------------------------------------- ----------- < Domain 10 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 0.50000000 - -0.50000000 0.50000000 -x12345x12345-------------------------- - 6 3 - 11 4 - 14 1 - 9 2 ------------------------------------- ----------- < Domain 11 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.50000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 0.50000000 -x12345x12345-------------------------- - 7 3 - 12 4 - 15 1 - 10 2 ------------------------------------- ----------- < Domain 12 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 0.50000000 - 0.50000000 0.50000000 -x12345x12345-------------------------- - 8 3 - 9 4 - 16 1 - 11 2 ------------------------------------- ----------- < Domain 13 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.50000000 - -0.50000000 0.50000000 - -0.50000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - 9 3 - 14 4 - 1 1 - 16 2 ------------------------------------- ----------- < Domain 14 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 0.50000000 - 0.00000000 0.50000000 - 0.00000000 1.00000000 - -0.50000000 1.00000000 -x12345x12345-------------------------- - 10 3 - 15 4 - 2 1 - 13 2 ------------------------------------- ----------- < Domain 15 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.50000000 - 0.50000000 0.50000000 - 0.50000000 1.00000000 - 0.00000000 1.00000000 -x12345x12345-------------------------- - 11 3 - 16 4 - 3 1 - 14 2 ------------------------------------- ----------- < Domain 16 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 0.50000000 - 1.00000000 0.50000000 - 1.00000000 1.00000000 - 0.50000000 1.00000000 -x12345x12345-------------------------- - 12 3 - 13 4 - 4 1 - 15 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016edg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00016edg.in deleted file mode 100644 index 1a1274b..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00016edg.in +++ /dev/null @@ -1,80 +0,0 @@ -========= Input edge Parameters ========= - 32 !Number of global edge ------------------------------------- - 1 1 1 13 3 - 2 5 1 1 3 - 3 2 1 14 3 - 4 6 1 2 3 - 5 3 1 15 3 - 6 7 1 3 3 - 7 4 1 16 3 - 8 8 1 4 3 - 9 9 1 5 3 - 10 10 1 6 3 - 11 11 1 7 3 - 12 12 1 8 3 - 13 13 1 9 3 - 14 14 1 10 3 - 15 15 1 11 3 - 16 16 1 12 3 - 17 1 2 2 4 - 18 4 2 1 4 - 19 2 2 3 4 - 20 3 2 4 4 - 21 5 2 6 4 - 22 8 2 5 4 - 23 6 2 7 4 - 24 7 2 8 4 - 25 9 2 10 4 - 26 12 2 9 4 - 27 10 2 11 4 - 28 11 2 12 4 - 29 13 2 14 4 - 30 16 2 13 4 - 31 14 2 15 4 - 32 15 2 16 4 ------------------------------------- - 32 !Number of interior edge - 16 !Number of interior edge 1 - 16 !Number of interior edge 2 ------------------------------------- - 1 1 1 13 3 - 2 5 1 1 3 - 3 2 1 14 3 - 4 6 1 2 3 - 5 3 1 15 3 - 6 7 1 3 3 - 7 4 1 16 3 - 8 8 1 4 3 - 9 9 1 5 3 - 10 10 1 6 3 - 11 11 1 7 3 - 12 12 1 8 3 - 13 13 1 9 3 - 14 14 1 10 3 - 15 15 1 11 3 - 16 16 1 12 3 - 17 1 2 2 4 - 18 4 2 1 4 - 19 2 2 3 4 - 20 3 2 4 4 - 21 5 2 6 4 - 22 8 2 5 4 - 23 6 2 7 4 - 24 7 2 8 4 - 25 9 2 10 4 - 26 12 2 9 4 - 27 10 2 11 4 - 28 11 2 12 4 - 29 13 2 14 4 - 30 16 2 13 4 - 31 14 2 15 4 - 32 15 2 16 4 ------------------------------------- - 0 !Number of outer edge - 0 !Number of outer edge 1 - 0 !Number of outer edge 2 - 0 !Number of outer edge 3 - 0 !Number of outer edge 4 ------------------------------------- ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00025.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00025.in deleted file mode 100644 index 91a3526..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00025.in +++ /dev/null @@ -1,355 +0,0 @@ -====================== Input Parameters ======================= - 25 !Total Number of Domain - 10 !PolyDegN_max(1) - 10 !PolyDegN_max(2) ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 -1.00000000 - -0.60000000 -1.00000000 - -0.60000000 -0.60000000 - -1.00000000 -0.60000000 -x12345x12345--------------------------------------------------- - 21 3 - 2 4 - 6 1 - 5 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.60000000 -1.00000000 - -0.20000000 -1.00000000 - -0.20000000 -0.60000000 - -0.60000000 -0.60000000 -x12345x12345--------------------------------------------------- - 22 3 - 3 4 - 7 1 - 1 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.20000000 -1.00000000 - 0.20000000 -1.00000000 - 0.20000000 -0.60000000 - -0.20000000 -0.60000000 -x12345x12345--------------------------------------------------- - 23 3 - 4 4 - 8 1 - 2 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.20000000 -1.00000000 - 0.60000000 -1.00000000 - 0.60000000 -0.60000000 - 0.20000000 -0.60000000 -x12345x12345--------------------------------------------------- - 24 3 - 5 4 - 9 1 - 3 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.60000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 -0.60000000 - 0.60000000 -0.60000000 -x12345x12345--------------------------------------------------- - 25 3 - 1 4 - 10 1 - 4 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 -0.60000000 - -0.60000000 -0.60000000 - -0.60000000 -0.20000000 - -1.00000000 -0.20000000 -x12345x12345--------------------------------------------------- - 1 3 - 7 4 - 11 1 - 10 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.60000000 -0.60000000 - -0.20000000 -0.60000000 - -0.20000000 -0.20000000 - -0.60000000 -0.20000000 -x12345x12345--------------------------------------------------- - 2 3 - 8 4 - 12 1 - 6 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.20000000 -0.60000000 - 0.20000000 -0.60000000 - 0.20000000 -0.20000000 - -0.20000000 -0.20000000 -x12345x12345--------------------------------------------------- - 3 3 - 9 4 - 13 1 - 7 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 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55 3 - 64 4 - 7 1 - 62 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.75000000 0.75000000 - 1.00000000 0.75000000 - 1.00000000 1.00000000 - 0.75000000 1.00000000 -x12345x12345--------------------------------------------------- - 56 3 - 57 4 - 8 1 - 63 2 ---------------------------------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/00064Ndom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/00064Ndom.in deleted file mode 100644 index 0b3ca6c..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/00064Ndom.in +++ /dev/null @@ -1,901 +0,0 @@ -========= Input Parameters ========= -64 !Total Number of Domain -10 !PolyDegN_max(1) -10 !PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345678x12345678-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 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1844 879 2 880 4 - 1845 880 2 881 4 - 1846 881 2 882 4 - 1847 882 2 883 4 - 1848 883 2 884 4 - 1849 884 2 885 4 - 1850 885 2 886 4 - 1851 886 2 887 4 - 1852 887 2 888 4 - 1853 888 2 889 4 - 1854 889 2 890 4 - 1855 890 2 891 4 - 1856 891 2 892 4 - 1857 892 2 893 4 - 1858 893 2 894 4 - 1859 894 2 895 4 - 1860 895 2 896 4 - 1861 897 2 898 4 - 1862 898 2 899 4 - 1863 899 2 900 4 - 1864 900 2 901 4 - 1865 901 2 902 4 - 1866 902 2 903 4 - 1867 903 2 904 4 - 1868 904 2 905 4 - 1869 905 2 906 4 - 1870 906 2 907 4 - 1871 907 2 908 4 - 1872 908 2 909 4 - 1873 909 2 910 4 - 1874 910 2 911 4 - 1875 911 2 912 4 - 1876 912 2 913 4 - 1877 913 2 914 4 - 1878 914 2 915 4 - 1879 915 2 916 4 - 1880 916 2 917 4 - 1881 917 2 918 4 - 1882 918 2 919 4 - 1883 919 2 920 4 - 1884 920 2 921 4 - 1885 921 2 922 4 - 1886 922 2 923 4 - 1887 923 2 924 4 - 1888 924 2 925 4 - 1889 925 2 926 4 - 1890 926 2 927 4 - 1891 927 2 928 4 - 1892 929 2 930 4 - 1893 930 2 931 4 - 1894 931 2 932 4 - 1895 932 2 933 4 - 1896 933 2 934 4 - 1897 934 2 935 4 - 1898 935 2 936 4 - 1899 936 2 937 4 - 1900 937 2 938 4 - 1901 938 2 939 4 - 1902 939 2 940 4 - 1903 940 2 941 4 - 1904 941 2 942 4 - 1905 942 2 943 4 - 1906 943 2 944 4 - 1907 944 2 945 4 - 1908 945 2 946 4 - 1909 946 2 947 4 - 1910 947 2 948 4 - 1911 948 2 949 4 - 1912 949 2 950 4 - 1913 950 2 951 4 - 1914 951 2 952 4 - 1915 952 2 953 4 - 1916 953 2 954 4 - 1917 954 2 955 4 - 1918 955 2 956 4 - 1919 956 2 957 4 - 1920 957 2 958 4 - 1921 958 2 959 4 - 1922 959 2 960 4 - 1923 961 2 962 4 - 1924 962 2 963 4 - 1925 963 2 964 4 - 1926 964 2 965 4 - 1927 965 2 966 4 - 1928 966 2 967 4 - 1929 967 2 968 4 - 1930 968 2 969 4 - 1931 969 2 970 4 - 1932 970 2 971 4 - 1933 971 2 972 4 - 1934 972 2 973 4 - 1935 973 2 974 4 - 1936 974 2 975 4 - 1937 975 2 976 4 - 1938 976 2 977 4 - 1939 977 2 978 4 - 1940 978 2 979 4 - 1941 979 2 980 4 - 1942 980 2 981 4 - 1943 981 2 982 4 - 1944 982 2 983 4 - 1945 983 2 984 4 - 1946 984 2 985 4 - 1947 985 2 986 4 - 1948 986 2 987 4 - 1949 987 2 988 4 - 1950 988 2 989 4 - 1951 989 2 990 4 - 1952 990 2 991 4 - 1953 991 2 992 4 - 1954 993 2 994 4 - 1955 994 2 995 4 - 1956 995 2 996 4 - 1957 996 2 997 4 - 1958 997 2 998 4 - 1959 998 2 999 4 - 1960 999 2 1000 4 - 1961 1000 2 1001 4 - 1962 1001 2 1002 4 - 1963 1002 2 1003 4 - 1964 1003 2 1004 4 - 1965 1004 2 1005 4 - 1966 1005 2 1006 4 - 1967 1006 2 1007 4 - 1968 1007 2 1008 4 - 1969 1008 2 1009 4 - 1970 1009 2 1010 4 - 1971 1010 2 1011 4 - 1972 1011 2 1012 4 - 1973 1012 2 1013 4 - 1974 1013 2 1014 4 - 1975 1014 2 1015 4 - 1976 1015 2 1016 4 - 1977 1016 2 1017 4 - 1978 1017 2 1018 4 - 1979 1018 2 1019 4 - 1980 1019 2 1020 4 - 1981 1020 2 1021 4 - 1982 1021 2 1022 4 - 1983 1022 2 1023 4 - 1984 1023 2 1024 4 ------------------------------------- -128 !Total Number of outer edge -32 !Total Number of outer edge 1 -32 !Total Number of outer edge 2 -32 !Total Number of outer edge 3 -32 !Total Number of outer edge 4 ------------------------------------- - 1985 1 1 -993 3 - 1986 2 1 -994 3 - 1987 3 1 -995 3 - 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1933 4 - 2032 1 - 1931 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.36000000 -0.62000000 - -0.34000000 -0.62000000 - -0.34000000 -0.60000000 - -0.36000000 -0.60000000 -x12345x12345--------------------------------------------------- - 1833 3 - 1934 4 - 2033 1 - 1932 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.34000000 -0.62000000 - -0.32000000 -0.62000000 - -0.32000000 -0.60000000 - -0.34000000 -0.60000000 -x12345x12345--------------------------------------------------- - 1834 3 - 1935 4 - 2034 1 - 1933 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 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1940 4 - 2039 1 - 1938 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.22000000 -0.62000000 - -0.20000000 -0.62000000 - -0.20000000 -0.60000000 - -0.22000000 -0.60000000 -x12345x12345--------------------------------------------------- - 1840 3 - 1941 4 - 2040 1 - 1939 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.20000000 -0.62000000 - -0.18000000 -0.62000000 - -0.18000000 -0.60000000 - -0.20000000 -0.60000000 -x12345x12345--------------------------------------------------- - 1841 3 - 1942 4 - 2041 1 - 1940 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 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1947 4 - 2046 1 - 1945 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.08000000 -0.62000000 - -0.06000000 -0.62000000 - -0.06000000 -0.60000000 - -0.08000000 -0.60000000 -x12345x12345--------------------------------------------------- - 1847 3 - 1948 4 - 2047 1 - 1946 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.06000000 -0.62000000 - -0.04000000 -0.62000000 - -0.04000000 -0.60000000 - -0.06000000 -0.60000000 -x12345x12345--------------------------------------------------- - 1848 3 - 1949 4 - 2048 1 - 1947 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 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2053 1 - 1952 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.06000000 -0.62000000 - 0.08000000 -0.62000000 - 0.08000000 -0.60000000 - 0.06000000 -0.60000000 -x12345x12345--------------------------------------------------- - 1854 3 - 1955 4 - 2054 1 - 1953 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.08000000 -0.62000000 - 0.10000000 -0.62000000 - 0.10000000 -0.60000000 - 0.08000000 -0.60000000 -x12345x12345--------------------------------------------------- - 1855 3 - 1956 4 - 2055 1 - 1954 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 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2027 4 - 2126 1 - 2025 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.48000000 -0.60000000 - -0.46000000 -0.60000000 - -0.46000000 -0.58000000 - -0.48000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1927 3 - 2028 4 - 2127 1 - 2026 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.46000000 -0.60000000 - -0.44000000 -0.60000000 - -0.44000000 -0.58000000 - -0.46000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1928 3 - 2029 4 - 2128 1 - 2027 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 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2034 4 - 2133 1 - 2032 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.34000000 -0.60000000 - -0.32000000 -0.60000000 - -0.32000000 -0.58000000 - -0.34000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1934 3 - 2035 4 - 2134 1 - 2033 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.32000000 -0.60000000 - -0.30000000 -0.60000000 - -0.30000000 -0.58000000 - -0.32000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1935 3 - 2036 4 - 2135 1 - 2034 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.30000000 -0.60000000 - -0.28000000 -0.60000000 - -0.28000000 -0.58000000 - -0.30000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1936 3 - 2037 4 - 2136 1 - 2035 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.28000000 -0.60000000 - -0.26000000 -0.60000000 - -0.26000000 -0.58000000 - -0.28000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1937 3 - 2038 4 - 2137 1 - 2036 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.26000000 -0.60000000 - -0.24000000 -0.60000000 - 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2041 4 - 2140 1 - 2039 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.20000000 -0.60000000 - -0.18000000 -0.60000000 - -0.18000000 -0.58000000 - -0.20000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1941 3 - 2042 4 - 2141 1 - 2040 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.18000000 -0.60000000 - -0.16000000 -0.60000000 - -0.16000000 -0.58000000 - -0.18000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1942 3 - 2043 4 - 2142 1 - 2041 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.16000000 -0.60000000 - -0.14000000 -0.60000000 - -0.14000000 -0.58000000 - -0.16000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1943 3 - 2044 4 - 2143 1 - 2042 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.14000000 -0.60000000 - -0.12000000 -0.60000000 - -0.12000000 -0.58000000 - -0.14000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1944 3 - 2045 4 - 2144 1 - 2043 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.12000000 -0.60000000 - -0.10000000 -0.60000000 - 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2048 4 - 2147 1 - 2046 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.06000000 -0.60000000 - -0.04000000 -0.60000000 - -0.04000000 -0.58000000 - -0.06000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1948 3 - 2049 4 - 2148 1 - 2047 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.04000000 -0.60000000 - -0.02000000 -0.60000000 - -0.02000000 -0.58000000 - -0.04000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1949 3 - 2050 4 - 2149 1 - 2048 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.02000000 -0.60000000 - 0.00000000 -0.60000000 - 0.00000000 -0.58000000 - -0.02000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1950 3 - 2051 4 - 2150 1 - 2049 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.00000000 -0.60000000 - 0.02000000 -0.60000000 - 0.02000000 -0.58000000 - 0.00000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1951 3 - 2052 4 - 2151 1 - 2050 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.02000000 -0.60000000 - 0.04000000 -0.60000000 - 0.04000000 -0.58000000 - 0.02000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1952 3 - 2053 4 - 2152 1 - 2051 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.04000000 -0.60000000 - 0.06000000 -0.60000000 - 0.06000000 -0.58000000 - 0.04000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1953 3 - 2054 4 - 2153 1 - 2052 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.06000000 -0.60000000 - 0.08000000 -0.60000000 - 0.08000000 -0.58000000 - 0.06000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1954 3 - 2055 4 - 2154 1 - 2053 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.08000000 -0.60000000 - 0.10000000 -0.60000000 - 0.10000000 -0.58000000 - 0.08000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1955 3 - 2056 4 - 2155 1 - 2054 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.10000000 -0.60000000 - 0.12000000 -0.60000000 - 0.12000000 -0.58000000 - 0.10000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1956 3 - 2057 4 - 2156 1 - 2055 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.12000000 -0.60000000 - 0.14000000 -0.60000000 - 0.14000000 -0.58000000 - 0.12000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1957 3 - 2058 4 - 2157 1 - 2056 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.14000000 -0.60000000 - 0.16000000 -0.60000000 - 0.16000000 -0.58000000 - 0.14000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1958 3 - 2059 4 - 2158 1 - 2057 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.16000000 -0.60000000 - 0.18000000 -0.60000000 - 0.18000000 -0.58000000 - 0.16000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1959 3 - 2060 4 - 2159 1 - 2058 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.18000000 -0.60000000 - 0.20000000 -0.60000000 - 0.20000000 -0.58000000 - 0.18000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1960 3 - 2061 4 - 2160 1 - 2059 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.20000000 -0.60000000 - 0.22000000 -0.60000000 - 0.22000000 -0.58000000 - 0.20000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1961 3 - 2062 4 - 2161 1 - 2060 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.22000000 -0.60000000 - 0.24000000 -0.60000000 - 0.24000000 -0.58000000 - 0.22000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1962 3 - 2063 4 - 2162 1 - 2061 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.24000000 -0.60000000 - 0.26000000 -0.60000000 - 0.26000000 -0.58000000 - 0.24000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1963 3 - 2064 4 - 2163 1 - 2062 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.26000000 -0.60000000 - 0.28000000 -0.60000000 - 0.28000000 -0.58000000 - 0.26000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1964 3 - 2065 4 - 2164 1 - 2063 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.28000000 -0.60000000 - 0.30000000 -0.60000000 - 0.30000000 -0.58000000 - 0.28000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1965 3 - 2066 4 - 2165 1 - 2064 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.30000000 -0.60000000 - 0.32000000 -0.60000000 - 0.32000000 -0.58000000 - 0.30000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1966 3 - 2067 4 - 2166 1 - 2065 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.32000000 -0.60000000 - 0.34000000 -0.60000000 - 0.34000000 -0.58000000 - 0.32000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1967 3 - 2068 4 - 2167 1 - 2066 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.34000000 -0.60000000 - 0.36000000 -0.60000000 - 0.36000000 -0.58000000 - 0.34000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1968 3 - 2069 4 - 2168 1 - 2067 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.36000000 -0.60000000 - 0.38000000 -0.60000000 - 0.38000000 -0.58000000 - 0.36000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1969 3 - 2070 4 - 2169 1 - 2068 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.38000000 -0.60000000 - 0.40000000 -0.60000000 - 0.40000000 -0.58000000 - 0.38000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1970 3 - 2071 4 - 2170 1 - 2069 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.40000000 -0.60000000 - 0.42000000 -0.60000000 - 0.42000000 -0.58000000 - 0.40000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1971 3 - 2072 4 - 2171 1 - 2070 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.42000000 -0.60000000 - 0.44000000 -0.60000000 - 0.44000000 -0.58000000 - 0.42000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1972 3 - 2073 4 - 2172 1 - 2071 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.44000000 -0.60000000 - 0.46000000 -0.60000000 - 0.46000000 -0.58000000 - 0.44000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1973 3 - 2074 4 - 2173 1 - 2072 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.46000000 -0.60000000 - 0.48000000 -0.60000000 - 0.48000000 -0.58000000 - 0.46000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1974 3 - 2075 4 - 2174 1 - 2073 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.48000000 -0.60000000 - 0.50000000 -0.60000000 - 0.50000000 -0.58000000 - 0.48000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1975 3 - 2076 4 - 2175 1 - 2074 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.50000000 -0.60000000 - 0.52000000 -0.60000000 - 0.52000000 -0.58000000 - 0.50000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1976 3 - 2077 4 - 2176 1 - 2075 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.52000000 -0.60000000 - 0.54000000 -0.60000000 - 0.54000000 -0.58000000 - 0.52000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1977 3 - 2078 4 - 2177 1 - 2076 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.54000000 -0.60000000 - 0.56000000 -0.60000000 - 0.56000000 -0.58000000 - 0.54000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1978 3 - 2079 4 - 2178 1 - 2077 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.56000000 -0.60000000 - 0.58000000 -0.60000000 - 0.58000000 -0.58000000 - 0.56000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1979 3 - 2080 4 - 2179 1 - 2078 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.58000000 -0.60000000 - 0.60000000 -0.60000000 - 0.60000000 -0.58000000 - 0.58000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1980 3 - 2081 4 - 2180 1 - 2079 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.60000000 -0.60000000 - 0.62000000 -0.60000000 - 0.62000000 -0.58000000 - 0.60000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1981 3 - 2082 4 - 2181 1 - 2080 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.62000000 -0.60000000 - 0.64000000 -0.60000000 - 0.64000000 -0.58000000 - 0.62000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1982 3 - 2083 4 - 2182 1 - 2081 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.64000000 -0.60000000 - 0.66000000 -0.60000000 - 0.66000000 -0.58000000 - 0.64000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1983 3 - 2084 4 - 2183 1 - 2082 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.66000000 -0.60000000 - 0.68000000 -0.60000000 - 0.68000000 -0.58000000 - 0.66000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1984 3 - 2085 4 - 2184 1 - 2083 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.68000000 -0.60000000 - 0.70000000 -0.60000000 - 0.70000000 -0.58000000 - 0.68000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1985 3 - 2086 4 - 2185 1 - 2084 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.70000000 -0.60000000 - 0.72000000 -0.60000000 - 0.72000000 -0.58000000 - 0.70000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1986 3 - 2087 4 - 2186 1 - 2085 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.72000000 -0.60000000 - 0.74000000 -0.60000000 - 0.74000000 -0.58000000 - 0.72000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1987 3 - 2088 4 - 2187 1 - 2086 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.74000000 -0.60000000 - 0.76000000 -0.60000000 - 0.76000000 -0.58000000 - 0.74000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1988 3 - 2089 4 - 2188 1 - 2087 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.76000000 -0.60000000 - 0.78000000 -0.60000000 - 0.78000000 -0.58000000 - 0.76000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1989 3 - 2090 4 - 2189 1 - 2088 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.78000000 -0.60000000 - 0.80000000 -0.60000000 - 0.80000000 -0.58000000 - 0.78000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1990 3 - 2091 4 - 2190 1 - 2089 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.80000000 -0.60000000 - 0.82000000 -0.60000000 - 0.82000000 -0.58000000 - 0.80000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1991 3 - 2092 4 - 2191 1 - 2090 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.82000000 -0.60000000 - 0.84000000 -0.60000000 - 0.84000000 -0.58000000 - 0.82000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1992 3 - 2093 4 - 2192 1 - 2091 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.84000000 -0.60000000 - 0.86000000 -0.60000000 - 0.86000000 -0.58000000 - 0.84000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1993 3 - 2094 4 - 2193 1 - 2092 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.86000000 -0.60000000 - 0.88000000 -0.60000000 - 0.88000000 -0.58000000 - 0.86000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1994 3 - 2095 4 - 2194 1 - 2093 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.88000000 -0.60000000 - 0.90000000 -0.60000000 - 0.90000000 -0.58000000 - 0.88000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1995 3 - 2096 4 - 2195 1 - 2094 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.90000000 -0.60000000 - 0.92000000 -0.60000000 - 0.92000000 -0.58000000 - 0.90000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1996 3 - 2097 4 - 2196 1 - 2095 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.92000000 -0.60000000 - 0.94000000 -0.60000000 - 0.94000000 -0.58000000 - 0.92000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1997 3 - 2098 4 - 2197 1 - 2096 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.94000000 -0.60000000 - 0.96000000 -0.60000000 - 0.96000000 -0.58000000 - 0.94000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1998 3 - 2099 4 - 2198 1 - 2097 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.96000000 -0.60000000 - 0.98000000 -0.60000000 - 0.98000000 -0.58000000 - 0.96000000 -0.58000000 -x12345x12345--------------------------------------------------- - 1999 3 - 2100 4 - 2199 1 - 2098 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - 0.98000000 -0.60000000 - 1.00000000 -0.60000000 - 1.00000000 -0.58000000 - 0.98000000 -0.58000000 -x12345x12345--------------------------------------------------- - 2000 3 - 2001 4 - 2200 1 - 2099 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -1.00000000 -0.58000000 - -0.98000000 -0.58000000 - -0.98000000 -0.56000000 - -1.00000000 -0.56000000 -x12345x12345--------------------------------------------------- - 2001 3 - 2102 4 - 2201 1 - 2200 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.98000000 -0.58000000 - -0.96000000 -0.58000000 - -0.96000000 -0.56000000 - -0.98000000 -0.56000000 -x12345x12345--------------------------------------------------- - 2002 3 - 2103 4 - 2202 1 - 2101 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.96000000 -0.58000000 - -0.94000000 -0.58000000 - -0.94000000 -0.56000000 - -0.96000000 -0.56000000 -x12345x12345--------------------------------------------------- - 2003 3 - 2104 4 - 2203 1 - 2102 2 ---------------------------------------------------------------- ---------------------------------- -x12345x12345--------------------------------------------------- - 9 9 -xxx----.--------xxxx----.--------xxxx----.--------------------- - -0.94000000 -0.58000000 - -0.92000000 -0.58000000 - -0.92000000 -0.56000000 - -0.94000000 -0.56000000 -x12345x12345--------------------------------------------------- - 2004 3 - 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19814 14 1 -9914 3 - 19815 15 1 -9915 3 - 19816 16 1 -9916 3 - 19817 17 1 -9917 3 - 19818 18 1 -9918 3 - 19819 19 1 -9919 3 - 19820 20 1 -9920 3 - 19821 21 1 -9921 3 - 19822 22 1 -9922 3 - 19823 23 1 -9923 3 - 19824 24 1 -9924 3 - 19825 25 1 -9925 3 - 19826 26 1 -9926 3 - 19827 27 1 -9927 3 - 19828 28 1 -9928 3 - 19829 29 1 -9929 3 - 19830 30 1 -9930 3 - 19831 31 1 -9931 3 - 19832 32 1 -9932 3 - 19833 33 1 -9933 3 - 19834 34 1 -9934 3 - 19835 35 1 -9935 3 - 19836 36 1 -9936 3 - 19837 37 1 -9937 3 - 19838 38 1 -9938 3 - 19839 39 1 -9939 3 - 19840 40 1 -9940 3 - 19841 41 1 -9941 3 - 19842 42 1 -9942 3 - 19843 43 1 -9943 3 - 19844 44 1 -9944 3 - 19845 45 1 -9945 3 - 19846 46 1 -9946 3 - 19847 47 1 -9947 3 - 19848 48 1 -9948 3 - 19849 49 1 -9949 3 - 19850 50 1 -9950 3 - 19851 51 1 -9951 3 - 19852 52 1 -9952 3 - 19853 53 1 -9953 3 - 19854 54 1 -9954 3 - 19855 55 1 -9955 3 - 19856 56 1 -9956 3 - 19857 57 1 -9957 3 - 19858 58 1 -9958 3 - 19859 59 1 -9959 3 - 19860 60 1 -9960 3 - 19861 61 1 -9961 3 - 19862 62 1 -9962 3 - 19863 63 1 -9963 3 - 19864 64 1 -9964 3 - 19865 65 1 -9965 3 - 19866 66 1 -9966 3 - 19867 67 1 -9967 3 - 19868 68 1 -9968 3 - 19869 69 1 -9969 3 - 19870 70 1 -9970 3 - 19871 71 1 -9971 3 - 19872 72 1 -9972 3 - 19873 73 1 -9973 3 - 19874 74 1 -9974 3 - 19875 75 1 -9975 3 - 19876 76 1 -9976 3 - 19877 77 1 -9977 3 - 19878 78 1 -9978 3 - 19879 79 1 -9979 3 - 19880 80 1 -9980 3 - 19881 81 1 -9981 3 - 19882 82 1 -9982 3 - 19883 83 1 -9983 3 - 19884 84 1 -9984 3 - 19885 85 1 -9985 3 - 19886 86 1 -9986 3 - 19887 87 1 -9987 3 - 19888 88 1 -9988 3 - 19889 89 1 -9989 3 - 19890 90 1 -9990 3 - 19891 91 1 -9991 3 - 19892 92 1 -9992 3 - 19893 93 1 -9993 3 - 19894 94 1 -9994 3 - 19895 95 1 -9995 3 - 19896 96 1 -9996 3 - 19897 97 1 -9997 3 - 19898 98 1 -9998 3 - 19899 99 1 -9999 3 - 19900 100 1 -10000 3 - 19901 9901 3 -1 1 - 19902 9902 3 -2 1 - 19903 9903 3 -3 1 - 19904 9904 3 -4 1 - 19905 9905 3 -5 1 - 19906 9906 3 -6 1 - 19907 9907 3 -7 1 - 19908 9908 3 -8 1 - 19909 9909 3 -9 1 - 19910 9910 3 -10 1 - 19911 9911 3 -11 1 - 19912 9912 3 -12 1 - 19913 9913 3 -13 1 - 19914 9914 3 -14 1 - 19915 9915 3 -15 1 - 19916 9916 3 -16 1 - 19917 9917 3 -17 1 - 19918 9918 3 -18 1 - 19919 9919 3 -19 1 - 19920 9920 3 -20 1 - 19921 9921 3 -21 1 - 19922 9922 3 -22 1 - 19923 9923 3 -23 1 - 19924 9924 3 -24 1 - 19925 9925 3 -25 1 - 19926 9926 3 -26 1 - 19927 9927 3 -27 1 - 19928 9928 3 -28 1 - 19929 9929 3 -29 1 - 19930 9930 3 -30 1 - 19931 9931 3 -31 1 - 19932 9932 3 -32 1 - 19933 9933 3 -33 1 - 19934 9934 3 -34 1 - 19935 9935 3 -35 1 - 19936 9936 3 -36 1 - 19937 9937 3 -37 1 - 19938 9938 3 -38 1 - 19939 9939 3 -39 1 - 19940 9940 3 -40 1 - 19941 9941 3 -41 1 - 19942 9942 3 -42 1 - 19943 9943 3 -43 1 - 19944 9944 3 -44 1 - 19945 9945 3 -45 1 - 19946 9946 3 -46 1 - 19947 9947 3 -47 1 - 19948 9948 3 -48 1 - 19949 9949 3 -49 1 - 19950 9950 3 -50 1 - 19951 9951 3 -51 1 - 19952 9952 3 -52 1 - 19953 9953 3 -53 1 - 19954 9954 3 -54 1 - 19955 9955 3 -55 1 - 19956 9956 3 -56 1 - 19957 9957 3 -57 1 - 19958 9958 3 -58 1 - 19959 9959 3 -59 1 - 19960 9960 3 -60 1 - 19961 9961 3 -61 1 - 19962 9962 3 -62 1 - 19963 9963 3 -63 1 - 19964 9964 3 -64 1 - 19965 9965 3 -65 1 - 19966 9966 3 -66 1 - 19967 9967 3 -67 1 - 19968 9968 3 -68 1 - 19969 9969 3 -69 1 - 19970 9970 3 -70 1 - 19971 9971 3 -71 1 - 19972 9972 3 -72 1 - 19973 9973 3 -73 1 - 19974 9974 3 -74 1 - 19975 9975 3 -75 1 - 19976 9976 3 -76 1 - 19977 9977 3 -77 1 - 19978 9978 3 -78 1 - 19979 9979 3 -79 1 - 19980 9980 3 -80 1 - 19981 9981 3 -81 1 - 19982 9982 3 -82 1 - 19983 9983 3 -83 1 - 19984 9984 3 -84 1 - 19985 9985 3 -85 1 - 19986 9986 3 -86 1 - 19987 9987 3 -87 1 - 19988 9988 3 -88 1 - 19989 9989 3 -89 1 - 19990 9990 3 -90 1 - 19991 9991 3 -91 1 - 19992 9992 3 -92 1 - 19993 9993 3 -93 1 - 19994 9994 3 -94 1 - 19995 9995 3 -95 1 - 19996 9996 3 -96 1 - 19997 9997 3 -97 1 - 19998 9998 3 -98 1 - 19999 9999 3 -99 1 - 20000 10000 3 -100 1 - 20001 100 2 -1 4 - 20002 200 2 -101 4 - 20003 300 2 -201 4 - 20004 400 2 -301 4 - 20005 500 2 -401 4 - 20006 600 2 -501 4 - 20007 700 2 -601 4 - 20008 800 2 -701 4 - 20009 900 2 -801 4 - 20010 1000 2 -901 4 - 20011 1100 2 -1001 4 - 20012 1200 2 -1101 4 - 20013 1300 2 -1201 4 - 20014 1400 2 -1301 4 - 20015 1500 2 -1401 4 - 20016 1600 2 -1501 4 - 20017 1700 2 -1601 4 - 20018 1800 2 -1701 4 - 20019 1900 2 -1801 4 - 20020 2000 2 -1901 4 - 20021 2100 2 -2001 4 - 20022 2200 2 -2101 4 - 20023 2300 2 -2201 4 - 20024 2400 2 -2301 4 - 20025 2500 2 -2401 4 - 20026 2600 2 -2501 4 - 20027 2700 2 -2601 4 - 20028 2800 2 -2701 4 - 20029 2900 2 -2801 4 - 20030 3000 2 -2901 4 - 20031 3100 2 -3001 4 - 20032 3200 2 -3101 4 - 20033 3300 2 -3201 4 - 20034 3400 2 -3301 4 - 20035 3500 2 -3401 4 - 20036 3600 2 -3501 4 - 20037 3700 2 -3601 4 - 20038 3800 2 -3701 4 - 20039 3900 2 -3801 4 - 20040 4000 2 -3901 4 - 20041 4100 2 -4001 4 - 20042 4200 2 -4101 4 - 20043 4300 2 -4201 4 - 20044 4400 2 -4301 4 - 20045 4500 2 -4401 4 - 20046 4600 2 -4501 4 - 20047 4700 2 -4601 4 - 20048 4800 2 -4701 4 - 20049 4900 2 -4801 4 - 20050 5000 2 -4901 4 - 20051 5100 2 -5001 4 - 20052 5200 2 -5101 4 - 20053 5300 2 -5201 4 - 20054 5400 2 -5301 4 - 20055 5500 2 -5401 4 - 20056 5600 2 -5501 4 - 20057 5700 2 -5601 4 - 20058 5800 2 -5701 4 - 20059 5900 2 -5801 4 - 20060 6000 2 -5901 4 - 20061 6100 2 -6001 4 - 20062 6200 2 -6101 4 - 20063 6300 2 -6201 4 - 20064 6400 2 -6301 4 - 20065 6500 2 -6401 4 - 20066 6600 2 -6501 4 - 20067 6700 2 -6601 4 - 20068 6800 2 -6701 4 - 20069 6900 2 -6801 4 - 20070 7000 2 -6901 4 - 20071 7100 2 -7001 4 - 20072 7200 2 -7101 4 - 20073 7300 2 -7201 4 - 20074 7400 2 -7301 4 - 20075 7500 2 -7401 4 - 20076 7600 2 -7501 4 - 20077 7700 2 -7601 4 - 20078 7800 2 -7701 4 - 20079 7900 2 -7801 4 - 20080 8000 2 -7901 4 - 20081 8100 2 -8001 4 - 20082 8200 2 -8101 4 - 20083 8300 2 -8201 4 - 20084 8400 2 -8301 4 - 20085 8500 2 -8401 4 - 20086 8600 2 -8501 4 - 20087 8700 2 -8601 4 - 20088 8800 2 -8701 4 - 20089 8900 2 -8801 4 - 20090 9000 2 -8901 4 - 20091 9100 2 -9001 4 - 20092 9200 2 -9101 4 - 20093 9300 2 -9201 4 - 20094 9400 2 -9301 4 - 20095 9500 2 -9401 4 - 20096 9600 2 -9501 4 - 20097 9700 2 -9601 4 - 20098 9800 2 -9701 4 - 20099 9900 2 -9801 4 - 20100 10000 2 -9901 4 - 20101 1 4 -100 2 - 20102 101 4 -200 2 - 20103 201 4 -300 2 - 20104 301 4 -400 2 - 20105 401 4 -500 2 - 20106 501 4 -600 2 - 20107 601 4 -700 2 - 20108 701 4 -800 2 - 20109 801 4 -900 2 - 20110 901 4 -1000 2 - 20111 1001 4 -1100 2 - 20112 1101 4 -1200 2 - 20113 1201 4 -1300 2 - 20114 1301 4 -1400 2 - 20115 1401 4 -1500 2 - 20116 1501 4 -1600 2 - 20117 1601 4 -1700 2 - 20118 1701 4 -1800 2 - 20119 1801 4 -1900 2 - 20120 1901 4 -2000 2 - 20121 2001 4 -2100 2 - 20122 2101 4 -2200 2 - 20123 2201 4 -2300 2 - 20124 2301 4 -2400 2 - 20125 2401 4 -2500 2 - 20126 2501 4 -2600 2 - 20127 2601 4 -2700 2 - 20128 2701 4 -2800 2 - 20129 2801 4 -2900 2 - 20130 2901 4 -3000 2 - 20131 3001 4 -3100 2 - 20132 3101 4 -3200 2 - 20133 3201 4 -3300 2 - 20134 3301 4 -3400 2 - 20135 3401 4 -3500 2 - 20136 3501 4 -3600 2 - 20137 3601 4 -3700 2 - 20138 3701 4 -3800 2 - 20139 3801 4 -3900 2 - 20140 3901 4 -4000 2 - 20141 4001 4 -4100 2 - 20142 4101 4 -4200 2 - 20143 4201 4 -4300 2 - 20144 4301 4 -4400 2 - 20145 4401 4 -4500 2 - 20146 4501 4 -4600 2 - 20147 4601 4 -4700 2 - 20148 4701 4 -4800 2 - 20149 4801 4 -4900 2 - 20150 4901 4 -5000 2 - 20151 5001 4 -5100 2 - 20152 5101 4 -5200 2 - 20153 5201 4 -5300 2 - 20154 5301 4 -5400 2 - 20155 5401 4 -5500 2 - 20156 5501 4 -5600 2 - 20157 5601 4 -5700 2 - 20158 5701 4 -5800 2 - 20159 5801 4 -5900 2 - 20160 5901 4 -6000 2 - 20161 6001 4 -6100 2 - 20162 6101 4 -6200 2 - 20163 6201 4 -6300 2 - 20164 6301 4 -6400 2 - 20165 6401 4 -6500 2 - 20166 6501 4 -6600 2 - 20167 6601 4 -6700 2 - 20168 6701 4 -6800 2 - 20169 6801 4 -6900 2 - 20170 6901 4 -7000 2 - 20171 7001 4 -7100 2 - 20172 7101 4 -7200 2 - 20173 7201 4 -7300 2 - 20174 7301 4 -7400 2 - 20175 7401 4 -7500 2 - 20176 7501 4 -7600 2 - 20177 7601 4 -7700 2 - 20178 7701 4 -7800 2 - 20179 7801 4 -7900 2 - 20180 7901 4 -8000 2 - 20181 8001 4 -8100 2 - 20182 8101 4 -8200 2 - 20183 8201 4 -8300 2 - 20184 8301 4 -8400 2 - 20185 8401 4 -8500 2 - 20186 8501 4 -8600 2 - 20187 8601 4 -8700 2 - 20188 8701 4 -8800 2 - 20189 8801 4 -8900 2 - 20190 8901 4 -9000 2 - 20191 9001 4 -9100 2 - 20192 9101 4 -9200 2 - 20193 9201 4 -9300 2 - 20194 9301 4 -9400 2 - 20195 9401 4 -9500 2 - 20196 9501 4 -9600 2 - 20197 9601 4 -9700 2 - 20198 9701 4 -9800 2 - 20199 9801 4 -9900 2 - 20200 9901 4 -10000 2 ------------------------------------- -19800 !Total Number of interior edge -9900 !Total Number of interior edge 1 -9900 !Total Number of interior edge 2 ------------------------------------- - 1 101 1 1 3 - 2 102 1 2 3 - 3 103 1 3 3 - 4 104 1 4 3 - 5 105 1 5 3 - 6 106 1 6 3 - 7 107 1 7 3 - 8 108 1 8 3 - 9 109 1 9 3 - 10 110 1 10 3 - 11 111 1 11 3 - 12 112 1 12 3 - 13 113 1 13 3 - 14 114 1 14 3 - 15 115 1 15 3 - 16 116 1 16 3 - 17 117 1 17 3 - 18 118 1 18 3 - 19 119 1 19 3 - 20 120 1 20 3 - 21 121 1 21 3 - 22 122 1 22 3 - 23 123 1 23 3 - 24 124 1 24 3 - 25 125 1 25 3 - 26 126 1 26 3 - 27 127 1 27 3 - 28 128 1 28 3 - 29 129 1 29 3 - 30 130 1 30 3 - 31 131 1 31 3 - 32 132 1 32 3 - 33 133 1 33 3 - 34 134 1 34 3 - 35 135 1 35 3 - 36 136 1 36 3 - 37 137 1 37 3 - 38 138 1 38 3 - 39 139 1 39 3 - 40 140 1 40 3 - 41 141 1 41 3 - 42 142 1 42 3 - 43 143 1 43 3 - 44 144 1 44 3 - 45 145 1 45 3 - 46 146 1 46 3 - 47 147 1 47 3 - 48 148 1 48 3 - 49 149 1 49 3 - 50 150 1 50 3 - 51 151 1 51 3 - 52 152 1 52 3 - 53 153 1 53 3 - 54 154 1 54 3 - 55 155 1 55 3 - 56 156 1 56 3 - 57 157 1 57 3 - 58 158 1 58 3 - 59 159 1 59 3 - 60 160 1 60 3 - 61 161 1 61 3 - 62 162 1 62 3 - 63 163 1 63 3 - 64 164 1 64 3 - 65 165 1 65 3 - 66 166 1 66 3 - 67 167 1 67 3 - 68 168 1 68 3 - 69 169 1 69 3 - 70 170 1 70 3 - 71 171 1 71 3 - 72 172 1 72 3 - 73 173 1 73 3 - 74 174 1 74 3 - 75 175 1 75 3 - 76 176 1 76 3 - 77 177 1 77 3 - 78 178 1 78 3 - 79 179 1 79 3 - 80 180 1 80 3 - 81 181 1 81 3 - 82 182 1 82 3 - 83 183 1 83 3 - 84 184 1 84 3 - 85 185 1 85 3 - 86 186 1 86 3 - 87 187 1 87 3 - 88 188 1 88 3 - 89 189 1 89 3 - 90 190 1 90 3 - 91 191 1 91 3 - 92 192 1 92 3 - 93 193 1 93 3 - 94 194 1 94 3 - 95 195 1 95 3 - 96 196 1 96 3 - 97 197 1 97 3 - 98 198 1 98 3 - 99 199 1 99 3 - 100 200 1 100 3 - 101 201 1 101 3 - 102 202 1 102 3 - 103 203 1 103 3 - 104 204 1 104 3 - 105 205 1 105 3 - 106 206 1 106 3 - 107 207 1 107 3 - 108 208 1 108 3 - 109 209 1 109 3 - 110 210 1 110 3 - 111 211 1 111 3 - 112 212 1 112 3 - 113 213 1 113 3 - 114 214 1 114 3 - 115 215 1 115 3 - 116 216 1 116 3 - 117 217 1 117 3 - 118 218 1 118 3 - 119 219 1 119 3 - 120 220 1 120 3 - 121 221 1 121 3 - 122 222 1 122 3 - 123 223 1 123 3 - 124 224 1 124 3 - 125 225 1 125 3 - 126 226 1 126 3 - 127 227 1 127 3 - 128 228 1 128 3 - 129 229 1 129 3 - 130 230 1 130 3 - 131 231 1 131 3 - 132 232 1 132 3 - 133 233 1 133 3 - 134 234 1 134 3 - 135 235 1 135 3 - 136 236 1 136 3 - 137 237 1 137 3 - 138 238 1 138 3 - 139 239 1 139 3 - 140 240 1 140 3 - 141 241 1 141 3 - 142 242 1 142 3 - 143 243 1 143 3 - 144 244 1 144 3 - 145 245 1 145 3 - 146 246 1 146 3 - 147 247 1 147 3 - 148 248 1 148 3 - 149 249 1 149 3 - 150 250 1 150 3 - 151 251 1 151 3 - 152 252 1 152 3 - 153 253 1 153 3 - 154 254 1 154 3 - 155 255 1 155 3 - 156 256 1 156 3 - 157 257 1 157 3 - 158 258 1 158 3 - 159 259 1 159 3 - 160 260 1 160 3 - 161 261 1 161 3 - 162 262 1 162 3 - 163 263 1 163 3 - 164 264 1 164 3 - 165 265 1 165 3 - 166 266 1 166 3 - 167 267 1 167 3 - 168 268 1 168 3 - 169 269 1 169 3 - 170 270 1 170 3 - 171 271 1 171 3 - 172 272 1 172 3 - 173 273 1 173 3 - 174 274 1 174 3 - 175 275 1 175 3 - 176 276 1 176 3 - 177 277 1 177 3 - 178 278 1 178 3 - 179 279 1 179 3 - 180 280 1 180 3 - 181 281 1 181 3 - 182 282 1 182 3 - 183 283 1 183 3 - 184 284 1 184 3 - 185 285 1 185 3 - 186 286 1 186 3 - 187 287 1 187 3 - 188 288 1 188 3 - 189 289 1 189 3 - 190 290 1 190 3 - 191 291 1 191 3 - 192 292 1 192 3 - 193 293 1 193 3 - 194 294 1 194 3 - 195 295 1 195 3 - 196 296 1 196 3 - 197 297 1 197 3 - 198 298 1 198 3 - 199 299 1 199 3 - 200 300 1 200 3 - 201 301 1 201 3 - 202 302 1 202 3 - 203 303 1 203 3 - 204 304 1 204 3 - 205 305 1 205 3 - 206 306 1 206 3 - 207 307 1 207 3 - 208 308 1 208 3 - 209 309 1 209 3 - 210 310 1 210 3 - 211 311 1 211 3 - 212 312 1 212 3 - 213 313 1 213 3 - 214 314 1 214 3 - 215 315 1 215 3 - 216 316 1 216 3 - 217 317 1 217 3 - 218 318 1 218 3 - 219 319 1 219 3 - 220 320 1 220 3 - 221 321 1 221 3 - 222 322 1 222 3 - 223 323 1 223 3 - 224 324 1 224 3 - 225 325 1 225 3 - 226 326 1 226 3 - 227 327 1 227 3 - 228 328 1 228 3 - 229 329 1 229 3 - 230 330 1 230 3 - 231 331 1 231 3 - 232 332 1 232 3 - 233 333 1 233 3 - 234 334 1 234 3 - 235 335 1 235 3 - 236 336 1 236 3 - 237 337 1 237 3 - 238 338 1 238 3 - 239 339 1 239 3 - 240 340 1 240 3 - 241 341 1 241 3 - 242 342 1 242 3 - 243 343 1 243 3 - 244 344 1 244 3 - 245 345 1 245 3 - 246 346 1 246 3 - 247 347 1 247 3 - 248 348 1 248 3 - 249 349 1 249 3 - 250 350 1 250 3 - 251 351 1 251 3 - 252 352 1 252 3 - 253 353 1 253 3 - 254 354 1 254 3 - 255 355 1 255 3 - 256 356 1 256 3 - 257 357 1 257 3 - 258 358 1 258 3 - 259 359 1 259 3 - 260 360 1 260 3 - 261 361 1 261 3 - 262 362 1 262 3 - 263 363 1 263 3 - 264 364 1 264 3 - 265 365 1 265 3 - 266 366 1 266 3 - 267 367 1 267 3 - 268 368 1 268 3 - 269 369 1 269 3 - 270 370 1 270 3 - 271 371 1 271 3 - 272 372 1 272 3 - 273 373 1 273 3 - 274 374 1 274 3 - 275 375 1 275 3 - 276 376 1 276 3 - 277 377 1 277 3 - 278 378 1 278 3 - 279 379 1 279 3 - 280 380 1 280 3 - 281 381 1 281 3 - 282 382 1 282 3 - 283 383 1 283 3 - 284 384 1 284 3 - 285 385 1 285 3 - 286 386 1 286 3 - 287 387 1 287 3 - 288 388 1 288 3 - 289 389 1 289 3 - 290 390 1 290 3 - 291 391 1 291 3 - 292 392 1 292 3 - 293 393 1 293 3 - 294 394 1 294 3 - 295 395 1 295 3 - 296 396 1 296 3 - 297 397 1 297 3 - 298 398 1 298 3 - 299 399 1 299 3 - 300 400 1 300 3 - 301 401 1 301 3 - 302 402 1 302 3 - 303 403 1 303 3 - 304 404 1 304 3 - 305 405 1 305 3 - 306 406 1 306 3 - 307 407 1 307 3 - 308 408 1 308 3 - 309 409 1 309 3 - 310 410 1 310 3 - 311 411 1 311 3 - 312 412 1 312 3 - 313 413 1 313 3 - 314 414 1 314 3 - 315 415 1 315 3 - 316 416 1 316 3 - 317 417 1 317 3 - 318 418 1 318 3 - 319 419 1 319 3 - 320 420 1 320 3 - 321 421 1 321 3 - 322 422 1 322 3 - 323 423 1 323 3 - 324 424 1 324 3 - 325 425 1 325 3 - 326 426 1 326 3 - 327 427 1 327 3 - 328 428 1 328 3 - 329 429 1 329 3 - 330 430 1 330 3 - 331 431 1 331 3 - 332 432 1 332 3 - 333 433 1 333 3 - 334 434 1 334 3 - 335 435 1 335 3 - 336 436 1 336 3 - 337 437 1 337 3 - 338 438 1 338 3 - 339 439 1 339 3 - 340 440 1 340 3 - 341 441 1 341 3 - 342 442 1 342 3 - 343 443 1 343 3 - 344 444 1 344 3 - 345 445 1 345 3 - 346 446 1 346 3 - 347 447 1 347 3 - 348 448 1 348 3 - 349 449 1 349 3 - 350 450 1 350 3 - 351 451 1 351 3 - 352 452 1 352 3 - 353 453 1 353 3 - 354 454 1 354 3 - 355 455 1 355 3 - 356 456 1 356 3 - 357 457 1 357 3 - 358 458 1 358 3 - 359 459 1 359 3 - 360 460 1 360 3 - 361 461 1 361 3 - 362 462 1 362 3 - 363 463 1 363 3 - 364 464 1 364 3 - 365 465 1 365 3 - 366 466 1 366 3 - 367 467 1 367 3 - 368 468 1 368 3 - 369 469 1 369 3 - 370 470 1 370 3 - 371 471 1 371 3 - 372 472 1 372 3 - 373 473 1 373 3 - 374 474 1 374 3 - 375 475 1 375 3 - 376 476 1 376 3 - 377 477 1 377 3 - 378 478 1 378 3 - 379 479 1 379 3 - 380 480 1 380 3 - 381 481 1 381 3 - 382 482 1 382 3 - 383 483 1 383 3 - 384 484 1 384 3 - 385 485 1 385 3 - 386 486 1 386 3 - 387 487 1 387 3 - 388 488 1 388 3 - 389 489 1 389 3 - 390 490 1 390 3 - 391 491 1 391 3 - 392 492 1 392 3 - 393 493 1 393 3 - 394 494 1 394 3 - 395 495 1 395 3 - 396 496 1 396 3 - 397 497 1 397 3 - 398 498 1 398 3 - 399 499 1 399 3 - 400 500 1 400 3 - 401 501 1 401 3 - 402 502 1 402 3 - 403 503 1 403 3 - 404 504 1 404 3 - 405 505 1 405 3 - 406 506 1 406 3 - 407 507 1 407 3 - 408 508 1 408 3 - 409 509 1 409 3 - 410 510 1 410 3 - 411 511 1 411 3 - 412 512 1 412 3 - 413 513 1 413 3 - 414 514 1 414 3 - 415 515 1 415 3 - 416 516 1 416 3 - 417 517 1 417 3 - 418 518 1 418 3 - 419 519 1 419 3 - 420 520 1 420 3 - 421 521 1 421 3 - 422 522 1 422 3 - 423 523 1 423 3 - 424 524 1 424 3 - 425 525 1 425 3 - 426 526 1 426 3 - 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19883 9882 2 9883 4 - 19884 9883 2 9884 4 - 19885 9884 2 9885 4 - 19886 9885 2 9886 4 - 19887 9886 2 9887 4 - 19888 9887 2 9888 4 - 19889 9888 2 9889 4 - 19890 9889 2 9890 4 - 19891 9890 2 9891 4 - 19892 9891 2 9892 4 - 19893 9892 2 9893 4 - 19894 9893 2 9894 4 - 19895 9894 2 9895 4 - 19896 9895 2 9896 4 - 19897 9896 2 9897 4 - 19898 9897 2 9898 4 - 19899 9898 2 9899 4 - 19900 9899 2 9900 4 - 19901 9901 2 9902 4 - 19902 10000 2 9901 4 - 19903 9902 2 9903 4 - 19904 9903 2 9904 4 - 19905 9904 2 9905 4 - 19906 9905 2 9906 4 - 19907 9906 2 9907 4 - 19908 9907 2 9908 4 - 19909 9908 2 9909 4 - 19910 9909 2 9910 4 - 19911 9910 2 9911 4 - 19912 9911 2 9912 4 - 19913 9912 2 9913 4 - 19914 9913 2 9914 4 - 19915 9914 2 9915 4 - 19916 9915 2 9916 4 - 19917 9916 2 9917 4 - 19918 9917 2 9918 4 - 19919 9918 2 9919 4 - 19920 9919 2 9920 4 - 19921 9920 2 9921 4 - 19922 9921 2 9922 4 - 19923 9922 2 9923 4 - 19924 9923 2 9924 4 - 19925 9924 2 9925 4 - 19926 9925 2 9926 4 - 19927 9926 2 9927 4 - 19928 9927 2 9928 4 - 19929 9928 2 9929 4 - 19930 9929 2 9930 4 - 19931 9930 2 9931 4 - 19932 9931 2 9932 4 - 19933 9932 2 9933 4 - 19934 9933 2 9934 4 - 19935 9934 2 9935 4 - 19936 9935 2 9936 4 - 19937 9936 2 9937 4 - 19938 9937 2 9938 4 - 19939 9938 2 9939 4 - 19940 9939 2 9940 4 - 19941 9940 2 9941 4 - 19942 9941 2 9942 4 - 19943 9942 2 9943 4 - 19944 9943 2 9944 4 - 19945 9944 2 9945 4 - 19946 9945 2 9946 4 - 19947 9946 2 9947 4 - 19948 9947 2 9948 4 - 19949 9948 2 9949 4 - 19950 9949 2 9950 4 - 19951 9950 2 9951 4 - 19952 9951 2 9952 4 - 19953 9952 2 9953 4 - 19954 9953 2 9954 4 - 19955 9954 2 9955 4 - 19956 9955 2 9956 4 - 19957 9956 2 9957 4 - 19958 9957 2 9958 4 - 19959 9958 2 9959 4 - 19960 9959 2 9960 4 - 19961 9960 2 9961 4 - 19962 9961 2 9962 4 - 19963 9962 2 9963 4 - 19964 9963 2 9964 4 - 19965 9964 2 9965 4 - 19966 9965 2 9966 4 - 19967 9966 2 9967 4 - 19968 9967 2 9968 4 - 19969 9968 2 9969 4 - 19970 9969 2 9970 4 - 19971 9970 2 9971 4 - 19972 9971 2 9972 4 - 19973 9972 2 9973 4 - 19974 9973 2 9974 4 - 19975 9974 2 9975 4 - 19976 9975 2 9976 4 - 19977 9976 2 9977 4 - 19978 9977 2 9978 4 - 19979 9978 2 9979 4 - 19980 9979 2 9980 4 - 19981 9980 2 9981 4 - 19982 9981 2 9982 4 - 19983 9982 2 9983 4 - 19984 9983 2 9984 4 - 19985 9984 2 9985 4 - 19986 9985 2 9986 4 - 19987 9986 2 9987 4 - 19988 9987 2 9988 4 - 19989 9988 2 9989 4 - 19990 9989 2 9990 4 - 19991 9990 2 9991 4 - 19992 9991 2 9992 4 - 19993 9992 2 9993 4 - 19994 9993 2 9994 4 - 19995 9994 2 9995 4 - 19996 9995 2 9996 4 - 19997 9996 2 9997 4 - 19998 9997 2 9998 4 - 19999 9998 2 9999 4 - 20000 9999 2 10000 4 ------------------------------------- - 0 !Number of outer edge - 0 !Number of outer edge 1 - 0 !Number of outer edge 2 - 0 !Number of outer edge 3 - 0 !Number of outer edge 4 ------------------------------------- ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/10001dom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/10001dom.in deleted file mode 100644 index c0079de..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/10001dom.in +++ /dev/null @@ -1,19 +0,0 @@ -========= Input Parameters ========= - 1 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - -1 3 - -2 4 - -3 1 - -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/10001edg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/10001edg.in deleted file mode 100644 index 6954cb7..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/10001edg.in +++ /dev/null @@ -1,24 +0,0 @@ -========= Input edge Parameters ========= - 4 !Number of global edge ------------------------------------- - 1 1 1 -1 3 - 2 1 2 -2 4 - 3 1 3 -3 1 - 4 1 4 -4 2 ------------------------------------- - 0 !Number of interior edge - 0 !Number of interior edge 1 - 0 !Number of interior edge 2 ------------------------------------- ------------------------------------- - 4 !Number of outer edge - 1 !Number of outer edge 1 - 1 !Number of outer edge 2 - 1 !Number of outer edge 3 - 1 !Number of outer edge 4 ------------------------------------- - 1 1 1 -1 3 - 2 1 2 -2 4 - 3 1 3 -3 1 - 4 1 4 -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/10004dom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/10004dom.in deleted file mode 100644 index d889434..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/10004dom.in +++ /dev/null @@ -1,61 +0,0 @@ -========= Input Parameters ========= - 4 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - -1 3 - 2 4 - 3 1 - -4 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 0.00000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - -1 3 - -2 4 - 4 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - 1 3 - 4 4 - -3 1 - -4 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 1.00000000 - 0.00000000 1.00000000 -x12345x12345-------------------------- - 2 3 - -2 4 - -3 1 - 3 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/10004edg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/10004edg.in deleted file mode 100644 index cbc2e99..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/10004edg.in +++ /dev/null @@ -1,40 +0,0 @@ -========= Input edge Parameters ========= - 12 !Number of global edge ------------------------------------- - 1 3 1 1 3 - 2 4 1 2 3 - 3 1 2 2 4 - 4 3 2 4 4 - 5 1 1 -1 3 - 6 2 1 -1 3 - 7 2 2 -2 4 - 8 4 2 -2 4 - 9 3 3 -3 1 - 10 4 3 -3 1 - 11 1 4 -4 2 - 12 3 4 -4 2 ------------------------------------- - 4 !Number of interior edge - 2 !Number of interior edge 1 - 2 !Number of interior edge 2 ------------------------------------- - 1 3 1 1 3 - 2 4 1 2 3 - 3 1 2 2 4 - 4 3 2 4 4 ------------------------------------- - 8 !Number of outer edge - 2 !Number of outer edge 1 - 2 !Number of outer edge 2 - 2 !Number of outer edge 3 - 2 !Number of outer edge 4 ------------------------------------- - 5 1 1 -1 3 - 6 2 1 -1 3 - 7 2 2 -2 4 - 8 4 2 -2 4 - 9 3 3 -3 1 - 10 4 3 -3 1 - 11 1 4 -4 2 - 12 3 4 -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/10016dom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/10016dom.in deleted file mode 100644 index 4ac824f..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/10016dom.in +++ /dev/null @@ -1,229 +0,0 @@ -========= Input Parameters ========= - 16 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - -0.50000000 -1.00000000 - -0.50000000 -0.50000000 - -1.00000000 -0.50000000 -x12345x12345-------------------------- - -1 3 - 2 4 - 5 1 - -4 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 -0.50000000 - -0.50000000 -0.50000000 -x12345x12345-------------------------- - -1 3 - 3 4 - 6 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.50000000 -1.00000000 - 0.50000000 -0.50000000 - 0.00000000 -0.50000000 -x12345x12345-------------------------- - -1 3 - 4 4 - 7 1 - 2 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 -0.50000000 - 0.50000000 -0.50000000 -x12345x12345-------------------------- - -1 3 - -2 4 - 8 1 - 3 2 ------------------------------------- ----------- < Domain 5 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -0.50000000 - -0.50000000 -0.50000000 - -0.50000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 1 3 - 6 4 - 9 1 - -4 2 ------------------------------------- ----------- < Domain 6 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - 0.00000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 0.00000000 -x12345x12345-------------------------- - 2 3 - 7 4 - 10 1 - 5 2 ------------------------------------- ----------- < Domain 7 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.50000000 - 0.50000000 -0.50000000 - 0.50000000 0.00000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - 3 3 - 8 4 - 11 1 - 6 2 ------------------------------------- ----------- < Domain 8 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 1.00000000 -0.50000000 - 1.00000000 0.00000000 - 0.50000000 0.00000000 -x12345x12345-------------------------- - 4 3 - -2 4 - 12 1 - 7 2 ------------------------------------- ----------- < Domain 9 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.00000000 - -0.50000000 0.00000000 - -0.50000000 0.50000000 - -1.00000000 0.50000000 -x12345x12345-------------------------- - 5 3 - 10 4 - 13 1 - -4 2 ------------------------------------- ----------- < Domain 10 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 0.00000000 - 0.00000000 0.00000000 - 0.00000000 0.50000000 - -0.50000000 0.50000000 -x12345x12345-------------------------- - 6 3 - 11 4 - 14 1 - 9 2 ------------------------------------- ----------- < Domain 11 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.50000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 0.50000000 -x12345x12345-------------------------- - 7 3 - 12 4 - 15 1 - 10 2 ------------------------------------- ----------- < Domain 12 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 0.00000000 - 1.00000000 0.00000000 - 1.00000000 0.50000000 - 0.50000000 0.50000000 -x12345x12345-------------------------- - 8 3 - -2 4 - 16 1 - 11 2 ------------------------------------- ----------- < Domain 13 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 0.50000000 - -0.50000000 0.50000000 - -0.50000000 1.00000000 - -1.00000000 1.00000000 -x12345x12345-------------------------- - 9 3 - 14 4 - -3 1 - -4 2 ------------------------------------- ----------- < Domain 14 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 0.50000000 - 0.00000000 0.50000000 - 0.00000000 1.00000000 - -0.50000000 1.00000000 -x12345x12345-------------------------- - 10 3 - 15 4 - -3 1 - 13 2 ------------------------------------- ----------- < Domain 15 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 0.50000000 - 0.50000000 0.50000000 - 0.50000000 1.00000000 - 0.00000000 1.00000000 -x12345x12345-------------------------- - 11 3 - 16 4 - -3 1 - 14 2 ------------------------------------- ----------- < Domain 16 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 0.50000000 - 1.00000000 0.50000000 - 1.00000000 1.00000000 - 0.50000000 1.00000000 -x12345x12345-------------------------- - 12 3 - -2 4 - -3 1 - 15 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/10016edg.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/10016edg.in deleted file mode 100644 index 55300f3..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/10016edg.in +++ /dev/null @@ -1,96 +0,0 @@ -========= Input edge Parameters ========= - 40 !Number of global edge ------------------------------------- - 1 5 1 1 3 - 2 6 1 2 3 - 3 7 1 3 3 - 4 8 1 4 3 - 5 9 1 5 3 - 6 10 1 6 3 - 7 11 1 7 3 - 8 12 1 8 3 - 9 13 1 9 3 - 10 14 1 10 3 - 11 15 1 11 3 - 12 16 1 12 3 - 13 1 2 2 4 - 14 2 2 3 4 - 15 3 2 4 4 - 16 5 2 6 4 - 17 6 2 7 4 - 18 7 2 8 4 - 19 9 2 10 4 - 20 10 2 11 4 - 21 11 2 12 4 - 22 13 2 14 4 - 23 14 2 15 4 - 24 15 2 16 4 - 25 1 1 -1 3 - 26 2 1 -1 3 - 27 3 1 -1 3 - 28 4 1 -1 3 - 29 4 2 -2 4 - 30 8 2 -2 4 - 31 12 2 -2 4 - 32 16 2 -2 4 - 33 13 3 -3 1 - 34 14 3 -3 1 - 35 15 3 -3 1 - 36 16 3 -3 1 - 37 1 4 -4 2 - 38 5 4 -4 2 - 39 9 4 -4 2 - 40 13 4 -4 2 ------------------------------------- - 24 !Number of interior edge - 12 !Number of interior edge 1 - 12 !Number of interior edge 2 ------------------------------------- - 1 5 1 1 3 - 2 6 1 2 3 - 3 7 1 3 3 - 4 8 1 4 3 - 5 9 1 5 3 - 6 10 1 6 3 - 7 11 1 7 3 - 8 12 1 8 3 - 9 13 1 9 3 - 10 14 1 10 3 - 11 15 1 11 3 - 12 16 1 12 3 - 13 1 2 2 4 - 14 2 2 3 4 - 15 3 2 4 4 - 16 5 2 6 4 - 17 6 2 7 4 - 18 7 2 8 4 - 19 9 2 10 4 - 20 10 2 11 4 - 21 11 2 12 4 - 22 13 2 14 4 - 23 14 2 15 4 - 24 15 2 16 4 ------------------------------------- - 16 !Number of outer edge - 4 !Number of outer edge 1 - 4 !Number of outer edge 2 - 4 !Number of outer edge 3 - 4 !Number of outer edge 4 ------------------------------------- - 25 1 1 -1 3 - 26 2 1 -1 3 - 27 3 1 -1 3 - 28 4 1 -1 3 - 29 4 2 -2 4 - 30 8 2 -2 4 - 31 12 2 -2 4 - 32 16 2 -2 4 - 33 13 3 -3 1 - 34 14 3 -3 1 - 35 15 3 -3 1 - 36 16 3 -3 1 - 37 1 4 -4 2 - 38 5 4 -4 2 - 39 9 4 -4 2 - 40 13 4 -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/10064dom.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/10064dom.in deleted file mode 100644 index b6a9e90..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/10064dom.in +++ /dev/null @@ -1,901 +0,0 @@ -========= Input Parameters ========= - 64 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -1.00000000 - -0.75000000 -1.00000000 - -0.75000000 -0.75000000 - -1.00000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 2 4 - 9 1 - -4 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.75000000 -1.00000000 - -0.50000000 -1.00000000 - -0.50000000 -0.75000000 - -0.75000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 3 4 - 10 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -1.00000000 - -0.25000000 -1.00000000 - -0.25000000 -0.75000000 - -0.50000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 4 4 - 11 1 - 2 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.25000000 -1.00000000 - 0.00000000 -1.00000000 - 0.00000000 -0.75000000 - -0.25000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 5 4 - 12 1 - 3 2 ------------------------------------- ----------- < Domain 5 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.25000000 -1.00000000 - 0.25000000 -0.75000000 - 0.00000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 6 4 - 13 1 - 4 2 ------------------------------------- ----------- < Domain 6 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.25000000 -1.00000000 - 0.50000000 -1.00000000 - 0.50000000 -0.75000000 - 0.25000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 7 4 - 14 1 - 5 2 ------------------------------------- ----------- < Domain 7 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -1.00000000 - 0.75000000 -1.00000000 - 0.75000000 -0.75000000 - 0.50000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 8 4 - 15 1 - 6 2 ------------------------------------- ----------- < Domain 8 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.75000000 -1.00000000 - 1.00000000 -1.00000000 - 1.00000000 -0.75000000 - 0.75000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - -2 4 - 16 1 - 7 2 ------------------------------------- ----------- < Domain 9 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -0.75000000 - -0.75000000 -0.75000000 - -0.75000000 -0.50000000 - -1.00000000 -0.50000000 -x12345x12345-------------------------- - 1 3 - 10 4 - 17 1 - -4 2 ------------------------------------- ----------- < Domain 10 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.75000000 -0.75000000 - -0.50000000 -0.75000000 - -0.50000000 -0.50000000 - -0.75000000 -0.50000000 -x12345x12345-------------------------- - 2 3 - 11 4 - 18 1 - 9 2 ------------------------------------- ----------- < Domain 11 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.75000000 - -0.25000000 -0.75000000 - -0.25000000 -0.50000000 - -0.50000000 -0.50000000 -x12345x12345-------------------------- - 3 3 - 12 4 - 19 1 - 10 2 ------------------------------------- ----------- < Domain 12 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.25000000 -0.75000000 - 0.00000000 -0.75000000 - 0.00000000 -0.50000000 - -0.25000000 -0.50000000 -x12345x12345-------------------------- - 4 3 - 13 4 - 20 1 - 11 2 ------------------------------------- ----------- < Domain 13 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.75000000 - 0.25000000 -0.75000000 - 0.25000000 -0.50000000 - 0.00000000 -0.50000000 -x12345x12345-------------------------- - 5 3 - 14 4 - 21 1 - 12 2 ------------------------------------- ----------- < Domain 14 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.75000000 - 0.50000000 -0.75000000 - 0.50000000 -0.50000000 - 0.25000000 -0.50000000 -x12345x12345-------------------------- - 6 3 - 15 4 - 22 1 - 13 2 ------------------------------------- ----------- < Domain 15 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.75000000 - 0.75000000 -0.75000000 - 0.75000000 -0.50000000 - 0.50000000 -0.50000000 -x12345x12345-------------------------- - 7 3 - 16 4 - 23 1 - 14 2 ------------------------------------- ----------- < Domain 16 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.75000000 -0.75000000 - 1.00000000 -0.75000000 - 1.00000000 -0.50000000 - 0.75000000 -0.50000000 -x12345x12345-------------------------- - 8 3 - -2 4 - 24 1 - 15 2 ------------------------------------- ----------- < Domain 17 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -0.50000000 - -0.75000000 -0.50000000 - -0.75000000 -0.25000000 - -1.00000000 -0.25000000 -x12345x12345-------------------------- - 9 3 - 18 4 - 25 1 - -4 2 ------------------------------------- ----------- < Domain 18 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.75000000 -0.50000000 - -0.50000000 -0.50000000 - -0.50000000 -0.25000000 - -0.75000000 -0.25000000 -x12345x12345-------------------------- - 10 3 - 19 4 - 26 1 - 17 2 ------------------------------------- ----------- < Domain 19 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - -0.25000000 -0.50000000 - -0.25000000 -0.25000000 - -0.50000000 -0.25000000 -x12345x12345-------------------------- - 11 3 - 20 4 - 27 1 - 18 2 ------------------------------------- ----------- < Domain 20 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -0.25000000 -0.50000000 - 0.00000000 -0.50000000 - 0.00000000 -0.25000000 - -0.25000000 -0.25000000 -x12345x12345-------------------------- - 12 3 - 21 4 - 28 1 - 19 2 ------------------------------------- ----------- < Domain 21 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.50000000 - 0.25000000 -0.50000000 - 0.25000000 -0.25000000 - 0.00000000 -0.25000000 -x12345x12345-------------------------- - 13 3 - 22 4 - 29 1 - 20 2 ------------------------------------- ----------- < Domain 22 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.50000000 - 0.50000000 -0.50000000 - 0.50000000 -0.25000000 - 0.25000000 -0.25000000 -x12345x12345-------------------------- - 14 3 - 23 4 - 30 1 - 21 2 ------------------------------------- ----------- < Domain 23 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 0.75000000 -0.50000000 - 0.75000000 -0.25000000 - 0.50000000 -0.25000000 -x12345x12345-------------------------- - 15 3 - 24 4 - 31 1 - 22 2 ------------------------------------- ----------- < Domain 24 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.75000000 -0.50000000 - 1.00000000 -0.50000000 - 1.00000000 -0.25000000 - 0.75000000 -0.25000000 -x12345x12345-------------------------- - 16 3 - -2 4 - 32 1 - 23 2 ------------------------------------- ----------- < Domain 25 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - -1.00000000 -0.25000000 - -0.75000000 -0.25000000 - -0.75000000 0.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 17 3 - 26 4 - 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9201 4 -4 2 -20194 9301 4 -4 2 -20195 9401 4 -4 2 -20196 9501 4 -4 2 -20197 9601 4 -4 2 -20198 9701 4 -4 2 -20199 9801 4 -4 2 -20200 9901 4 -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/20001.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/20001.in deleted file mode 100644 index be82663..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/20001.in +++ /dev/null @@ -1,19 +0,0 @@ -========= Input Parameters ========= - 1 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 1.00000000 0.00000000 - 0.00000000 1.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 1 3 - 1 4 - 1 1 - 1 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/20004.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/20004.in deleted file mode 100644 index 87da1aa..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/20004.in +++ /dev/null @@ -1,61 +0,0 @@ -========= Input Parameters ========= -4 !Total Number of Domain -10 ! PolyDegN_max(1) -10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.50000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 -0.50000000 -x12345x12345-------------------------- - 4 3 - 2 4 - 4 1 - 2 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 1.00000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - 3 3 - 1 4 - 3 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 1.00000000 - -0.50000000 0.50000000 -x12345x12345-------------------------- - 2 3 - 4 4 - 2 1 - 4 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 0.50000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 1 3 - 3 4 - 1 1 - 3 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/20016.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/20016.in deleted file mode 100644 index 50ce846..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/20016.in +++ /dev/null @@ -1,229 +0,0 @@ -========= Input Parameters ========= -16 !Total Number of Domain -10 ! PolyDegN_max(1) -10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.25000000 -0.75000000 - 0.00000000 -0.50000000 - -0.25000000 -0.75000000 -x12345x12345-------------------------- - 16 3 - 2 4 - 4 1 - 6 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.75000000 - 0.50000000 -0.50000000 - 0.25000000 -0.25000000 - 0.00000000 -0.50000000 -x12345x12345-------------------------- - 15 3 - 5 4 - 3 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.50000000 - 0.25000000 -0.25000000 - 0.00000000 0.00000000 - -0.25000000 -0.25000000 -x12345x12345-------------------------- - 2 3 - 8 4 - 14 1 - 4 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.25000000 -0.75000000 - 0.00000000 -0.50000000 - -0.25000000 -0.25000000 - -0.50000000 -0.50000000 -x12345x12345-------------------------- - 1 3 - 3 4 - 13 1 - 7 2 ------------------------------------- ----------- < Domain 5 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 0.75000000 -0.25000000 - 0.50000000 0.00000000 - 0.25000000 -0.25000000 -x12345x12345-------------------------- - 12 3 - 6 4 - 8 1 - 2 2 ------------------------------------- ----------- < Domain 6 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.75000000 -0.25000000 - 1.00000000 0.00000000 - 0.75000000 0.25000000 - 0.50000000 0.00000000 -x12345x12345-------------------------- - 11 3 - 1 4 - 7 1 - 5 2 ------------------------------------- ----------- < Domain 7 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 0.00000000 - 0.75000000 0.25000000 - 0.50000000 0.50000000 - 0.25000000 0.25000000 -x12345x12345-------------------------- - 6 3 - 4 4 - 10 1 - 8 2 ------------------------------------- ----------- < Domain 8 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.25000000 - 0.50000000 0.00000000 - 0.25000000 0.25000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - 5 3 - 7 4 - 9 1 - 3 2 ------------------------------------- ----------- < Domain 9 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.25000000 0.25000000 - 0.00000000 0.50000000 - -0.25000000 0.25000000 -x12345x12345-------------------------- - 8 3 - 10 4 - 12 1 - 14 2 ------------------------------------- ----------- < Domain 10 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 0.25000000 - 0.50000000 0.50000000 - 0.25000000 0.75000000 - 0.00000000 0.50000000 -x12345x12345-------------------------- - 7 3 - 13 4 - 11 1 - 9 2 ------------------------------------- ----------- < Domain 11 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.50000000 - 0.25000000 0.75000000 - 0.00000000 1.00000000 - -0.25000000 0.75000000 -x12345x12345-------------------------- - 10 3 - 16 4 - 6 1 - 12 2 ------------------------------------- ----------- < Domain 12 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.25000000 0.25000000 - 0.00000000 0.50000000 - -0.25000000 0.75000000 - -0.50000000 0.50000000 -x12345x12345-------------------------- - 9 3 - 11 4 - 5 1 - 15 2 ------------------------------------- ----------- < Domain 13 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - -0.25000000 -0.25000000 - -0.50000000 0.00000000 - -0.75000000 -0.25000000 -x12345x12345-------------------------- - 4 3 - 14 4 - 16 1 - 10 2 ------------------------------------- ----------- < Domain 14 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.25000000 -0.25000000 - 0.00000000 0.00000000 - -0.25000000 0.25000000 - -0.50000000 0.00000000 -x12345x12345-------------------------- - 3 3 - 9 4 - 15 1 - 13 2 ------------------------------------- ----------- < Domain 15 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.50000000 0.00000000 - -0.25000000 0.25000000 - -0.50000000 0.50000000 - -0.75000000 0.25000000 -x12345x12345-------------------------- - 14 3 - 12 4 - 2 1 - 16 2 ------------------------------------- ----------- < Domain 16 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.75000000 -0.25000000 - -0.50000000 0.00000000 - -0.75000000 0.25000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 13 3 - 15 4 - 1 1 - 11 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/30001.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/30001.in deleted file mode 100644 index 31dfab9..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/30001.in +++ /dev/null @@ -1,19 +0,0 @@ -========= Input Parameters ========= - 1 !Total Number of Domain - 10 ! PolyDegN_max(1) - 10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 9 9 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 1.00000000 0.00000000 - 0.00000000 1.00000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - -1 3 - -2 4 - -3 1 - -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/30004.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/30004.in deleted file mode 100644 index 922b517..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/30004.in +++ /dev/null @@ -1,61 +0,0 @@ -========= Input Parameters ========= -4 !Total Number of Domain -10 ! PolyDegN_max(1) -10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.50000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 -0.50000000 -x12345x12345-------------------------- - -1 3 - 2 4 - 4 1 - -4 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 1.00000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - -1 3 - -2 4 - 3 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.50000000 0.50000000 - 0.00000000 1.00000000 - -0.50000000 0.50000000 -x12345x12345-------------------------- - 2 3 - -2 4 - -3 1 - 4 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - 0.00000000 0.00000000 - -0.50000000 0.50000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 1 3 - 3 4 - -3 1 - -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/30016.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/30016.in deleted file mode 100644 index f194648..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/30016.in +++ /dev/null @@ -1,229 +0,0 @@ -========= Input Parameters ========= -16 !Total Number of Domain -10 ! PolyDegN_max(1) -10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.25000000 -0.75000000 - 0.00000000 -0.50000000 - -0.25000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 2 4 - 4 1 - -4 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.75000000 - 0.50000000 -0.50000000 - 0.25000000 -0.25000000 - 0.00000000 -0.50000000 -x12345x12345-------------------------- - -1 3 - 5 4 - 3 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.50000000 - 0.25000000 -0.25000000 - 0.00000000 0.00000000 - -0.25000000 -0.25000000 -x12345x12345-------------------------- - 2 3 - 8 4 - 14 1 - 4 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.25000000 -0.75000000 - 0.00000000 -0.50000000 - -0.25000000 -0.25000000 - -0.50000000 -0.50000000 -x12345x12345-------------------------- - 1 3 - 3 4 - 13 1 - -4 2 ------------------------------------- ----------- < Domain 5 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 0.75000000 -0.25000000 - 0.50000000 0.00000000 - 0.25000000 -0.25000000 -x12345x12345-------------------------- - -1 3 - 6 4 - 8 1 - 2 2 ------------------------------------- ----------- < Domain 6 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.75000000 -0.25000000 - 1.00000000 0.00000000 - 0.75000000 0.25000000 - 0.50000000 0.00000000 -x12345x12345-------------------------- - -1 3 - -2 4 - 7 1 - 5 2 ------------------------------------- ----------- < Domain 7 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 0.00000000 - 0.75000000 0.25000000 - 0.50000000 0.50000000 - 0.25000000 0.25000000 -x12345x12345-------------------------- - 6 3 - -2 4 - 10 1 - 8 2 ------------------------------------- ----------- < Domain 8 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.25000000 - 0.50000000 0.00000000 - 0.25000000 0.25000000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - 5 3 - 7 4 - 9 1 - 3 2 ------------------------------------- ----------- < Domain 9 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.25000000 0.25000000 - 0.00000000 0.50000000 - -0.25000000 0.25000000 -x12345x12345-------------------------- - 8 3 - 10 4 - 12 1 - 14 2 ------------------------------------- ----------- < Domain 10 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 0.25000000 - 0.50000000 0.50000000 - 0.25000000 0.75000000 - 0.00000000 0.50000000 -x12345x12345-------------------------- - 7 3 - -2 4 - 11 1 - 9 2 ------------------------------------- ----------- < Domain 11 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.50000000 - 0.25000000 0.75000000 - 0.00000000 1.00000000 - -0.25000000 0.75000000 -x12345x12345-------------------------- - 10 3 - -2 4 - -3 1 - 12 2 ------------------------------------- ----------- < Domain 12 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.25000000 0.25000000 - 0.00000000 0.50000000 - -0.25000000 0.75000000 - -0.50000000 0.50000000 -x12345x12345-------------------------- - 9 3 - 11 4 - -3 1 - 15 2 ------------------------------------- ----------- < Domain 13 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.50000000 -0.50000000 - -0.25000000 -0.25000000 - -0.50000000 0.00000000 - -0.75000000 -0.25000000 -x12345x12345-------------------------- - 4 3 - 14 4 - 16 1 - -4 2 ------------------------------------- ----------- < Domain 14 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.25000000 -0.25000000 - 0.00000000 0.00000000 - -0.25000000 0.25000000 - -0.50000000 0.00000000 -x12345x12345-------------------------- - 3 3 - 9 4 - 15 1 - 13 2 ------------------------------------- ----------- < Domain 15 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.50000000 0.00000000 - -0.25000000 0.25000000 - -0.50000000 0.50000000 - -0.75000000 0.25000000 -x12345x12345-------------------------- - 14 3 - 12 4 - -3 1 - 16 2 ------------------------------------- ----------- < Domain 16 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.75000000 -0.25000000 - -0.50000000 0.00000000 - -0.75000000 0.25000000 - -1.00000000 0.00000000 -x12345x12345-------------------------- - 13 3 - 15 4 - -3 1 - -4 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/30064.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/30064.in deleted file mode 100644 index 6187bde..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/30064.in +++ /dev/null @@ -1,901 +0,0 @@ -========= Input Parameters ========= -64 !Total Number of Domain -10 ! PolyDegN_max(1) -10 ! PolyDegN_max(2) ------------------------------------- ----------- < Domain 1 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -1.00000000 - 0.12500000 -0.87500000 - 0.00000000 -0.75000000 - -0.12500000 -0.87500000 -x12345x12345-------------------------- - -1 3 - 2 4 - 4 1 - -4 2 ------------------------------------- ----------- < Domain 2 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.12500000 -0.87500000 - 0.25000000 -0.75000000 - 0.12500000 -0.62500000 - 0.00000000 -0.75000000 -x12345x12345-------------------------- - -1 3 - 5 4 - 3 1 - 1 2 ------------------------------------- ----------- < Domain 3 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.75000000 - 0.12500000 -0.62500000 - 0.00000000 -0.50000000 - -0.12500000 -0.62500000 -x12345x12345-------------------------- - 2 3 - 8 4 - 14 1 - 4 2 ------------------------------------- ----------- < Domain 4 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.12500000 -0.87500000 - 0.00000000 -0.75000000 - -0.12500000 -0.62500000 - -0.25000000 -0.75000000 -x12345x12345-------------------------- - 1 3 - 3 4 - 13 1 - -4 2 ------------------------------------- ----------- < Domain 5 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.75000000 - 0.37500000 -0.62500000 - 0.25000000 -0.50000000 - 0.12500000 -0.62500000 -x12345x12345-------------------------- - -1 3 - 6 4 - 8 1 - 2 2 ------------------------------------- ----------- < Domain 6 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.37500000 -0.62500000 - 0.50000000 -0.50000000 - 0.37500000 -0.37500000 - 0.25000000 -0.50000000 -x12345x12345-------------------------- - -1 3 - 17 4 - 7 1 - 5 2 ------------------------------------- ----------- < Domain 7 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.50000000 - 0.37500000 -0.37500000 - 0.25000000 -0.25000000 - 0.12500000 -0.37500000 -x12345x12345-------------------------- - 6 3 - 20 4 - 10 1 - 8 2 ------------------------------------- ----------- < Domain 8 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.12500000 -0.62500000 - 0.25000000 -0.50000000 - 0.12500000 -0.37500000 - 0.00000000 -0.50000000 -x12345x12345-------------------------- - 5 3 - 7 4 - 9 1 - 3 2 ------------------------------------- ----------- < Domain 9 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.50000000 - 0.12500000 -0.37500000 - 0.00000000 -0.25000000 - -0.12500000 -0.37500000 -x12345x12345-------------------------- - 8 3 - 10 4 - 12 1 - 14 2 ------------------------------------- ----------- < Domain 10 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.12500000 -0.37500000 - 0.25000000 -0.25000000 - 0.12500000 -0.12500000 - 0.00000000 -0.25000000 -x12345x12345-------------------------- - 7 3 - 29 4 - 11 1 - 9 2 ------------------------------------- ----------- < Domain 11 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 -0.25000000 - 0.12500000 -0.12500000 - 0.00000000 0.00000000 - -0.12500000 -0.12500000 -x12345x12345-------------------------- - 10 3 - 32 4 - 54 1 - 12 2 ------------------------------------- ----------- < Domain 12 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.12500000 -0.37500000 - 0.00000000 -0.25000000 - -0.12500000 -0.12500000 - -0.25000000 -0.25000000 -x12345x12345-------------------------- - 9 3 - 11 4 - 53 1 - 15 2 ------------------------------------- ----------- < Domain 13 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.25000000 -0.75000000 - -0.12500000 -0.62500000 - -0.25000000 -0.50000000 - -0.37500000 -0.62500000 -x12345x12345-------------------------- - 4 3 - 14 4 - 16 1 - -4 2 ------------------------------------- ----------- < Domain 14 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.12500000 -0.62500000 - 0.00000000 -0.50000000 - -0.12500000 -0.37500000 - -0.25000000 -0.50000000 -x12345x12345-------------------------- - 3 3 - 9 4 - 15 1 - 13 2 ------------------------------------- ----------- < Domain 15 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.25000000 -0.50000000 - -0.12500000 -0.37500000 - -0.25000000 -0.25000000 - -0.37500000 -0.37500000 -x12345x12345-------------------------- - 14 3 - 12 4 - 50 1 - 16 2 ------------------------------------- ----------- < Domain 16 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.37500000 -0.62500000 - -0.25000000 -0.50000000 - -0.37500000 -0.37500000 - -0.50000000 -0.50000000 -x12345x12345-------------------------- - 13 3 - 15 4 - 49 1 - -4 2 ------------------------------------- ----------- < Domain 17 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.50000000 - 0.62500000 -0.37500000 - 0.50000000 -0.25000000 - 0.37500000 -0.37500000 -x12345x12345-------------------------- - -1 3 - 18 4 - 20 1 - 6 2 ------------------------------------- ----------- < Domain 18 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.62500000 -0.37500000 - 0.75000000 -0.25000000 - 0.62500000 -0.12500000 - 0.50000000 -0.25000000 -x12345x12345-------------------------- - -1 3 - 21 4 - 19 1 - 17 2 ------------------------------------- ----------- < Domain 19 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 -0.25000000 - 0.62500000 -0.12500000 - 0.50000000 0.00000000 - 0.37500000 -0.12500000 -x12345x12345-------------------------- - 18 3 - 24 4 - 30 1 - 20 2 ------------------------------------- ----------- < Domain 20 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.37500000 -0.37500000 - 0.50000000 -0.25000000 - 0.37500000 -0.12500000 - 0.25000000 -0.25000000 -x12345x12345-------------------------- - 17 3 - 19 4 - 29 1 - 7 2 ------------------------------------- ----------- < Domain 21 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.75000000 -0.25000000 - 0.87500000 -0.12500000 - 0.75000000 0.00000000 - 0.62500000 -0.12500000 -x12345x12345-------------------------- - -1 3 - 22 4 - 24 1 - 18 2 ------------------------------------- ----------- < Domain 22 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.87500000 -0.12500000 - 1.00000000 0.00000000 - 0.87500000 0.12500000 - 0.75000000 0.00000000 -x12345x12345-------------------------- - -1 3 - -2 4 - 23 1 - 21 2 ------------------------------------- ----------- < Domain 23 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.75000000 0.00000000 - 0.87500000 0.12500000 - 0.75000000 0.25000000 - 0.62500000 0.12500000 -x12345x12345-------------------------- - 22 3 - -2 4 - 26 1 - 24 2 ------------------------------------- ----------- < Domain 24 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.62500000 -0.12500000 - 0.75000000 0.00000000 - 0.62500000 0.12500000 - 0.50000000 0.00000000 -x12345x12345-------------------------- - 21 3 - 23 4 - 25 1 - 19 2 ------------------------------------- ----------- < Domain 25 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 0.00000000 - 0.62500000 0.12500000 - 0.50000000 0.25000000 - 0.37500000 0.12500000 -x12345x12345-------------------------- - 24 3 - 26 4 - 28 1 - 30 2 ------------------------------------- ----------- < Domain 26 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.62500000 0.12500000 - 0.75000000 0.25000000 - 0.62500000 0.37500000 - 0.50000000 0.25000000 -x12345x12345-------------------------- - 23 3 - -2 4 - 27 1 - 25 2 ------------------------------------- ----------- < Domain 27 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.50000000 0.25000000 - 0.62500000 0.37500000 - 0.50000000 0.50000000 - 0.37500000 0.37500000 -x12345x12345-------------------------- - 26 3 - -2 4 - 38 1 - 28 2 ------------------------------------- ----------- < Domain 28 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.37500000 0.12500000 - 0.50000000 0.25000000 - 0.37500000 0.37500000 - 0.25000000 0.25000000 -x12345x12345-------------------------- - 25 3 - 27 4 - 37 1 - 31 2 ------------------------------------- ----------- < Domain 29 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 -0.25000000 - 0.37500000 -0.12500000 - 0.25000000 0.00000000 - 0.12500000 -0.12500000 -x12345x12345-------------------------- - 20 3 - 30 4 - 32 1 - 10 2 ------------------------------------- ----------- < Domain 30 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.37500000 -0.12500000 - 0.50000000 0.00000000 - 0.37500000 0.12500000 - 0.25000000 0.00000000 -x12345x12345-------------------------- - 19 3 - 25 4 - 31 1 - 29 2 ------------------------------------- ----------- < Domain 31 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.25000000 0.00000000 - 0.37500000 0.12500000 - 0.25000000 0.25000000 - 0.12500000 0.12500000 -x12345x12345-------------------------- - 30 3 - 28 4 - 34 1 - 32 2 ------------------------------------- ----------- < Domain 32 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.12500000 -0.12500000 - 0.25000000 0.00000000 - 0.12500000 0.12500000 - 0.00000000 0.00000000 -x12345x12345-------------------------- - 29 3 - 31 4 - 33 1 - 11 2 ------------------------------------- ----------- < Domain 33 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.00000000 - 0.12500000 0.12500000 - 0.00000000 0.25000000 - -0.12500000 0.12500000 -x12345x12345-------------------------- - 32 3 - 34 4 - 36 1 - 54 2 ------------------------------------- ----------- < Domain 34 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.12500000 0.12500000 - 0.25000000 0.25000000 - 0.12500000 0.37500000 - 0.00000000 0.25000000 -x12345x12345-------------------------- - 31 3 - 37 4 - 35 1 - 33 2 ------------------------------------- ----------- < Domain 35 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.25000000 - 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992 1 - 970 2 ------------------------------------- ----------- < Domain 990 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.03125000 0.81250000 - 0.00000000 0.81250000 - 0.03125000 0.84375000 - 0.00000000 0.84375000 -x12345x12345-------------------------- - 979 3 - 985 4 - 991 1 - 989 2 ------------------------------------- ----------- < Domain 991 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.84375000 - 0.03125000 0.84375000 - 0.06250000 0.87500000 - 0.03125000 0.87500000 -x12345x12345-------------------------- - 990 3 - 988 4 - 994 1 - 992 2 ------------------------------------- ----------- < Domain 992 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.03125000 0.84375000 - 0.00000000 0.84375000 - 0.03125000 0.87500000 - 0.00000000 0.87500000 -x12345x12345-------------------------- - 989 3 - 991 4 - 993 1 - 971 2 ------------------------------------- ----------- < Domain 993 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.87500000 - 0.03125000 0.87500000 - 0.06250000 0.90625000 - 0.03125000 0.90625000 -x12345x12345-------------------------- - 992 3 - 994 4 - 996 1 - 1014 2 ------------------------------------- ----------- < Domain 994 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.03125000 0.87500000 - 0.06250000 0.87500000 - 0.09375000 0.90625000 - 0.06250000 0.90625000 -x12345x12345-------------------------- - 991 3 - 997 4 - 995 1 - 993 2 ------------------------------------- ----------- < Domain 995 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.06250000 0.90625000 - 0.09375000 0.90625000 - 0.12500000 0.93750000 - 0.09375000 0.93750000 -x12345x12345-------------------------- - 994 3 - 1000 4 - 1006 1 - 996 2 ------------------------------------- ----------- < Domain 996 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.03125000 0.90625000 - 0.06250000 0.90625000 - 0.09375000 0.93750000 - 0.06250000 0.93750000 -x12345x12345-------------------------- - 993 3 - 995 4 - 1005 1 - 1015 2 ------------------------------------- ----------- < Domain 997 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.06250000 0.87500000 - 0.09375000 0.87500000 - 0.12500000 0.90625000 - 0.09375000 0.90625000 -x12345x12345-------------------------- - 988 3 - 998 4 - 1000 1 - 994 2 ------------------------------------- ----------- < Domain 998 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.09375000 0.87500000 - 0.12500000 0.87500000 - 0.15625000 0.90625000 - 0.12500000 0.90625000 -x12345x12345-------------------------- - 987 3 - 945 4 - 999 1 - 997 2 ------------------------------------- ----------- < Domain 999 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.12500000 0.90625000 - 0.15625000 0.90625000 - 0.18750000 0.93750000 - 0.15625000 0.93750000 -x12345x12345-------------------------- - 998 3 - 948 4 - 1002 1 - 1000 2 ------------------------------------- ----------- < Domain 1000 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.09375000 0.90625000 - 0.12500000 0.90625000 - 0.15625000 0.93750000 - 0.12500000 0.93750000 -x12345x12345-------------------------- - 997 3 - 999 4 - 1001 1 - 995 2 ------------------------------------- ----------- < Domain 1001 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.12500000 0.93750000 - 0.15625000 0.93750000 - 0.18750000 0.96875000 - 0.15625000 0.96875000 -x12345x12345-------------------------- - 1000 3 - 1002 4 - 1004 1 - 1006 2 ------------------------------------- ----------- < Domain 1002 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.15625000 0.93750000 - 0.18750000 0.93750000 - 0.21875000 0.96875000 - 0.18750000 0.96875000 -x12345x12345-------------------------- - 999 3 - 957 4 - 1003 1 - 1001 2 ------------------------------------- ----------- < Domain 1003 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.18750000 0.96875000 - 0.21875000 0.96875000 - 0.25000000 1.00000000 - 0.21875000 1.00000000 -x12345x12345-------------------------- - 1002 3 - 960 4 - 22 1 - 1004 2 ------------------------------------- ----------- < Domain 1004 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.15625000 0.96875000 - 0.18750000 0.96875000 - 0.21875000 1.00000000 - 0.18750000 1.00000000 -x12345x12345-------------------------- - 1001 3 - 1003 4 - 21 1 - 1007 2 ------------------------------------- ----------- < Domain 1005 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.06250000 0.93750000 - 0.09375000 0.93750000 - 0.12500000 0.96875000 - 0.09375000 0.96875000 -x12345x12345-------------------------- - 996 3 - 1006 4 - 1008 1 - 1018 2 ------------------------------------- ----------- < Domain 1006 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.09375000 0.93750000 - 0.12500000 0.93750000 - 0.15625000 0.96875000 - 0.12500000 0.96875000 -x12345x12345-------------------------- - 995 3 - 1001 4 - 1007 1 - 1005 2 ------------------------------------- ----------- < Domain 1007 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.12500000 0.96875000 - 0.15625000 0.96875000 - 0.18750000 1.00000000 - 0.15625000 1.00000000 -x12345x12345-------------------------- - 1006 3 - 1004 4 - 18 1 - 1008 2 ------------------------------------- ----------- < Domain 1008 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.09375000 0.96875000 - 0.12500000 0.96875000 - 0.15625000 1.00000000 - 0.12500000 1.00000000 -x12345x12345-------------------------- - 1005 3 - 1007 4 - 17 1 - 1019 2 ------------------------------------- ----------- < Domain 1009 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.12500000 0.87500000 - -0.09375000 0.87500000 - -0.06250000 0.90625000 - -0.09375000 0.90625000 -x12345x12345-------------------------- - 976 3 - 1010 4 - 1012 1 - 678 2 ------------------------------------- ----------- < Domain 1010 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.09375000 0.87500000 - -0.06250000 0.87500000 - -0.03125000 0.90625000 - -0.06250000 0.90625000 -x12345x12345-------------------------- - 975 3 - 1013 4 - 1011 1 - 1009 2 ------------------------------------- ----------- < Domain 1011 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.06250000 0.90625000 - -0.03125000 0.90625000 - 0.00000000 0.93750000 - -0.03125000 0.93750000 -x12345x12345-------------------------- - 1010 3 - 1016 4 - 1022 1 - 1012 2 ------------------------------------- ----------- < Domain 1012 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.09375000 0.90625000 - -0.06250000 0.90625000 - -0.03125000 0.93750000 - -0.06250000 0.93750000 -x12345x12345-------------------------- - 1009 3 - 1011 4 - 1021 1 - 679 2 ------------------------------------- ----------- < Domain 1013 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.06250000 0.87500000 - -0.03125000 0.87500000 - 0.00000000 0.90625000 - -0.03125000 0.90625000 -x12345x12345-------------------------- - 972 3 - 1014 4 - 1016 1 - 1010 2 ------------------------------------- ----------- < Domain 1014 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.03125000 0.87500000 - 0.00000000 0.87500000 - 0.03125000 0.90625000 - 0.00000000 0.90625000 -x12345x12345-------------------------- - 971 3 - 993 4 - 1015 1 - 1013 2 ------------------------------------- ----------- < Domain 1015 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.90625000 - 0.03125000 0.90625000 - 0.06250000 0.93750000 - 0.03125000 0.93750000 -x12345x12345-------------------------- - 1014 3 - 996 4 - 1018 1 - 1016 2 ------------------------------------- ----------- < Domain 1016 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.03125000 0.90625000 - 0.00000000 0.90625000 - 0.03125000 0.93750000 - 0.00000000 0.93750000 -x12345x12345-------------------------- - 1013 3 - 1015 4 - 1017 1 - 1011 2 ------------------------------------- ----------- < Domain 1017 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.93750000 - 0.03125000 0.93750000 - 0.06250000 0.96875000 - 0.03125000 0.96875000 -x12345x12345-------------------------- - 1016 3 - 1018 4 - 1020 1 - 1022 2 ------------------------------------- ----------- < Domain 1018 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.03125000 0.93750000 - 0.06250000 0.93750000 - 0.09375000 0.96875000 - 0.06250000 0.96875000 -x12345x12345-------------------------- - 1015 3 - 1005 4 - 1019 1 - 1017 2 ------------------------------------- ----------- < Domain 1019 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.06250000 0.96875000 - 0.09375000 0.96875000 - 0.12500000 1.00000000 - 0.09375000 1.00000000 -x12345x12345-------------------------- - 1018 3 - 1008 4 - 6 1 - 1020 2 ------------------------------------- ----------- < Domain 1020 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.03125000 0.96875000 - 0.06250000 0.96875000 - 0.09375000 1.00000000 - 0.06250000 1.00000000 -x12345x12345-------------------------- - 1017 3 - 1019 4 - 5 1 - 1023 2 ------------------------------------- ----------- < Domain 1021 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.06250000 0.93750000 - -0.03125000 0.93750000 - 0.00000000 0.96875000 - -0.03125000 0.96875000 -x12345x12345-------------------------- - 1012 3 - 1022 4 - 1024 1 - 682 2 ------------------------------------- ----------- < Domain 1022 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.03125000 0.93750000 - 0.00000000 0.93750000 - 0.03125000 0.96875000 - 0.00000000 0.96875000 -x12345x12345-------------------------- - 1011 3 - 1017 4 - 1023 1 - 1021 2 ------------------------------------- ----------- < Domain 1023 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - 0.00000000 0.96875000 - 0.03125000 0.96875000 - 0.06250000 1.00000000 - 0.03125000 1.00000000 -x12345x12345-------------------------- - 1022 3 - 1020 4 - 2 1 - 1024 2 ------------------------------------- ----------- < Domain 1024 > ---------- -x12345x12345-------------------------- - 10 10 -xxx-----.--------xxx-----.------------ - -0.03125000 0.96875000 - 0.00000000 0.96875000 - 0.03125000 1.00000000 - 0.00000000 1.00000000 -x12345x12345-------------------------- - 1021 3 - 1023 4 - 1 1 - 683 2 ------------------------------------- diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/Modify_Grid.m b/Trash&OldStuff/DG-BKG/ARK/Parameter/Modify_Grid.m deleted file mode 100644 index a3575bf..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/Modify_Grid.m +++ /dev/null @@ -1,592 +0,0 @@ -%function Modify_Grid() -% function [TotNum_DM,PolyDegN_max,PolyDegN_DM,DM_Vertex,DM_Connect,TotNum_EG,... -% EG_glo_Connect,TotNum_in_EG,in1_EG,in2_EG,EG_in_Connect,TotNum_out_EG,... -% out1_EG,out2_EG,out3_EG,out4_EG,EG_out_Connect] = Plot_Grid() -close all -clear all -BD_type=0; -NumData_in = input('Number of domain =','s') ; - -NumDM = sprintf('%sdom.in',NumData_in) ; -NumEG = sprintf('%sedg.in',NumData_in) ; - -[fid,message] = fopen ( NumDM , 'r' ) ; - -head{1} = fgetl(fid) ; -[TotNum_DM] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[PolyDegN_max(1)] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[PolyDegN_max(2)] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - -for DDK = 1:TotNum_DM - for j = 1:3 - head{1} = fgetl(fid) ; - end - [PolyDegN_DM(:,DDK)] = fscanf ( fid , '%f' , 2 ) ; - for j = 1:2 - head{1} = fgetl(fid) ; - end - for j = 1:4 - [DM_Vertex(j,1:2,DDK)] = fscanf ( fid , '%f' , 2 ) ; - end - for j = 1:2 - head{1} = fgetl(fid) ; - end - [DM_Connect(1:2,1:4,DDK)] = fscanf ( fid , '%f' , [2 4] ) ; - head{1} = fgetl(fid) ; -end -fclose(fid) ; -Inx=[1 2 3 4 1]; -figure(1) -hold on -axis([-1.5 1.5 -1.5 1.5]); -dx=2/sqrt(TotNum_DM) -Nx=round(sqrt(TotNum_DM)) -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -for j=1:4 -ex=(DM_Vertex(Inx(j),1,DDK)+DM_Vertex(Inx(j+1),1,DDK))/2; -ey=(DM_Vertex(Inx(j),2,DDK)+DM_Vertex(Inx(j+1),2,DDK))/2; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -DK=DM_Connect(1,j,DDK); -text(ex,ey,num2str(DK),'FontSize',6) -end -%DM_Connect(1:2,1:4,DDK) - - -end - - -[fid,message] = fopen ( NumEG , 'r' ) ; - -head{1} = fgetl(fid) ; -[TotNum_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - -head{1} = fgetl(fid) ; -[EG_glo_Connect(1:5,1:TotNum_EG)] = fscanf ( fid , '%f' , [5 TotNum_EG] ); -head{1} = fgetl(fid) ; - -head{1} = fgetl(fid) ; -[TotNum_in_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - - -[in1_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[in2_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - -head{1} = fgetl(fid) ; -[EG_in_Connect(1:5,1:TotNum_in_EG)] = fscanf ( fid , '%f' , [5 TotNum_in_EG] ); -if TotNum_in_EG ~= 0 - head{1} = fgetl(fid) ; -end - -figure(2) %global edge index -hold on -axis([-1.5 1.5 -1.5 1.5]); -dx=2/sqrt(TotNum_DM) -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -end -for j=1:TotNum_EG - - DDK=EG_glo_Connect(2,j); - inx_ls=EG_glo_Connect(3,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(ex,ey,num2str(j),'FontSize',8) -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) - - DDK=EG_glo_Connect(4,j); - inx_ls=EG_glo_Connect(5,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) -end - - -figure(3) -hold on -axis([-1.5 1.5 -1.5 1.5]); -dx=2/sqrt(TotNum_DM) -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -end -for j=1:TotNum_EG - - DDK=EG_in_Connect(2,j); - inx_ls=EG_in_Connect(3,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(ex,ey,num2str(j),'FontSize',8) -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) - - DDK=EG_in_Connect(4,j); - inx_ls=EG_in_Connect(5,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) -end - - -head{1} = fgetl(fid) ; -[TotNum_out_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[out1_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[out2_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[out3_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[out4_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - -head{1} = fgetl(fid) ; -[EG_out_Connect(1:5,1:TotNum_out_EG)] = fscanf ( fid , '%f' , [5 TotNum_out_EG] ) ; -head{1} = fgetl(fid) ; - -fclose(fid) ; - -figure(4) -hold on -axis([-1.5 1.5 -1.5 1.5]); - -DM_Connect_new=DM_Connect; -for DDK = 1:TotNum_DM -for j=1:4 - DK=DM_Connect_new(1,j,DDK); - Diff_DK=DK-DDK; - switch Diff_DK - case Nx*(Nx-1) % bottom boundary - DM_Connect_new(1,j,DDK)=BD_type; - case -Nx*(Nx-1) % top boundary - DM_Connect_new(1,j,DDK)=BD_type; - case Nx-1 %left boundary - DM_Connect_new(1,j,DDK)=BD_type; - case 1-Nx % right boundary - DM_Connect_new(1,j,DDK)=BD_type; - otherwise - end - -end -end -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -for j=1:4 -ex=(DM_Vertex(Inx(j),1,DDK)+DM_Vertex(Inx(j+1),1,DDK))/2; -ey=(DM_Vertex(Inx(j),2,DDK)+DM_Vertex(Inx(j+1),2,DDK))/2; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -DK=DM_Connect_new(1,j,DDK); -text(ex,ey,num2str(DK),'FontSize',8) -end -end - -figure(5) %global edge index -EG_glo_Connect_new=EG_glo_Connect; -hold on -axis([-1.5 1.5 -1.5 1.5]); - -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -end - -EG_in_Connect_new=zeros(1:5,2*Nx*(Nx-1)); -TotNum_in_EG_new=0; -in1_EG=0; -in2_EG=0; -EG_out_Connect_new=zeros(1:5,4*Nx); -out1_Connect=zeros(1:5,Nx); -out2_Connect=zeros(1:5,Nx); -out3_Connect=zeros(1:5,Nx); -out4_Connect=zeros(1:5,Nx); -TotNum_out_EG_new=0; -out1_EG_new=0; -out2_EG_new=0; -out3_EG_new=0; -out4_EG_new=0; - -for j=1:TotNum_in_EG -DDK=EG_in_Connect(2,j); -inx_ls=EG_in_Connect(3,j); -DDK_adj=DM_Connect_new(1,inx_ls,DDK); - -DK=EG_in_Connect(4,j); -inx_ls2=EG_in_Connect(5,j); -DK_adj=DM_Connect_new(1,inx_ls2,DK); - -if (DDK_adj==0) - % outer edges - switch inx_ls - case 1 - out1_EG_new=out1_EG_new+1; - out3_EG_new=out3_EG_new+1; - out1_Connect(1:5,out1_EG_new)=EG_in_Connect(1:5,j); - out1_Connect(4,out1_EG_new)=0; - - out3_Connect(2:3,out3_EG_new)=EG_in_Connect(4:5,j); - out3_Connect(4,out3_EG_new)=0; - out3_Connect(5,out3_EG_new)=EG_in_Connect(3,j); - case 2 - out2_EG_new=out2_EG_new+1; - out4_EG_new=out4_EG_new+1; - out2_Connect(1:5,out2_EG_new)=EG_in_Connect(1:5,j); - out2_Connect(4,out2_EG_new)=0; - - out4_Connect(2:3,out4_EG_new)=EG_in_Connect(4:5,j); - out4_Connect(4,out4_EG_new)=0; - out4_Connect(5,out4_EG_new)=EG_in_Connect(3,j); - case 3 - out1_EG_new=out1_EG_new+1; - out3_EG_new=out3_EG_new+1; - out3_Connect(1:5,out3_EG_new)=EG_in_Connect(1:5,j); - out3_Connect(4,out3_EG_new)=0; - - out1_Connect(2:3,out1_EG_new)=EG_in_Connect(4:5,j); - out1_Connect(4,out1_EG_new)=0; - out1_Connect(5,out1_EG_new)=EG_in_Connect(3,j); - case 4 - out2_EG_new=out2_EG_new+1; - out4_EG_new=out4_EG_new+1; - out4_Connect(1:5,out4_EG_new)=EG_in_Connect(1:5,j); - out4_Connect(4,out4_EG_new)=0; - - out2_Connect(2:3,out2_EG_new)=EG_in_Connect(4:5,j); - out2_Connect(4,out2_EG_new)=0; - out2_Connect(5,out2_EG_new)=EG_in_Connect(3,j); - otherwise - end - -elseif (DK_adj==0) - % outer edges - switch inx_ls2 - case 1 - out1_EG_new=out1_EG_new+1; - out3_EG_new=out3_EG_new+1; - out3_Connect(1:5,out3_EG_new)=EG_in_Connect(1:5,j); - out3_Connect(4,out3_EG_new)=0; - - out1_Connect(2:3,out1_EG_new)=EG_in_Connect(4:5,j); - out1_Connect(4,out1_EG_new)=0; - out1_Connect(5,out1_EG_new)=EG_in_Connect(3,j); - case 2 - out2_EG_new=out2_EG_new+1; - out4_EG_new=out4_EG_new+1; - out4_Connect(1:5,out4_EG_new)=EG_in_Connect(1:5,j); - out4_Connect(4,out4_EG_new)=0; - - out2_Connect(2:3,out2_EG_new)=EG_in_Connect(4:5,j); - out2_Connect(4,out2_EG_new)=0; - out2_Connect(5,out2_EG_new)=EG_in_Connect(3,j); - case 3 - out1_EG_new=out1_EG_new+1; - out3_EG_new=out3_EG_new+1; - out1_Connect(1:5,out1_EG_new)=EG_in_Connect(1:5,j); - out1_Connect(4,out1_EG_new)=0; - - out3_Connect(2:3,out3_EG_new)=EG_in_Connect(4:5,j); - out3_Connect(4,out3_EG_new)=0; - out3_Connect(5,out3_EG_new)=EG_in_Connect(3,j); - case 4 - out2_EG_new=out2_EG_new+1; - out4_EG_new=out4_EG_new+1; - out2_Connect(1:5,out2_EG_new)=EG_in_Connect(1:5,j); - out2_Connect(4,out2_EG_new)=0; - - out4_Connect(2:3,out4_EG_new)=EG_in_Connect(4:5,j); - out4_Connect(4,out4_EG_new)=0; - out4_Connect(5,out4_EG_new)=EG_in_Connect(3,j); - - otherwise - end -else - TotNum_in_EG_new=TotNum_in_EG_new+1; - EG_in_Connect_new(1:5,TotNum_in_EG_new)=EG_in_Connect(1:5,j); - if mod(inx_ls,2)==1 - in1_EG=in1_EG+1; - else - in2_EG=in2_EG+1; - end -end - -end - - EG_out_Connect_new(1:5,1:out1_EG_new)=out1_Connect; - TotNum_out_EG_new=out1_EG_new; - EG_out_Connect_new(1:5,TotNum_out_EG_new+1:TotNum_out_EG_new+out3_EG_new)=out3_Connect; - TotNum_out_EG_new=TotNum_out_EG_new + out3_EG_new; - EG_out_Connect_new(1:5,TotNum_out_EG_new+1:TotNum_out_EG_new+out2_EG_new)=out2_Connect; - TotNum_out_EG_new=TotNum_out_EG_new + out2_EG_new; - EG_out_Connect_new(1:5,TotNum_out_EG_new+1:TotNum_out_EG_new+out4_EG_new)=out4_Connect; - TotNum_out_EG_new=TotNum_out_EG_new + out4_EG_new - - - for j=1:TotNum_out_EG_new - - DDK=EG_out_Connect_new(2,j); - inx_ls=EG_out_Connect_new(3,j); - if (DDK ==0) - else -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(ex,ey,num2str(j),'FontSize',8) -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) - end - DDK=EG_out_Connect_new(4,j); - inx_ls=EG_out_Connect_new(5,j); - if (DDK ==0) - else -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) - end -end - - -figure(6) -hold on -axis([-1.5 1.5 -1.5 1.5]); - -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -end -for j=1:TotNum_in_EG_new - - DDK=EG_in_Connect_new(2,j); - inx_ls=EG_in_Connect_new(3,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -%text(ex,ey,num2str(j),'FontSize',8) -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',8) - - DDK=EG_in_Connect_new(4,j); - inx_ls=EG_in_Connect_new(5,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',8) -end - -EG_in_Connect_new(1,1:TotNum_in_EG_new)=1:TotNum_in_EG_new; -EG_glo_Connect_new(1:5,1:TotNum_in_EG_new)=EG_in_Connect_new; -TotNum_EG_new=TotNum_in_EG_new+TotNum_out_EG_new; -EG_out_Connect_new(1,1:TotNum_out_EG_new)=TotNum_in_EG_new+1:TotNum_EG_new; -EG_glo_Connect_new(1:5,TotNum_in_EG_new+1:TotNum_EG_new)=EG_out_Connect_new; - -% Output -NumDM_new = sprintf('%sNdom.in',NumData_in) ; -NumEG_new = sprintf('%sNedg.in',NumData_in) ; - -[fid,message] = fopen ( NumDM_new , 'w' ) ; -fprintf ( fid , '========= Input Parameters ========= \n') ; -fprintf ( fid , '%i !Total Number of Domain \n' , TotNum_DM) ; -fprintf ( fid , '%i !PolyDegN_max(1) \n' , PolyDegN_max(1) ) ; -fprintf ( fid , '%i !PolyDegN_max(2) \n' , PolyDegN_max(2) ) ; -fprintf ( fid , '------------------------------------ \n') ; - -for DDK = 1:TotNum_DM - -fprintf ( fid , '---------- < Domain %i > ---------- \n', DDK) ; -fprintf ( fid , 'x12345678x12345678--------------------------\n') ; -fprintf ( fid , ' %8i %8i \n' , PolyDegN_DM(:,DDK)); -fprintf ( fid , 'xxx-----.--------xxx-----.------------ \n') ; - for j = 1:4 -fprintf ( fid , ' %14.8f %14.8f \n' ,DM_Vertex(j,1:2,DDK)) ; - end -fprintf ( fid , 'x12345678x12345678--------------------------\n') ; - for j = 1:4 -fprintf ( fid , ' %8i %8i \n' ,DM_Connect_new(1:2,j,DDK)) ; - end - fprintf ( fid , '------------------------------------ \n') ; -end -fclose(fid) ; - -[fid,message] = fopen ( NumEG_new , 'w' ) ; -fprintf ( fid , '========= Input Parameters ========= \n') ; -fprintf ( fid , '%i !Total Number of global edge \n' , TotNum_EG_new) ; -fprintf ( fid , '------------------------------------ \n') ; -for DDK = 1:TotNum_EG_new -fprintf ( fid , ' %8i %8i %8i %8i %8i \n' , EG_glo_Connect_new(1:5,DDK)); -end -fprintf ( fid , '------------------------------------ \n') ; -fprintf ( fid , '%i !Total Number of interior edge \n' , TotNum_in_EG_new); -fprintf ( fid , '%i !Total Number of interior edge 1 \n' , in1_EG); -fprintf ( fid , '%i !Total Number of interior edge 2 \n' , in2_EG); -fprintf ( fid , '------------------------------------ \n') ; -for DDK = 1:TotNum_in_EG_new -fprintf ( fid , ' %8i %8i %8i %8i %8i \n' , EG_in_Connect_new(1:5,DDK)); -end -fprintf ( fid , '------------------------------------ \n') ; -fprintf ( fid , '%i !Total Number of outer edge \n' , TotNum_out_EG_new); -fprintf ( fid , '%i !Total Number of outer edge 1 \n' , out1_EG_new); -fprintf ( fid , '%i !Total Number of outer edge 2 \n' , out2_EG_new); -fprintf ( fid , '%i !Total Number of outer edge 3 \n' , out3_EG_new); -fprintf ( fid , '%i !Total Number of outer edge 4 \n' , out4_EG_new); -fprintf ( fid , '------------------------------------ \n') ; -for DDK = 1:TotNum_out_EG_new -fprintf ( fid , ' %8i %8i %8i %8i %8i \n' , EG_out_Connect_new(1:5,DDK)); -end -fprintf ( fid , '------------------------------------ \n') ; -fprintf ( fid , '------------------------------------ \n') ; -fclose(fid) ; -% [TotNum_in_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% -% -% [in1_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [in2_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% -% head{1} = fgetl(fid) ; -% [EG_in_Connect(1:5,1:TotNum_in_EG)] = fscanf ( fid , '%f' , [5 TotNum_in_EG] ); -% if TotNum_in_EG ~= 0 -% head{1} = fgetl(fid) ; -% end - -% head{1} = fgetl(fid) ; -% [TotNum_out_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [out1_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [out2_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [out3_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [out4_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% -% head{1} = fgetl(fid) ; -% [EG_out_Connect(1:5,1:TotNum_out_EG)] = fscanf ( fid , '%f' , [5 TotNum_out_EG] ) ; -% head{1} = fgetl(fid) ; -% -% fclose(fid) ; - -% [name] :: PolyDegN_DM(Index1,Index2) -% [size] :: (1:2,1:TotNum_DM) -% [Purpose] :: Store Polynomial Degree used in each domain -% [Detail] :: Index2 is used to represent domain number -% Index1 is used to distinguish the number of Polynomial -% Degree used in x1 and x2 directions -% -% Example :: PolyDegN_DM(1,DDK) stores the following : -% The degree of the polynomial used in the x1 direction of -% Domain DDK -% -% PolyDegN_DM(2,DDK) stores the following : -% The degree of the polynomial used in the x2 direction of -% Domain DDK -% -% [name] :: DM_Vertex(Index1,Index2) -% [size] :: (1:5,1:2,1:TotNum_DM) -% [Purpose] :: To store the 4 physical coordinates of each domain -% [Detail] :: The first index indicate the four vertex the fifth one -% is a copy of the first one for coding convience -% -% The second index stands for x and y (1 for x ,and 2 for y) -% -% The third index is the number of the Domain -% -% [name] :: DM_Connect(Index1,Index2,Index3) -% [size] :: (1:3,1:4,1:TotNum_DM) -% [Purpose] :: This variable is used to store the required info for -% patching B.C. between two connect domains -% [Detail] :: Index3 is used to denoted the domain number -% -% Index2 is used to denoted the 4 edges : -% 1. xi_2 = -1 -% 2. xi_1 = 1 -% 3. xi_2 = 1 -% 4. xi_1 = -1 -% -% Index1 is used to denoted the store info : -% 1 for the number of the connected domain -% 2 for the connecting edge -% 3 for patching direction -% -% Example :: DM_Connect(1,1,DDK) stores the following : -% The number of the connected domain on the -% 1st edge of domain DDK -% -% DM_Connect(2,1,DDK) stores the following : -% The edge number of the connected domain on the -% 1st edge of domain DDK -% -% DM_Connect(3,1,DDK) stores the following : -% The patching direction of the connected domain on the -% 1st edge of domain DDK. (1 for the same ,2 for the oppsite) -% -% Domain example : -% -% ______________________________________ -% | | | | -% | 7 | 8 | 9 | -% | | | | -% _________________(3)__________________ -% | | | | -% | 4 (4) 5 (2) 6 | -% | | | | -% _________________(1)__________________ -% | | | | -% | 1 | 2 | 3 | -% | | | | -% ______________________________________ - - - - - diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/Modify_Grid_Periodic.m b/Trash&OldStuff/DG-BKG/ARK/Parameter/Modify_Grid_Periodic.m deleted file mode 100644 index 54ad588..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/Modify_Grid_Periodic.m +++ /dev/null @@ -1,600 +0,0 @@ -%function Modify_Grid() -% function [TotNum_DM,PolyDegN_max,PolyDegN_DM,DM_Vertex,DM_Connect,TotNum_EG,... -% EG_glo_Connect,TotNum_in_EG,in1_EG,in2_EG,EG_in_Connect,TotNum_out_EG,... -% out1_EG,out2_EG,out3_EG,out4_EG,EG_out_Connect] = Plot_Grid() -close all -clear all -BD_type=-1; -NumData_in = input('Number of domain =','s') ; - -NumDM = sprintf('%sdom.in',NumData_in) ; -NumEG = sprintf('%sedg.in',NumData_in) ; - -[fid,message] = fopen ( NumDM , 'r' ) ; - -head{1} = fgetl(fid) ; -[TotNum_DM] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[PolyDegN_max(1)] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[PolyDegN_max(2)] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - -for DDK = 1:TotNum_DM - for j = 1:3 - head{1} = fgetl(fid) ; - end - [PolyDegN_DM(:,DDK)] = fscanf ( fid , '%f' , 2 ) ; - for j = 1:2 - head{1} = fgetl(fid) ; - end - for j = 1:4 - [DM_Vertex(j,1:2,DDK)] = fscanf ( fid , '%f' , 2 ) ; - end - for j = 1:2 - head{1} = fgetl(fid) ; - end - [DM_Connect(1:2,1:4,DDK)] = fscanf ( fid , '%f' , [2 4] ) ; - head{1} = fgetl(fid) ; -end -fclose(fid) ; -Inx=[1 2 3 4 1]; -figure(1) -hold on -axis([-1.5 1.5 -1.5 1.5]); -dx=2/sqrt(TotNum_DM) -Nx=round(sqrt(TotNum_DM)) -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -for j=1:4 -ex=(DM_Vertex(Inx(j),1,DDK)+DM_Vertex(Inx(j+1),1,DDK))/2; -ey=(DM_Vertex(Inx(j),2,DDK)+DM_Vertex(Inx(j+1),2,DDK))/2; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -DK=DM_Connect(1,j,DDK); -text(ex,ey,num2str(DK),'FontSize',6) -end -%DM_Connect(1:2,1:4,DDK) - - -end - - -[fid,message] = fopen ( NumEG , 'r' ) ; - -head{1} = fgetl(fid) ; -[TotNum_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - -head{1} = fgetl(fid) ; -[EG_glo_Connect(1:5,1:TotNum_EG)] = fscanf ( fid , '%f' , [5 TotNum_EG] ); -head{1} = fgetl(fid) ; - -head{1} = fgetl(fid) ; -[TotNum_in_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - - -[in1_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[in2_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - -head{1} = fgetl(fid) ; -[EG_in_Connect(1:5,1:TotNum_in_EG)] = fscanf ( fid , '%f' , [5 TotNum_in_EG] ); -if TotNum_in_EG ~= 0 - head{1} = fgetl(fid) ; -end - -figure(2) %global edge index -hold on -axis([-1.5 1.5 -1.5 1.5]); -dx=2/sqrt(TotNum_DM) -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -end -for j=1:TotNum_EG - - DDK=EG_glo_Connect(2,j); - inx_ls=EG_glo_Connect(3,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(ex,ey,num2str(j),'FontSize',8) -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) - - DDK=EG_glo_Connect(4,j); - inx_ls=EG_glo_Connect(5,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) -end - - -figure(3) -hold on -axis([-1.5 1.5 -1.5 1.5]); -dx=2/sqrt(TotNum_DM) -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -end -for j=1:TotNum_EG - - DDK=EG_in_Connect(2,j); - inx_ls=EG_in_Connect(3,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(ex,ey,num2str(j),'FontSize',8) -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) - - DDK=EG_in_Connect(4,j); - inx_ls=EG_in_Connect(5,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',6) -end - - -head{1} = fgetl(fid) ; -[TotNum_out_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[out1_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[out2_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[out3_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; -[out4_EG] = fscanf ( fid , '%f' , 1 ) ; -head{1} = fgetl(fid) ; - -head{1} = fgetl(fid) ; -[EG_out_Connect(1:5,1:TotNum_out_EG)] = fscanf ( fid , '%f' , [5 TotNum_out_EG] ) ; -head{1} = fgetl(fid) ; - -fclose(fid) ; - -figure(4) -hold on -axis([-1.5 1.5 -1.5 1.5]); - -DM_Connect_new=DM_Connect; -for DDK = 1:TotNum_DM -for j=1:4 - DK=DM_Connect_new(1,j,DDK); - Diff_DK=DK-DDK; - switch Diff_DK - case Nx*(Nx-1) % bottom boundary - DM_Connect_new(1,j,DDK)=BD_type*DK; - case -Nx*(Nx-1) % top boundary - DM_Connect_new(1,j,DDK)=BD_type*DK; - case Nx-1 %left boundary - DM_Connect_new(1,j,DDK)=BD_type*DK; - case 1-Nx % right boundary - DM_Connect_new(1,j,DDK)=BD_type*DK; - otherwise - end - -end -end -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -for j=1:4 -ex=(DM_Vertex(Inx(j),1,DDK)+DM_Vertex(Inx(j+1),1,DDK))/2; -ey=(DM_Vertex(Inx(j),2,DDK)+DM_Vertex(Inx(j+1),2,DDK))/2; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -DK=DM_Connect_new(1,j,DDK); -text(ex,ey,num2str(DK),'FontSize',8) -end -end - -figure(5) %global edge index -EG_glo_Connect_new=EG_glo_Connect; -hold on -axis([-1.5 1.5 -1.5 1.5]); - -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -end - -EG_in_Connect_new=zeros(1:5,2*Nx*(Nx-1)); -TotNum_in_EG_new=0; -in1_EG=0; -in2_EG=0; -EG_out_Connect_new=zeros(1:5,4*Nx); -out1_Connect=zeros(1:5,Nx); -out2_Connect=zeros(1:5,Nx); -out3_Connect=zeros(1:5,Nx); -out4_Connect=zeros(1:5,Nx); -TotNum_out_EG_new=0; -out1_EG_new=0; -out2_EG_new=0; -out3_EG_new=0; -out4_EG_new=0; - -for j=1:TotNum_in_EG -DDK=EG_in_Connect(2,j); -inx_ls=EG_in_Connect(3,j); -DDK_adj=DM_Connect_new(1,inx_ls,DDK); - -DK=EG_in_Connect(4,j); -inx_ls2=EG_in_Connect(5,j); -DK_adj=DM_Connect_new(1,inx_ls2,DK); - -if (DDK_adj<=0) - % outer edges - switch inx_ls - case 1 - out1_EG_new=out1_EG_new+1; - out3_EG_new=out3_EG_new+1; - out1_Connect(1:5,out1_EG_new)=EG_in_Connect(1:5,j); - out1_Connect(4,out1_EG_new)=DDK_adj; - - out3_Connect(2:3,out3_EG_new)=EG_in_Connect(4:5,j); - out3_Connect(4,out3_EG_new)=BD_type*DDK; - out3_Connect(5,out3_EG_new)=EG_in_Connect(3,j); - case 2 - out2_EG_new=out2_EG_new+1; - out4_EG_new=out4_EG_new+1; - out2_Connect(1:5,out2_EG_new)=EG_in_Connect(1:5,j); - out2_Connect(4,out2_EG_new)=DDK_adj; - - out4_Connect(2:3,out4_EG_new)=EG_in_Connect(4:5,j); - out4_Connect(4,out4_EG_new)=BD_type*DDK; - out4_Connect(5,out4_EG_new)=EG_in_Connect(3,j); - case 3 - out1_EG_new=out1_EG_new+1; - out3_EG_new=out3_EG_new+1; - out3_Connect(1:5,out3_EG_new)=EG_in_Connect(1:5,j); - out3_Connect(4,out3_EG_new)=DDK_adj; - - out1_Connect(2:3,out1_EG_new)=EG_in_Connect(4:5,j); - out1_Connect(4,out1_EG_new)=BD_type*DDK; - out1_Connect(5,out1_EG_new)=EG_in_Connect(3,j); - case 4 - out2_EG_new=out2_EG_new+1; - out4_EG_new=out4_EG_new+1; - out4_Connect(1:5,out4_EG_new)=EG_in_Connect(1:5,j); - out4_Connect(4,out4_EG_new)=DDK_adj; - - out2_Connect(2:3,out2_EG_new)=EG_in_Connect(4:5,j); - out2_Connect(4,out2_EG_new)=BD_type*DDK; - out2_Connect(5,out2_EG_new)=EG_in_Connect(3,j); - otherwise - end -% DDK=EG_in_Connect(2,j); -% inx_ls=EG_in_Connect(3,j); -% DDK_adj=DM_Connect_new(1,inx_ls,DDK); -% -% DK=EG_in_Connect(4,j); -% inx_ls2=EG_in_Connect(5,j); -% DK_adj=DM_Connect_new(1,inx_ls2,DK); -elseif (DK_adj<=0) - % outer edges - switch inx_ls2 - case 1 - out1_EG_new=out1_EG_new+1; - out3_EG_new=out3_EG_new+1; - out3_Connect(1:5,out3_EG_new)=EG_in_Connect(1:5,j); - out3_Connect(4,out3_EG_new)=BD_type*DK; - - out1_Connect(2:3,out1_EG_new)=EG_in_Connect(4:5,j); - out1_Connect(4,out1_EG_new)=DK_adj; - out1_Connect(5,out1_EG_new)=EG_in_Connect(3,j); - case 2 - out2_EG_new=out2_EG_new+1; - out4_EG_new=out4_EG_new+1; - out4_Connect(1:5,out4_EG_new)=EG_in_Connect(1:5,j); - out4_Connect(4,out4_EG_new)=BD_type*DK; - - out2_Connect(2:3,out2_EG_new)=EG_in_Connect(4:5,j); - out2_Connect(4,out2_EG_new)=DK_adj; - out2_Connect(5,out2_EG_new)=EG_in_Connect(3,j); - case 3 - out1_EG_new=out1_EG_new+1; - out3_EG_new=out3_EG_new+1; - out1_Connect(1:5,out1_EG_new)=EG_in_Connect(1:5,j); - out1_Connect(4,out1_EG_new)=BD_type*DK; - - out3_Connect(2:3,out3_EG_new)=EG_in_Connect(4:5,j); - out3_Connect(4,out3_EG_new)=DK_adj; - out3_Connect(5,out3_EG_new)=EG_in_Connect(3,j); - case 4 - out2_EG_new=out2_EG_new+1; - out4_EG_new=out4_EG_new+1; - out2_Connect(1:5,out2_EG_new)=EG_in_Connect(1:5,j); - out2_Connect(4,out2_EG_new)=BD_type*DK; - - out4_Connect(2:3,out4_EG_new)=EG_in_Connect(4:5,j); - out4_Connect(4,out4_EG_new)=DK_adj; - out4_Connect(5,out4_EG_new)=EG_in_Connect(3,j); - - otherwise - end -else - TotNum_in_EG_new=TotNum_in_EG_new+1; - EG_in_Connect_new(1:5,TotNum_in_EG_new)=EG_in_Connect(1:5,j); - if mod(inx_ls,2)==1 - in1_EG=in1_EG+1; - else - in2_EG=in2_EG+1; - end -end - -end - - EG_out_Connect_new(1:5,1:out1_EG_new)=out1_Connect; - TotNum_out_EG_new=out1_EG_new; - EG_out_Connect_new(1:5,TotNum_out_EG_new+1:TotNum_out_EG_new+out3_EG_new)=out3_Connect; - TotNum_out_EG_new=TotNum_out_EG_new + out3_EG_new; - EG_out_Connect_new(1:5,TotNum_out_EG_new+1:TotNum_out_EG_new+out2_EG_new)=out2_Connect; - TotNum_out_EG_new=TotNum_out_EG_new + out2_EG_new; - EG_out_Connect_new(1:5,TotNum_out_EG_new+1:TotNum_out_EG_new+out4_EG_new)=out4_Connect; - TotNum_out_EG_new=TotNum_out_EG_new + out4_EG_new - - - for j=1:TotNum_out_EG_new - - DDK=EG_out_Connect_new(2,j); - inx_ls=EG_out_Connect_new(3,j); - DK=EG_out_Connect_new(4,j); - if (DDK <=0) - else -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(ex,ey,num2str(j),'FontSize',8) -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DK),'FontSize',6) - end - DDK=EG_out_Connect_new(4,j); - inx_ls=EG_out_Connect_new(5,j); - DK=EG_out_Connect_new(2,j); - if (DDK <=0) - else -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DK),'FontSize',6) - end -end - - -figure(6) -hold on -axis([-1.5 1.5 -1.5 1.5]); - -for DDK = 1:TotNum_DM -plot(DM_Vertex(Inx,1,DDK),DM_Vertex(Inx,2,DDK)); -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -text(cx,cy,num2str(DDK),'FontSize',10) -end -for j=1:TotNum_in_EG_new - - DDK=EG_in_Connect_new(2,j); - inx_ls=EG_in_Connect_new(3,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -%text(ex,ey,num2str(j),'FontSize',8) -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',8) - - DDK=EG_in_Connect_new(4,j); - inx_ls=EG_in_Connect_new(5,j); -ex=(DM_Vertex(Inx(inx_ls),1,DDK)+DM_Vertex(Inx(inx_ls+1),1,DDK))/2; -ey=(DM_Vertex(Inx(inx_ls),2,DDK)+DM_Vertex(Inx(inx_ls+1),2,DDK))/2; -cx=sum(DM_Vertex(1:4,1,DDK))/4-0.05*dx; -cy=sum(DM_Vertex(1:4,2,DDK))/4-0.05*dx; -ex=(ex*3+cx)/4; -ey=(ey*3+cy)/4; -text(ex,ey,num2str(DDK),'FontSize',8) -end - -EG_in_Connect_new(1,1:TotNum_in_EG_new)=1:TotNum_in_EG_new; -EG_glo_Connect_new(1:5,1:TotNum_in_EG_new)=EG_in_Connect_new; -TotNum_EG_new=TotNum_in_EG_new+TotNum_out_EG_new; -EG_out_Connect_new(1,1:TotNum_out_EG_new)=TotNum_in_EG_new+1:TotNum_EG_new; -EG_glo_Connect_new(1:5,TotNum_in_EG_new+1:TotNum_EG_new)=EG_out_Connect_new; - -% Output -NumDM_new = sprintf('%sPdom.in',NumData_in) ; -NumEG_new = sprintf('%sPedg.in',NumData_in) ; - -[fid,message] = fopen ( NumDM_new , 'w' ) ; -fprintf ( fid , '========= Input Parameters ========= \n') ; -fprintf ( fid , '%8i !Total Number of Domain \n' , TotNum_DM) ; -fprintf ( fid , '%8i !PolyDegN_max(1) \n' , PolyDegN_max(1) ) ; -fprintf ( fid , '%8i !PolyDegN_max(2) \n' , PolyDegN_max(2) ) ; -fprintf ( fid , '------------------------------------ \n') ; - -for DDK = 1:TotNum_DM - -fprintf ( fid , '---------- < Domain %i > ---------- \n', DDK) ; -fprintf ( fid , 'x12345678x12345678--------------------------\n') ; -fprintf ( fid , ' %8i %8i \n' , PolyDegN_DM(:,DDK)); -fprintf ( fid , 'xxx-----.--------xxx-----.------------ \n') ; - for j = 1:4 -fprintf ( fid , ' %14.8f %14.8f \n' ,DM_Vertex(j,1:2,DDK)) ; - end -fprintf ( fid , 'x12345678x12345678--------------------------\n') ; - for j = 1:4 -fprintf ( fid , ' %8i %8i \n' ,DM_Connect_new(1:2,j,DDK)) ; - end - fprintf ( fid , '------------------------------------ \n') ; -end -fclose(fid) ; - -[fid,message] = fopen ( NumEG_new , 'w' ) ; -fprintf ( fid , '========= Input Parameters ========= \n') ; -fprintf ( fid , '%i !Total Number of global edge \n' , TotNum_EG_new) ; -fprintf ( fid , '------------------------------------ \n') ; -for DDK = 1:TotNum_EG_new -fprintf ( fid , ' %8i %8i %8i %8i %8i \n' , EG_glo_Connect_new(1:5,DDK)); -end -fprintf ( fid , '------------------------------------ \n') ; -fprintf ( fid , '%i !Total Number of interior edge \n' , TotNum_in_EG_new); -fprintf ( fid , '%i !Total Number of interior edge 1 \n' , in1_EG); -fprintf ( fid , '%i !Total Number of interior edge 2 \n' , in2_EG); -fprintf ( fid , '------------------------------------ \n') ; -for DDK = 1:TotNum_in_EG_new -fprintf ( fid , ' %8i %8i %8i %8i %8i \n' , EG_in_Connect_new(1:5,DDK)); -end -fprintf ( fid , '------------------------------------ \n') ; -fprintf ( fid , '%i !Total Number of outer edge \n' , TotNum_out_EG_new); -fprintf ( fid , '%i !Total Number of outer edge 1 \n' , out1_EG_new); -fprintf ( fid , '%i !Total Number of outer edge 2 \n' , out2_EG_new); -fprintf ( fid , '%i !Total Number of outer edge 3 \n' , out3_EG_new); -fprintf ( fid , '%i !Total Number of outer edge 4 \n' , out4_EG_new); -fprintf ( fid , '------------------------------------ \n') ; -for DDK = 1:TotNum_out_EG_new -fprintf ( fid , ' %8i %8i %8i %8i %8i \n' , EG_out_Connect_new(1:5,DDK)); -end -fprintf ( fid , '------------------------------------ \n') ; -fprintf ( fid , '------------------------------------ \n') ; -fclose(fid) ; -% [TotNum_in_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% -% -% [in1_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [in2_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% -% head{1} = fgetl(fid) ; -% [EG_in_Connect(1:5,1:TotNum_in_EG)] = fscanf ( fid , '%f' , [5 TotNum_in_EG] ); -% if TotNum_in_EG ~= 0 -% head{1} = fgetl(fid) ; -% end - -% head{1} = fgetl(fid) ; -% [TotNum_out_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [out1_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [out2_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [out3_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% [out4_EG] = fscanf ( fid , '%f' , 1 ) ; -% head{1} = fgetl(fid) ; -% -% head{1} = fgetl(fid) ; -% [EG_out_Connect(1:5,1:TotNum_out_EG)] = fscanf ( fid , '%f' , [5 TotNum_out_EG] ) ; -% head{1} = fgetl(fid) ; -% -% fclose(fid) ; - -% [name] :: PolyDegN_DM(Index1,Index2) -% [size] :: (1:2,1:TotNum_DM) -% [Purpose] :: Store Polynomial Degree used in each domain -% [Detail] :: Index2 is used to represent domain number -% Index1 is used to distinguish the number of Polynomial -% Degree used in x1 and x2 directions -% -% Example :: PolyDegN_DM(1,DDK) stores the following : -% The degree of the polynomial used in the x1 direction of -% Domain DDK -% -% PolyDegN_DM(2,DDK) stores the following : -% The degree of the polynomial used in the x2 direction of -% Domain DDK -% -% [name] :: DM_Vertex(Index1,Index2) -% [size] :: (1:5,1:2,1:TotNum_DM) -% [Purpose] :: To store the 4 physical coordinates of each domain -% [Detail] :: The first index indicate the four vertex the fifth one -% is a copy of the first one for coding convience -% -% The second index stands for x and y (1 for x ,and 2 for y) -% -% The third index is the number of the Domain -% -% [name] :: DM_Connect(Index1,Index2,Index3) -% [size] :: (1:3,1:4,1:TotNum_DM) -% [Purpose] :: This variable is used to store the required info for -% patching B.C. between two connect domains -% [Detail] :: Index3 is used to denoted the domain number -% -% Index2 is used to denoted the 4 edges : -% 1. xi_2 = -1 -% 2. xi_1 = 1 -% 3. xi_2 = 1 -% 4. xi_1 = -1 -% -% Index1 is used to denoted the store info : -% 1 for the number of the connected domain -% 2 for the connecting edge -% 3 for patching direction -% -% Example :: DM_Connect(1,1,DDK) stores the following : -% The number of the connected domain on the -% 1st edge of domain DDK -% -% DM_Connect(2,1,DDK) stores the following : -% The edge number of the connected domain on the -% 1st edge of domain DDK -% -% DM_Connect(3,1,DDK) stores the following : -% The patching direction of the connected domain on the -% 1st edge of domain DDK. (1 for the same ,2 for the oppsite) -% -% Domain example : -% -% ______________________________________ -% | | | | -% | 7 | 8 | 9 | -% | | | | -% _________________(3)__________________ -% | | | | -% | 4 (4) 5 (2) 6 | -% | | | | -% _________________(1)__________________ -% | | | | -% | 1 | 2 | 3 | -% | | | | -% ______________________________________ - - - - - diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/filter.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/filter.in deleted file mode 100644 index 8891e8f..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/filter.in +++ /dev/null @@ -1,6 +0,0 @@ -!=================================== -0 ! filter on=1, filter off=0 -2 ! filter kind; 1: auto, 2: fixed order -4 ! filter order -1.0d0 ! cutoff -!=================================== diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/in.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/in.in deleted file mode 100644 index 90ef09f..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/in.in +++ /dev/null @@ -1,5 +0,0 @@ -!================================== -2.d-1 ! Terminal Time -1.d0 ! a_vec(1) -1.d0 ! a_vec(2) -!================================== diff --git a/Trash&OldStuff/DG-BKG/ARK/Parameter/my.in b/Trash&OldStuff/DG-BKG/ARK/Parameter/my.in deleted file mode 100644 index 9ee89a7..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/Parameter/my.in +++ /dev/null @@ -1,9 +0,0 @@ -!================================== -3 ! 1: Old one; 2:Periodic; 3: Neumann -7 ! PND1 -6 ! PDeg1 -0 ! IT -5 ! Configuration: 5,13,17 -0.25d0 ! CFL -1 !DM_Range >0: [0,1]x[0,1]; else [-1,1]x[-1,1] -!================================== diff --git a/Trash&OldStuff/DG-BKG/ARK/nohup.out b/Trash&OldStuff/DG-BKG/ARK/nohup.out deleted file mode 100644 index 55cf008..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/nohup.out +++ /dev/null @@ -1,877 +0,0 @@ - Number of Domains= - ./Parameter/00256Ndom.in - ./Parameter/00256Nedg.in - 20 - GH -5.38748089001123 -4.60368244955074 -3.94476404011563 - -3.34785456738322 -2.78880605842813 -2.25497400208928 - -1.73853771211659 -1.23407621539532 -0.737473728545395 - -0.245340708300902 0.245340708300902 0.737473728545395 - 1.23407621539532 1.73853771211659 2.25497400208928 - 2.78880605842813 3.34785456738322 3.94476404011563 - 4.60368244955074 5.38748089001123 - GHW 0.898591961453179 0.704332961176934 0.622278696191411 - 0.575262442852504 0.544851742364519 0.524080350948556 - 0.509679027117457 0.499920871336290 0.493843385272053 - 0.490921500666746 0.490921500666746 0.493843385272053 - 0.499920871336290 0.509679027117457 0.524080350948556 - 0.544851742364519 0.575262442852504 0.622278696191411 - 0.704332961176934 0.898591961453179 - wp 0.898591935634613 0.704332947731018 0.622278690338135 - 0.575262427330017 0.544851720333099 0.524080336093903 - 0.509679019451141 0.499920874834061 0.493843376636505 - 0.490921497344971 0.490921497344971 0.493843376636505 - 0.499920874834061 0.509679019451141 0.524080336093903 - 0.544851720333099 0.575262427330017 0.622278690338135 - 0.704332947731018 0.898591935634613 - -5.38748089001123 -4.60368244955074 -3.94476404011563 - -3.34785456738322 -2.78880605842813 -2.25497400208928 - -1.73853771211659 -1.23407621539532 -0.737473728545395 - -0.245340708300902 0.245340708300902 0.737473728545395 - 1.23407621539532 1.73853771211659 2.25497400208928 - 2.78880605842813 3.34785456738322 3.94476404011563 - 4.60368244955074 5.38748089001123 - Theta 0 I_prob 3 - Ux1 -0.750000000000000 0.749999781320640 0.749999781320640 - 0.749999781320640 0.749999781320640 0.749999781320640 - 0.749999781320640 0.749999781320640 0.749999781320640 - 0.749999781320639 0.749999781320639 0.749999781320639 - 0.749999781320640 0.749999781320639 0.749999781320639 - 0.749999781320639 0.749999781320639 - Uy1 -0.500000000000000 0.499999951176770 0.499999951176770 - 0.499999951176770 0.499999951176769 0.499999951176769 - 0.499999951176770 0.499999951176769 0.499999951176770 - 0.499999951176770 0.499999951176770 0.499999951176770 - 0.499999951176770 0.499999951176769 0.499999951176770 - 0.499999951176770 0.499999951176770 - Z1 0.142000000000000 0.142000106001398 0.142000106001399 - 0.142000106001399 0.142000106001399 0.142000106001399 - 0.142000106001398 0.142000106001399 0.142000106001398 - 0.142000106001397 0.142000106001397 0.142000106001396 - 0.142000106001398 0.142000106001396 0.142000106001394 - 0.142000106001397 0.142000106001393 - T1 2.07800000000000 2.07799836093688 2.07799836093688 - 2.07799836093688 2.07799836093688 2.07799836093688 - 2.07799836093688 2.07799836093688 2.07799836093688 - 2.07799836093688 2.07799836093688 2.07799836093688 - 2.07799836093688 2.07799836093688 2.07799836093688 - 2.07799836093688 2.07799836093688 - R_loc 0.927008554655426 0.927008554655427 0.927008554655428 - 0.927008554655429 0.927008554655429 0.927008554655424 - 0.927008554655429 0.927008554655424 0.927008554655419 - 0.927008554655416 0.927008554655407 0.927008554655424 - 0.927008554655412 0.927008554655395 0.927008554655417 - 0.927008554655393 - Tau 1.000000000000000E-002 - End of DG2D Initial - a_max 5.38748089001123 - dt = 2.230955620003268E-004 Deg= 6 dt_eq 3.066084704769833E-006 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 0.9293 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.6653 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.4266 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 0.9297 - time= 2.230955620003268E-004 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 0.9486 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.5401 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.3476 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 0.9497 - time= 4.461911240006536E-004 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 0.9772 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.4445 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.2914 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 0.9789 - time= 6.692866860009805E-004 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0097 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.3723 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.2522 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0120 - time= 8.923822480013073E-004 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0423 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.3182 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.2254 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0451 - time= 1.115477810001634E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0728 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.2783 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.2076 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0758 - time= 1.338573372001961E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0997 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.2491 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1961 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1028 - time= 1.561668934002288E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1224 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.2280 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1888 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1252 - time= 1.784764496002615E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1405 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.2128 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1843 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1430 - time= 2.007860058002942E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1542 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.2020 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1813 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1562 - time= 2.230955620003269E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1640 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1941 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1792 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1652 - time= 2.454051182003595E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1701 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1883 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1774 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1706 - time= 2.677146744003922E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1732 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1838 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1755 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1728 - time= 2.900242306004249E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1737 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1799 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1733 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1725 - time= 3.123337868004576E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1721 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1764 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1707 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1701 - time= 3.346433430004903E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1690 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1730 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1676 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1661 - time= 3.569528992005230E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1647 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1694 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1641 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1609 - time= 3.792624554005557E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1595 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1656 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1601 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1550 - time= 4.015720116005883E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1538 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1615 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1559 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1486 - time= 4.238815678006210E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1478 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1572 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1513 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1420 - time= 4.461911240006537E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1416 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1526 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1466 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1353 - time= 4.685006802006864E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1356 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1478 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1418 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1288 - time= 4.908102364007191E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1297 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1429 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1370 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1226 - time= 5.131197926007518E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1240 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1379 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1323 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1167 - time= 5.354293488007845E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1187 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1329 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1276 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1113 - time= 5.577389050008172E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1138 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1279 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1232 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1063 - time= 5.800484612008498E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1093 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1231 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1189 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1017 - time= 6.023580174008825E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1052 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1184 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1150 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0977 - time= 6.246675736009152E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1016 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1140 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1113 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0942 - time= 6.469771298009479E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0983 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1099 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1079 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0911 - time= 6.692866860009806E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0955 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1060 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1049 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0885 - time= 6.915962422010133E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0931 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1025 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1022 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0864 - time= 7.139057984010460E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0910 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0993 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0998 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0846 - time= 7.362153546010787E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0893 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0965 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0978 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0833 - time= 7.585249108011114E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0880 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0941 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0961 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0823 - time= 7.808344670011440E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0869 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0921 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0947 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0817 - time= 8.031440232011767E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0861 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0904 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0936 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0813 - time= 8.254535794012093E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0856 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0890 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0928 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0812 - time= 8.477631356012419E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0854 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0880 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0922 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0814 - time= 8.700726918012745E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0853 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0873 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0919 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0817 - time= 8.923822480013071E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0854 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0869 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0918 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0823 - time= 9.146918042013397E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0857 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0868 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0919 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0830 - time= 9.370013604013723E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0862 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0869 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0922 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0838 - time= 9.593109166014049E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0867 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0873 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0926 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0848 - time= 9.816204728014375E-003 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0874 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0878 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0931 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0858 - time= 1.003930029001470E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0882 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0886 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0938 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0870 - time= 1.026239585201503E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0891 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0894 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0946 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0882 - time= 1.048549141401535E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0900 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0904 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0954 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0895 - time= 1.070858697601568E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0910 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0915 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0963 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0907 - time= 1.093168253801600E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0921 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0927 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0973 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0921 - time= 1.115477810001633E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0931 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0940 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0983 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0934 - time= 1.137787366201666E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0942 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0953 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.0994 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0948 - time= 1.160096922401698E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0954 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0967 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1004 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0961 - time= 1.182406478601731E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0965 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0981 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1015 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0975 - time= 1.204716034801764E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0977 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.0995 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1026 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.0988 - time= 1.227025591001796E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.0989 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1009 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1037 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1001 - time= 1.249335147201829E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1000 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1023 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1048 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1014 - time= 1.271644703401861E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1012 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1037 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1058 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1027 - time= 1.293954259601894E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1023 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1050 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1069 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1039 - time= 1.316263815801927E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1034 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1064 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1080 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1051 - time= 1.338573372001959E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1046 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1077 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1090 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1063 - time= 1.360882928201992E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1056 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1089 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1100 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1074 - time= 1.383192484402024E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1067 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1101 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1110 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1085 - time= 1.405502040602057E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1078 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1113 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1119 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1096 - time= 1.427811596802090E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1088 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1124 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1128 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1106 - time= 1.450121153002122E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1098 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1135 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1137 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1116 - time= 1.472430709202155E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1107 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1145 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1146 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1125 - time= 1.494740265402187E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1116 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1155 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1154 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1134 - time= 1.517049821602220E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1125 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1164 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1162 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1143 - time= 1.539359377802253E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1134 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1173 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1169 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1151 - time= 1.561668934002285E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1142 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1181 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1176 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1159 - time= 1.583978490202318E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1150 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1189 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1183 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1166 - time= 1.606288046402351E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1158 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1196 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1190 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1173 - time= 1.628597602602383E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1165 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1203 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1196 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1180 - time= 1.650907158802416E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1172 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1209 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1202 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1186 - time= 1.673216715002449E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1178 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1215 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1207 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1192 - time= 1.695526271202482E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1185 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1221 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1213 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1197 - time= 1.717835827402514E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1190 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1226 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1218 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1203 - time= 1.740145383602547E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1196 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1231 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1222 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1208 - time= 1.762454939802580E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1201 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1235 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1227 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1212 - time= 1.784764496002613E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1206 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1240 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1231 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1217 - time= 1.807074052202646E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1211 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1243 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1235 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1221 - time= 1.829383608402678E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1216 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1247 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1239 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1225 - time= 1.851693164602711E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1220 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1250 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1242 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1228 - time= 1.874002720802744E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1224 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1253 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1245 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1231 - time= 1.896312277002777E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1228 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1256 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1248 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1235 - time= 1.918621833202809E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1231 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1259 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1251 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1237 - time= 1.940931389402842E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1235 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1261 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1254 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1240 - time= 1.963240945602875E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1238 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1263 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1256 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1243 - time= 1.985550501802908E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1241 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1265 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1258 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1245 - time= 2.007860058002940E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1243 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1267 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1261 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1247 - time= 2.030169614202973E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1246 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1268 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1263 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1249 - time= 2.052479170403006E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1248 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1270 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1264 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1251 - time= 2.074788726603039E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1251 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1271 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1266 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1253 - time= 2.097098282803072E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1253 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1272 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1268 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1255 - time= 2.119407839003104E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1255 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1274 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1269 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1256 - time= 2.141717395203137E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1257 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1275 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1271 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1258 - time= 2.164026951403170E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1259 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1276 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1272 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1259 - time= 2.186336507603203E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1260 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1276 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1274 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1261 - time= 2.208646063803235E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1262 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1277 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1275 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1262 - time= 2.230955620003268E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1264 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1278 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1276 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1263 - time= 2.253265176203301E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1265 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1279 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1277 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1265 - time= 2.275574732403334E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1266 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1280 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1278 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1266 - time= 2.297884288603367E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1268 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1280 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1279 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1267 - time= 2.320193844803399E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1269 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1281 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1280 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1268 - time= 2.342503401003432E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1271 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1281 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1281 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1269 - time= 2.364812957203465E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1272 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1282 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1282 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1270 - time= 2.387122513403498E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1273 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1283 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1283 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1272 - time= 2.409432069603530E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1274 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1283 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1284 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1273 - time= 2.431741625803563E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1276 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1284 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1285 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1274 - time= 2.454051182003596E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1277 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1285 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1287 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1275 - time= 2.476360738203629E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1278 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1286 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1288 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1276 - time= 2.498670294403662E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1279 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1286 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1289 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1277 - time= 2.520979850603694E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1281 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1287 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1290 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1279 - time= 2.543289406803727E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1282 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1288 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1291 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1280 - time= 2.565598963003760E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1283 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1289 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1292 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1281 - time= 2.587908519203793E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1284 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1290 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1293 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1282 - time= 2.610218075403825E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1286 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1291 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1294 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1284 - time= 2.632527631603858E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1287 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1292 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1295 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1285 - time= 2.654837187803891E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1288 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1293 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1297 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1286 - time= 2.677146744003924E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1290 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1294 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1298 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1288 - time= 2.699456300203957E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1291 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1295 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1299 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1289 - time= 2.721765856403989E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1293 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1296 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1301 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1291 - time= 2.744075412604022E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1294 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1297 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1302 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1292 - time= 2.766384968804055E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1296 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1298 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1303 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1294 - time= 2.788694525004088E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1297 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1300 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1305 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1295 - time= 2.811004081204120E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1299 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1301 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1306 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1297 - time= 2.833313637404153E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1301 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1303 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1308 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1299 - time= 2.855623193604186E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1302 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1304 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1309 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1300 - time= 2.877932749804219E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1304 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1305 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1311 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1302 - time= 2.900242306004252E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1306 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1307 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1313 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1304 - time= 2.922551862204284E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1307 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1309 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1314 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1306 - time= 2.944861418404317E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1309 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1310 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1316 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1308 - time= 2.967170974604350E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1311 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1312 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1318 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1310 - time= 2.989480530804383E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1313 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1314 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1319 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1311 - time= 3.011790087004415E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1315 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1315 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1321 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1313 - time= 3.034099643204448E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1316 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1317 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1323 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1315 - time= 3.056409199404481E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1318 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1319 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1325 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1317 - time= 3.078718755604514E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1320 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1321 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1326 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1319 - time= 3.101028311804547E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1322 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1323 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1328 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1321 - time= 3.123337868004579E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1324 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1325 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1330 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1323 - time= 3.145647424204612E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1326 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1326 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1332 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1325 - time= 3.167956980404645E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1328 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1328 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1334 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1328 - time= 3.190266536604677E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1330 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1330 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1336 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1330 - time= 3.212576092804710E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1332 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1332 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1338 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1332 - time= 3.234885649004743E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1334 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1334 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1340 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1334 - time= 3.257195205204776E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1336 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1336 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1342 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1336 - time= 3.279504761404808E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1339 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1338 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1344 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1338 - time= 3.301814317604841E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1341 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1340 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1345 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1340 - time= 3.324123873804874E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1343 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1342 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1347 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1342 - time= 3.346433430004907E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1345 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1345 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1349 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1345 - time= 3.368742986204940E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1347 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1347 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1351 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1347 - time= 3.391052542404972E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1349 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1349 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1353 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1349 - time= 3.413362098605005E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1351 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1351 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1355 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1351 - time= 3.435671654805038E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1353 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1353 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1357 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1353 - time= 3.457981211005071E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1355 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1355 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1359 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1355 - time= 3.480290767205103E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1357 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1357 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1361 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1357 - time= 3.502600323405136E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1360 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1359 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1363 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1360 - time= 3.524909879605169E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1362 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1361 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1365 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1362 - time= 3.547219435805202E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1364 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1363 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1367 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1364 - time= 3.569528992005234E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1366 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1365 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1369 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1366 - time= 3.591838548205267E-002 - Domain #: 120 at x=: 0.5000 at y=: 0.5000 Density= 1.1368 - Domain #: 121 at x=: 0.5000 at y=: 0.5000 Density= 1.1368 - Domain #: 136 at x=: 0.5000 at y=: 0.5000 Density= 1.1371 - Domain #: 137 at x=: 0.5000 at y=: 0.5000 Density= 1.1368 - time= 3.614148104405300E-002 diff --git a/Trash&OldStuff/DG-BKG/ARK/prof.in b/Trash&OldStuff/DG-BKG/ARK/prof.in deleted file mode 100644 index 3b9541b..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/prof.in +++ /dev/null @@ -1,8 +0,0 @@ -00256 -00064 -01024 -00256 -00064 -00016 -10000 -01024 \ No newline at end of file diff --git a/Trash&OldStuff/DG-BKG/ARK/ref b/Trash&OldStuff/DG-BKG/ARK/ref deleted file mode 100644 index 41bd1c8..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/ref +++ /dev/null @@ -1,35 +0,0 @@ - Domain #: 37 at x=: 0.5000 at y=: 0.5000 Density= 1.0940 - time= 1.954317123122863E-002 - Domain #: 28 at x=: 0.5000 at y=: 0.5000 Density= 1.0963 - Domain #: 29 at x=: 0.5000 at y=: 0.5000 Density= 1.0962 - Domain #: 36 at x=: 0.5000 at y=: 0.5000 Density= 1.1027 - Domain #: 37 at x=: 0.5000 at y=: 0.5000 Density= 1.0941 - time= 1.963240945602876E-002 - Domain #: 28 at x=: 0.5000 at y=: 0.5000 Density= 1.0964 - Domain #: 29 at x=: 0.5000 at y=: 0.5000 Density= 1.0962 - Domain #: 36 at x=: 0.5000 at y=: 0.5000 Density= 1.1027 - Domain #: 37 at x=: 0.5000 at y=: 0.5000 Density= 1.0942 - time= 1.972164768082890E-002 - Domain #: 28 at x=: 0.5000 at y=: 0.5000 Density= 1.0964 - Domain #: 29 at x=: 0.5000 at y=: 0.5000 Density= 1.0962 - Domain #: 36 at x=: 0.5000 at y=: 0.5000 Density= 1.1027 - Domain #: 37 at x=: 0.5000 at y=: 0.5000 Density= 1.0943 - time= 1.981088590562903E-002 - Domain #: 28 at x=: 0.5000 at y=: 0.5000 Density= 1.0965 - Domain #: 29 at x=: 0.5000 at y=: 0.5000 Density= 1.0962 - Domain #: 36 at x=: 0.5000 at y=: 0.5000 Density= 1.1027 - Domain #: 37 at x=: 0.5000 at y=: 0.5000 Density= 1.0944 - time= 1.990012413042916E-002 - Domain #: 28 at x=: 0.5000 at y=: 0.5000 Density= 1.0965 - Domain #: 29 at x=: 0.5000 at y=: 0.5000 Density= 1.0962 - Domain #: 36 at x=: 0.5000 at y=: 0.5000 Density= 1.1028 - Domain #: 37 at x=: 0.5000 at y=: 0.5000 Density= 1.0945 - time= 1.998936235522929E-002 - Domain #: 28 at x=: 0.5000 at y=: 0.5000 Density= 1.0965 - Domain #: 29 at x=: 0.5000 at y=: 0.5000 Density= 1.0962 - Domain #: 36 at x=: 0.5000 at y=: 0.5000 Density= 1.1028 - Domain #: 37 at x=: 0.5000 at y=: 0.5000 Density= 1.0946 - time= 2.000000000000000E-002 - ./05M00064Q6.plt - error_L2= 0.707106781259693 error_max= 0.999999743387616 -Fortran, cost 1417.145561 s diff --git a/Trash&OldStuff/DG-BKG/ARK/src/BC_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/BC_Pack.f90 deleted file mode 100644 index ca34442..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/BC_Pack.f90 +++ /dev/null @@ -1,176 +0,0 @@ - -subroutine Init_Penalty_Parameters!(ttau_scale) - use MD2D_Grid - use Legendre - use Char_Var - implicit none -! real(kind=8) :: ttau_scale - - do DDK=1,TotNum_DM - ND1=PND1 - ND2=PND2 - - ! Edge 1 - tau_Edge(0:ND1,1,DDK) = ttau_scale/2.d0/LGLWeights( 0 ,ND2) - - ! Edge 2 - tau_Edge(0:ND2,2,DDK) = ttau_scale/2.d0/LGLWeights(ND1,ND1) - - ! Edge 3 - tau_Edge(0:ND1,3,DDK) = ttau_scale/2.d0/LGLWeights(ND2,ND2) - - ! Edge 4 - tau_Edge(0:ND2,4,DDK) = ttau_scale/2.d0/LGLWeights( 0 ,ND1) - - enddo - - - return - -end subroutine Init_Penalty_Parameters - -!====================================================================! - -!=======================================================================! - -subroutine Compute_Characteristic - use MD2D_Grid - use Char_Var - use State_Var - implicit none - integer:: DIF - integer:: i - - - do DDK=1,TotNum_DM - ND1=PND1 - ND2=PND2 - - do Edge_Num=1,4 - ND=ND1; if(mod(Edge_Num,2) .eq. 0) ND=ND2 - - select case(Edge_Num) - case(1,3) - - if (Edge_Num .eq. 1) DIF=0 - if (Edge_Num .eq. 3) DIF=ND2 - - ! colllect field variables - do i=0,ND - ! collect field variables - R(1,i,Edge_Num,DDK) = u(i,DIF,DDK) - - enddo - - case(2,4) - - if (Edge_Num .eq. 2) DIF=ND1 - if (Edge_Num .eq. 4) DIF=0 - - do i=0,ND - ! collect field variables - R(1,i,Edge_Num,DDK) = u(DIF,i,DDK) - - enddo - - end select - - enddo - - enddo - -end subroutine Compute_Characteristic - -!======================================================================= - -subroutine Impose_Penalty_BC - use MD2D_Grid - use State_Var - use Char_Var - use NorVec_Var - implicit none - ! Declare local variables - integer:: DI1, DI2, DIF - integer:: i,j - - real(kind=8):: PBC ! SI B (R-RBC) -! ! subroutine begins -! - do DDK=1,TotNum_DM - ND1=PND1 - ND2=PND2 - - do Edge_Num=1,4,3 - - DDK_Connect = DM_Connect(1, Edge_Num, DDK) - Edge_Connect = DM_Connect(2, Edge_Num, DDK) - Patch_Type = DM_Connect(3, Edge_Num, DDK) - - - ND=ND1; if( mod(Edge_Num,2) .eq. 0) ND=ND2 - - select case(Edge_Num) - case(1,3) - - if (Edge_Num .eq. 1) DIF=0 - if (Edge_Num .eq. 3) DIF=ND2 - - case(2,4) - - if (Edge_Num .eq. 2) DIF=ND1 - if (Edge_Num .eq. 4) DIF=0 - - end select - - select case(Patch_Type) - case(1) ! same direction - - do i=0,ND - - PBC = - (R(1,i,Edge_Num,DDK) - R(1,i,Edge_Connect,DDK_Connect)) *& - tau_edge(i,Edge_Num,DDK)*NorVec_mg(i,Edge_Num,DDK) - -! write(*,*) DDK,Edge_Num,"PBC=", PBC - - select case(Edge_Num) - case(1,3) - - du_dt(i,DIF,DDK) = du_dt(i,DIF,DDK)+PBC - - case(2,4) - - du_dt(DIF,i,DDK) = du_dt(DIF,i,DDK)+PBC - - end select ! Edge_Num - - enddo ! i - - case(-1) ! opposite direction - - do i=0,ND - - PBC = - (R(1,i,Edge_Num,DDK) - R(1,ND-i,Edge_Connect,DDK_Connect)) & - * tau_edge(i,Edge_Num,DDK) - -! write(*,*) DDK,Edge_Num,"PBC=", PBC - select case(Edge_Num) - case(1,3) - - du_dt(i,DIF,DDK) = du_dt(i,DIF,DDK)+PBC - - case(2,4) - - du_dt(DIF,i,DDK) = du_dt(DIF,i,DDK)+PBC - - end select ! Edge_Num - - enddo ! i - - end select !Patch_type BC case4 - - enddo ! Edge_Num - - enddo ! DDK - -end subroutine Impose_Penalty_BC - diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Char_Var.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Char_Var.f90 deleted file mode 100644 index 6fc7e55..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Char_Var.f90 +++ /dev/null @@ -1,61 +0,0 @@ -module Char_Var - implicit none - !Declare BC type boundary conditions - integer, save, allocatable:: BC_Type(:,:) - integer, save, allocatable:: Connect_Table(:,:,:) - -! !Declare Module Variables - real(kind=8), save, allocatable:: R(:,:,:,:) - - ! Penalty Variables - real(kind=8), parameter :: tau_scale=2.d0 - real(kind=8), save, allocatable:: tau_edge(:,:,:) - - contains -!================================================================= - subroutine alloc_mem_Char_Var - use MD2D_Grid - implicit none - - integer:: ierr,N_max,Num_Domain - - N_max = PND1 - Num_Domain = TotNum_DM - - ! subroutine begins - allocate ( BC_Type(4,Num_Domain), & - Connect_Table(2,4,Num_Domain), stat=ierr ) - if ( ierr .ne. 0 ) then - write(*,*)'Error message from Char_Var.f90:' - write(*,*)'Cannot allocate memory for BC_Type Variables' - write(*,*)'Abort!' - stop - endif - BC_Type=0 - - allocate ( R(1,0:N_max,4,Num_Domain), stat=ierr ) - - if (ierr .ne. 0) then - write(*,*)'Error message from Char_Var.f90:' - write(*,*)'Cannot allocate memory for Characteristic Variables' - write(*,*)'Abort!' - stop - endif - - R=0.d0 - - allocate (tau_edge(0:N_max,4,Num_Domain), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Error message from Char_Var.f90:' - write(*,*)'Cannot allocate memory for Penalty Parameters' - write(*,*)'Abort!' - stop - endif - - tau_edge=0.d0 - - return - - end subroutine alloc_mem_Char_Var -!================================================================= -end module Char_Var diff --git a/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic.f90 b/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic.f90 deleted file mode 100644 index 6032c23..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic.f90 +++ /dev/null @@ -1,145 +0,0 @@ -Program DG2D_kinetic -use universal_const ! universal.f90 -use Legendre ! Legendre.f90 -use RK_Var -use MD2D_Grid -use State_Var -use Metric_Var -use NorVec_Var -use Kinetic_Var -use Char_Var -implicit none - -!real(kind=8) :: time_start,time_end,sqTDM,ttau_scale,dx,CCFL -!real(kind=8) :: a_vec(1:2), -real(kind=8) :: error_L2,error_max,dtt,dt_eq -real(kind=8) :: a_max -integer :: ierr,q,lid,rks, sqrTDM, sqrTDM2,sqrTDM4, sqrTDM8 - -! --- Program Begin --- -! --- Initialize stage --- -! --- Initialize universal constants --- - - call init_universal_const !-- universal.f90 - - call Input_Domain_Grid_Parameters !-- MD2D_Grid.f90 - - RK_Stage=6 - - lid=22 - open(22,file='./Parameter/in.in',form='formatted', status='old') - read(lid,*) !==============================================! - read(lid,*) Time_final - read(lid,*) a_vec(1) - read(lid,*) a_vec(2) - read(lid,*) !==============================================! - -! --- Initialize Domain Parameter --- -! --- Initialize Legendre Pseudospectral Module --- -! --- 1. Gauss-Lobatto-Legendre Grid --- -! --- 2. Gauss-Lobatto-Legendre Quadurature Weights --- -! --- 3. Legenedre Differentiation Matrix --- - - call alloc_mem_u(PDeg1,PDeg2,PND1,PND2,TotNum_DM,RK_Stage) !-- Legendre.f90 - - call Init_LGL_Diff_Matrix_23D(PND1,PDeg1) !-- Legendre.f90 - - call Init_Physical_Grid_2D !-- Grid2D_Pack.f90 - - call Init_intept_Grid_2D !-- Grid2D_Pack.f90 - - call Init_Metric !-- Metric_Pack.f90 - - call Init_Normal_Vector !-- NorVec_Pack.f90 - - call alloc_mem_Char_Var !-- Char_Var.f90 - - call Init_Penalty_Parameters(ttau_scale) !-- BC_Pack.f90 - - call Init_Kinetic_Variables(PolyNodes,TotNum_DM) !-- Kinetic_Var - -! --- set up initial condition in DG2D_Initial --- -! --- Initialize Time Integration --- - -! call DG2D_Initial(a_vec,Time_final) !-- NorVec_Pack.f90 -! call DG2D_Initial(Time_final) !-- NorVec_Pack.f90 - call DG2D_Kinetic_Initial(Time_final,dt_eq) !-- Kinetic_Pack.f90 - - a_max=maxval(GH) - write(6,*) "a_max",a_max - sqTDM = sqrt(dble(TotNum_DM)) - - sqrTDM=nint(sqTDM) - sqrTDM2=sqrTDM/2 - sqrTDM4=sqrTDM/4 - sqrTDM8=sqrTDM/8 - - ttau_scale = dble(2/sqTDM) - dx = 2d0/sqTDM - CCFL = dble(2*(2*PDeg1+1))*a_max - CCFL = dble(1/CCFL) *cfl_in - dtt = dx*CCFL - rks = 6 !PDeg1 + 1 - - -! call DG2D_Edge(a_vec) !-- NorVec_Pack.f90 - call DG2D_Edge() !-- NorVec_Pack.f90 - -! call Init_SSPRK(rk) !-- RK_Var.f90 -! call Init_RK4S5() !-- RK_Var.f90 - call Init_ARK() !-- RK_Var.f90 - - write(*,*)"dt = ",dtt,"Deg=",PDeg1,"dt_eq",dt_eq - -! --- Time advancing --- - - time = 0.0 - call cpu_time(time_start) - - do while (time .lt. Time_final) - if ( (time+dtt) .ge. Time_final) then - dtt = Time_final-time - endif - Fold=F_alt - F_new = F_alt - - CALL CALDOM - - do q = 1,RK_Stage - - CALL EQUILIBRIUM - - call DG2D_flux_ark(q) ! Diff.Pack.f90 - -! call SSPRK_marching_2D(q,rk,dtt) ! RK_Var.f90 -! call RK4s5_marching_2D_kinetic(q,rk,dtt) ! RK_Var.f90 - call ARK_marching_2D(q,dtt) - - CALL CALDOM !compute variables from F_alt - CALL EQUILIBRIUM - enddo - F_alt = F_new - - -DDK=sqrTDM*(sqrTDM2-1)+sqrTDM2 -!DDK=sqrTDM*(3*sqrTDM8-1)+sqrTDM8*3 -write(*,777) DDK,x1(PND1,PND2,DDK),x2(PND1,PND2,DDK),R_loc(PND1,PND2,DDK) -write(*,777) DDK+1,x1(0,PND2,DDK+1),x2(0,PND2,DDK+1),R_loc(0,PND2,DDK+1) -write(*,777) DDK+sqrTDM,x1(PND1,0,DDK+sqrTDM),x2(PND1,0,DDK+sqrTDM),R_loc(PND1,0,DDK+sqrTDM) -write(*,777) DDK+sqrTDM+1,x1(0,0,DDK+sqrTDM+1),x2(0,0,DDK+sqrTDM+1),R_loc(0,0,DDK+sqrTDM+1) -777 format (1X,'Domain #:',I7,2X,'at x=:',F7.4,2X,'at y=:',F7.4,2X,'Density=',F7.4) - - time = time + dtt -write(6,*) "time=",time - - enddo ! do while - - call cpu_time(time_end) - - call DG_compute_error(error_L2,error_max,Time_final) !,a_vec) ! Diff.Pack.f90 - call Tecplt_Output(dx*CCFL) - -! write(*,*)"error_L2=",error_L2,"error_max=",error_max - write(*,"(a,1x,1f18.6,1x,a)") "Fortran, cost",time_end-time_start,"s" - -end Program DG2D_kinetic \ No newline at end of file diff --git a/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic_RK45.f90 b/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic_RK45.f90 deleted file mode 100644 index 812a36e..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic_RK45.f90 +++ /dev/null @@ -1,150 +0,0 @@ -Program DG2D_kinetic -use universal_const ! universal.f90 -use Legendre ! Legendre.f90 -use RK_Var -use MD2D_Grid -use State_Var -use Metric_Var -use NorVec_Var -use Kinetic_Var -use Char_Var -implicit none - -!real(kind=8) :: time_start,time_end,sqTDM,ttau_scale,dx,CCFL -!real(kind=8) :: a_vec(1:2), -real(kind=8) :: error_L2,error_max,dtt,dt_eq -real(kind=8) :: a_max -integer :: ierr,q,lid,rk, sqrTDM, sqrTDM2,sqrTDM4, sqrTDM8 - -! --- Program Begin --- -! --- Initialize stage --- -! --- Initialize universal constants --- - - call init_universal_const !-- universal.f90 - - call Input_Domain_Grid_Parameters !-- MD2D_Grid.f90 - - - - lid=22 - open(22,file='./Parameter/in.in',form='formatted', status='old') - read(lid,*) !==============================================! - read(lid,*) Time_final - read(lid,*) a_vec(1) - read(lid,*) a_vec(2) - read(lid,*) !==============================================! - -! --- Initialize Domain Parameter --- -! --- Initialize Legendre Pseudospectral Module --- -! --- 1. Gauss-Lobatto-Legendre Grid --- -! --- 2. Gauss-Lobatto-Legendre Quadurature Weights --- -! --- 3. Legenedre Differentiation Matrix --- - - call alloc_mem_u(PDeg1,PDeg2,PND1,PND2,TotNum_DM) !-- Legendre.f90 - - call Init_LGL_Diff_Matrix_23D(PND1,PDeg1) !-- Legendre.f90 - - call Init_Physical_Grid_2D !-- Grid2D_Pack.f90 - - call Init_intept_Grid_2D !-- Grid2D_Pack.f90 - - call Init_Metric !-- Metric_Pack.f90 - - call Init_Normal_Vector !-- NorVec_Pack.f90 - - call alloc_mem_Char_Var !-- Char_Var.f90 - - call Init_Penalty_Parameters(ttau_scale) !-- BC_Pack.f90 - - call Init_Kinetic_Variables(PolyNodes,TotNum_DM) !-- Kinetic_Var - -! --- set up initial condition in DG2D_Initial --- -! --- Initialize Time Integration --- - -! call DG2D_Initial(a_vec,Time_final) !-- NorVec_Pack.f90 -! call DG2D_Initial(Time_final) !-- NorVec_Pack.f90 - call DG2D_Kinetic_Initial(Time_final,dt_eq) !-- Kinetic_Pack.f90 - - a_max=maxval(GH) - write(6,*) "a_max",a_max - sqTDM = sqrt(dble(TotNum_DM)) - - sqrTDM=nint(sqTDM) - sqrTDM2=sqrTDM/2 - sqrTDM4=sqrTDM/4 - sqrTDM8=sqrTDM/8 - - ttau_scale = dble(2/sqTDM) - dx = 2/sqTDM - CCFL = dble(2*(2*PDeg1+1))*a_max - CCFL = dble(1/CCFL) *cfl_in -!0.1d0 - dtt = dx*CCFL - rk = 5 !PDeg1 + 1 - - -! call DG2D_Edge(a_vec) !-- NorVec_Pack.f90 - call DG2D_Edge() !-- NorVec_Pack.f90 - -! call Init_SSPRK(rk) !-- RK_Var.f90 - call Init_RK4S5() !-- RK_Var.f90 - write(*,*)"dt = ",dtt,"Deg=",PDeg1,"dt_eq",dt_eq - -! --- Time advancing --- - - time = 0.0 - call cpu_time(time_start) - - do while (time .lt. Time_final) - if ( (time+dtt) .ge. Time_final) then - dtt = Time_final-time - endif - - F_alt = F_new -! F_new = alpha(1)*F_new - F_new = 0 - CALL CALDOM - - do q = 1,rk - - CALL EQUILIBRIUM - - call DG2D_flux ! Diff.Pack.f90 - -! call SSPRK_marching_2D(q,rk,dtt) ! RK_Var.f90 - call RK4s5_marching_2D_kinetic(q,rk,dtt) ! RK_Var.f90 - -!write(6,*) "Q=",q - CALL EQUILIBRIUM - - CALL CALDOM - enddo - - F_new = F_alt -! write(6,*) "Dm 28",x1(PND1,PND2,28),x2(PND1,PND2,28),"Density",R_loc(PND1,PND2,28) -! write(6,*) "Dm 29",x1(0,PND2,29),x2(0,PND2,29),"Density",R_loc(0,PND2,29) -! write(6,*) "Dm 36",x1(PND1,0,36),x2(PND1,0,36),"Density",R_loc(PND1,0,36) -! write(6,*) "Dm 37",x1(0,0,37),x2(0,0,37),"Density",R_loc(0,0,37) - -DDK=sqrTDM*(sqrTDM2-1)+sqrTDM2 -!DDK=sqrTDM*(3*sqrTDM8-1)+sqrTDM8*3 -write(*,777) DDK,x1(PND1,PND2,DDK),x2(PND1,PND2,DDK),R_loc(PND1,PND2,DDK) -write(*,777) DDK+1,x1(0,PND2,DDK+1),x2(0,PND2,DDK+1),R_loc(0,PND2,DDK+1) -write(*,777) DDK+sqrTDM,x1(PND1,0,DDK+sqrTDM),x2(PND1,0,DDK+sqrTDM),R_loc(PND1,0,DDK+sqrTDM) -write(*,777) DDK+sqrTDM+1,x1(0,0,DDK+sqrTDM+1),x2(0,0,DDK+sqrTDM+1),R_loc(0,0,DDK+sqrTDM+1) -777 format (1X,'Domain #:',I7,2X,'at x=:',F7.4,2X,'at y=:',F7.4,2X,'Density=',F7.4) - - time = time + dtt -write(6,*) "time=",time - - enddo ! do while - - call cpu_time(time_end) - - call DG_compute_error(error_L2,error_max,Time_final) !,a_vec) ! Diff.Pack.f90 - call Tecplt_Output(dx*CCFL) - - write(*,*)"error_L2=",error_L2,"error_max=",error_max - write(*,"(a,1x,1f18.6,1x,a)") "Fortran, cost",time_end-time_start,"s" - -end Program DG2D_kinetic \ No newline at end of file diff --git a/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic_SSPRK.f90 b/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic_SSPRK.f90 deleted file mode 100644 index 296d7f7..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/DG2D_kinetic_SSPRK.f90 +++ /dev/null @@ -1,148 +0,0 @@ -Program DG2D_kinetic -use universal_const ! universal.f90 -use Legendre ! Legendre.f90 -use RK_Var -use MD2D_Grid -use State_Var -use Metric_Var -use NorVec_Var -use Kinetic_Var -use Char_Var -implicit none - -!real(kind=8) :: time_start,time_end,sqTDM,ttau_scale,dx,CCFL -!real(kind=8) :: a_vec(1:2), -real(kind=8) :: error_L2,error_max,dtt,dt_eq -real(kind=8) :: a_max -integer :: ierr,q,lid,rk, sqrTDM, sqrTDM2,sqrTDM4, sqrTDM8 - -! --- Program Begin --- -! --- Initialize stage --- -! --- Initialize universal constants --- - - call init_universal_const !-- universal.f90 - - call Input_Domain_Grid_Parameters !-- MD2D_Grid.f90 - - - - lid=22 - open(22,file='./Parameter/in.in',form='formatted', status='old') - read(lid,*) !==============================================! - read(lid,*) Time_final - read(lid,*) a_vec(1) - read(lid,*) a_vec(2) - read(lid,*) !==============================================! - -! --- Initialize Domain Parameter --- -! --- Initialize Legendre Pseudospectral Module --- -! --- 1. Gauss-Lobatto-Legendre Grid --- -! --- 2. Gauss-Lobatto-Legendre Quadurature Weights --- -! --- 3. Legenedre Differentiation Matrix --- - - call alloc_mem_u(PDeg1,PDeg2,PND1,PND2,TotNum_DM) !-- Legendre.f90 - - call Init_LGL_Diff_Matrix_23D(PND1,PDeg1) !-- Legendre.f90 - - call Init_Physical_Grid_2D !-- Grid2D_Pack.f90 - - call Init_intept_Grid_2D !-- Grid2D_Pack.f90 - - call Init_Metric !-- Metric_Pack.f90 - - call Init_Normal_Vector !-- NorVec_Pack.f90 - - call alloc_mem_Char_Var !-- Char_Var.f90 - - call Init_Penalty_Parameters(ttau_scale) !-- BC_Pack.f90 - - call Init_Kinetic_Variables(PolyNodes,TotNum_DM) !-- Kinetic_Var - -! --- set up initial condition in DG2D_Initial --- -! --- Initialize Time Integration --- - -! call DG2D_Initial(a_vec,Time_final) !-- NorVec_Pack.f90 -! call DG2D_Initial(Time_final) !-- NorVec_Pack.f90 - call DG2D_Kinetic_Initial(Time_final,dt_eq) !-- Kinetic_Pack.f90 - - a_max=maxval(GH) - write(6,*) "a_max",a_max - sqTDM = sqrt(dble(TotNum_DM)) - - sqrTDM=nint(sqTDM) - sqrTDM2=sqrTDM/2 - sqrTDM4=sqrTDM/4 - sqrTDM8=sqrTDM/8 - - ttau_scale = dble(2/sqTDM) - dx = 2/sqTDM - CCFL = dble(2*(2*PDeg1+1))*a_max - CCFL = dble(1/CCFL) *0.2d0 - dtt = dx*CCFL - rk = PDeg1 + 1 - - -! call DG2D_Edge(a_vec) !-- NorVec_Pack.f90 - call DG2D_Edge() !-- NorVec_Pack.f90 - -! call Init_SSPRK(rk) !-- RK_Var.f90 - call Init_RK4S5() !-- RK_Var.f90 - write(*,*)"dt = ",dtt,"Deg=",PDeg1,"dt_eq",dt_eq - -! --- Time advancing --- - - time = 0.0 - call cpu_time(time_start) - - do while (time .lt. Time_final) - if ( (time+dtt) .ge. Time_final) then - dtt = Time_final-time - endif - - F_alt = F_new - F_new = alpha(1)*F_new - CALL CALDOM - - do q = 1,rk - - CALL EQUILIBRIUM - - call DG2D_flux ! Diff.Pack.f90 - -! call SSPRK_marching_2D(q,rk,dtt) ! RK_Var.f90 - call RK4s5_marching_2D(q,rk,dtt) ! RK_Var.f90 - -!write(6,*) "Q=",q - CALL EQUILIBRIUM - - CALL CALDOM - enddo - - -! write(6,*) "Dm 28",x1(PND1,PND2,28),x2(PND1,PND2,28),"Density",R_loc(PND1,PND2,28) -! write(6,*) "Dm 29",x1(0,PND2,29),x2(0,PND2,29),"Density",R_loc(0,PND2,29) -! write(6,*) "Dm 36",x1(PND1,0,36),x2(PND1,0,36),"Density",R_loc(PND1,0,36) -! write(6,*) "Dm 37",x1(0,0,37),x2(0,0,37),"Density",R_loc(0,0,37) - -DDK=sqrTDM*(sqrTDM2-1)+sqrTDM2 -!DDK=sqrTDM*(3*sqrTDM8-1)+sqrTDM8*3 -write(*,777) DDK,x1(PND1,PND2,DDK),x2(PND1,PND2,DDK),R_loc(PND1,PND2,DDK) -write(*,777) DDK+1,x1(0,PND2,DDK+1),x2(0,PND2,DDK+1),R_loc(0,PND2,DDK+1) -write(*,777) DDK+sqrTDM,x1(PND1,0,DDK+sqrTDM),x2(PND1,0,DDK+sqrTDM),R_loc(PND1,0,DDK+sqrTDM) -write(*,777) DDK+sqrTDM+1,x1(0,0,DDK+sqrTDM+1),x2(0,0,DDK+sqrTDM+1),R_loc(0,0,DDK+sqrTDM+1) -777 format (1X,'Domain #:',I7,2X,'at x=:',F7.4,2X,'at y=:',F7.4,2X,'Density=',F7.4) - - time = time + dtt -write(6,*) "time=",time - - enddo ! do while - - call cpu_time(time_end) - - call DG_compute_error(error_L2,error_max,Time_final) !,a_vec) ! Diff.Pack.f90 - call Tecplt_Output(dx*CCFL) - - write(*,*)"error_L2=",error_L2,"error_max=",error_max - write(*,"(a,1x,1f12.6,1x,a)") "Fortran, cost",time_end-time_start,"s" - -end Program DG2D_kinetic \ No newline at end of file diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Diff_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Diff_Pack.f90 deleted file mode 100644 index 650b507..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Diff_Pack.f90 +++ /dev/null @@ -1,795 +0,0 @@ -subroutine diff_x1(N_max,N,A,DA,Domain_Num) - use Legendre ! Legendre.f90 - use Metric_Var ! Metric_Var.f90 - implicit none - ! Declare subroutine arguments - integer:: N_max(1:2) - integer:: N(1:2) - integer:: Domain_Num - real(kind=8):: A(0:N_max(1),0:N_max(2)) - real(kind=8):: DA(0:N_max(1),0:N_max(2)) - ! - ! Declare local arguments - integer:: i,j - integer:: N1,N2 - ! - N1=N(1); N2=N(2); - - DA(0:N1,0:N2) = dxi1_dx1(0:N1,0:N2,Domain_Num) * & - matmul(Diff_xi1(0:N1,0:N1,N1), A(0:N1,0:N2)) & - + dxi2_dx1(0:N1,0:N2,Domain_Num) * & - matmul(A(0:N1,0:N2), Diff_xi2(0:N2,0:N2,N2)) - - return - -end subroutine diff_x1 - -!======================================================================== - -subroutine diff_x2(N_max,N,A,DA,Domain_Num) - use Legendre ! Legendre.f90 - use Metric_Var ! Metric_Var.f90 - implicit none - - ! Declare subroutine arguments - integer:: N_max(1:2) - integer:: N(1:2) - integer:: Domain_Num - real(kind=8):: A(0:N_max(1),0:N_max(2)) - real(kind=8):: DA(0:N_max(1),0:N_max(2)) - - ! Declare local arguments - integer:: i,j - integer:: N1,N2 - - ! subroutine begin - ! - N1=N(1); N2=N(2); - - DA(0:N1,0:N2) = dxi1_dx2(0:N1,0:N2,Domain_Num) * & - matmul(Diff_xi1(0:N1,0:N1,N1), A(0:N1,0:N2)) & - + dxi2_dx2(0:N1,0:N2,Domain_Num) * & - matmul(A(0:N1,0:N2), Diff_xi2(0:N2,0:N2,N2)) - - return - -end subroutine diff_x2 - -!======================================================================== -subroutine differentiate_xi1(N_max,N,A,DA) - use Legendre ! Legendre.f90 - implicit none - ! Declare subroutine arguments - integer:: N_max(1:2) - integer:: N(1:2) - real(kind=8):: A(0:N_max(1),0:N_max(2)) - real(kind=8):: DA(0:N_max(1),0:N_max(2)) - ! - ! Declare local arguments - integer:: i - integer:: N1,N2 - ! - ! subroutine begin - ! - N1=N(1); N2=N(2); - - DA(0:N1,0:N2)=matmul(Diff_xi1(0:N1,0:N1,N1),A(0:N1,0:N2)) - - return - -end subroutine differentiate_xi1 -!====================================================================! - -subroutine differentiate_xi2(N_max,N,A,DA) - use Legendre ! Legendre.f90 - implicit none - ! Declare subroutine arguments - integer:: N_max(1:2) - integer:: N(1:2) - real(kind=8):: A(0:N_max(1),0:N_max(2)) - real(kind=8):: DA(0:N_max(1),0:N_max(2)) - ! - ! Declare local arguments - integer:: i - integer:: N1,N2 - ! - ! subroutine begin - ! - N1=N(1); N2=N(2); - DA(0:N1,0:N2)=matmul(A(0:N1,0:N2),Diff_xi2(0:N2,0:N2,N2)) - - return - -end subroutine differentiate_xi2 - - -subroutine Inner_flux1_loop!(DK_Connect) -! do inx_edg=1,in1_EG -! EG_Connect = EG_in_Connect(1:5,inx_edg) - - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - implicit none - integer::DK_Connect(1:5),DK,i,j,ii,ierr,inx_edg - real(kind=8),allocatable :: temp(:,:) - real(kind=8),allocatable :: temp1(:,:),tempsum1(:,:) - real(kind=8),allocatable :: temp3(:,:),tempsum3(:,:) - allocate( temp(0:PDeg1,0:PDeg2), & -temp1(0:PDeg1,0:PDeg2),tempsum1(0:PDeg2,0:0),& -temp3(0:PDeg1,0:PDeg2),tempsum3(0:PDeg2,0:0), stat=ierr ) - -do inx_edg=1,in1_EG -DK_connect = EG_in_Connect(1:5,inx_edg) - - -! edg 1 - DDK = DK_connect(2) - DK = DK_connect(4) -do i=1,IGH -do j=1,IGH - temp = transpose(F_alt(i,j,:,:,DDK) ) - temp1 = E_gen(2,1,i,j)*temp*C2x_Edge1 - - temp = transpose(F_alt(i,j,:,:,DK) ) - temp1 = temp1 + E_gen(1,1,i,j)*temp*C1x_Edge1 - - temp = transpose(F_alt(i,j,:,:,DK)*C2x_Edge3) - temp3 = E_gen(2,3,i,j)*temp - temp = transpose(F_alt(i,j,:,:,DDK )*C1x_Edge3) - temp3 = temp3 + E_gen(1,3,i,j)*temp - - do ii=0,PDeg2 - tempsum1(ii,0) = sum ( temp1(:,ii) ) - tempsum3(ii,0) = sum ( temp3(:,ii) ) - enddo - - temp = matmul(tempsum1,Cy_Edge1) - flx_F(i,j,:,:,DDK) = flx_F(i,j,:,:,DDK) + temp - temp = matmul(tempsum3,Cy_Edge3) - flx_F(i,j,:,:,DK) = flx_F(i,j,:,:,DK) + temp - -enddo -enddo -enddo - - deallocate( temp,temp1,tempsum1,temp3,tempsum3) -end subroutine Inner_flux1_loop - -subroutine Inner_flux2_loop - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - implicit none - integer::DK_Connect(1:5),DK,i,j,ii,ierr,inx_edg - real(kind=8),allocatable :: temp(:,:) - real(kind=8),allocatable :: temp2(:,:),tempsum2(:,:) - real(kind=8),allocatable :: temp4(:,:),tempsum4(:,:) - logical isnan - - allocate( temp(0:PDeg1,0:PDeg2), & -temp2(0:PDeg1,0:PDeg2),tempsum2(0:0,0:PDeg2),& -temp4(0:PDeg1,0:PDeg2),tempsum4(0:0,0:PDeg2), stat=ierr ) - -!do inx_edg=1,in1_EG -do inx_edg=(1+in1_EG),(in1_EG+in2_EG) - -DK_connect = EG_in_Connect(1:5,inx_edg) - -! edg 2 - DDK = DK_connect(2) - DK = DK_connect(4) - -do i=1,IGH -do j=1,IGH - - temp2 = E_gen(2,2,i,j)*F_alt(i,j,:,:,DDK)*C1x_Edge1 - temp2 = temp2 + E_gen(1,2,i,j)*F_alt(i,j,:,:,DK )*C2x_Edge1 - - temp4 = E_gen(2,4,i,j)*F_alt(i,j,:,:,DK)*C2x_Edge1 - temp4 = temp4 + E_gen(1,4,i,j)*F_alt(i,j,:,:,DDK )*C1x_Edge1 - - - do ii=0,PDeg2 - tempsum2(0,ii) = sum ( temp2(:,ii) ) - tempsum4(0,ii) = sum ( temp4(:,ii) ) - enddo - - temp = matmul(Cy_Edge2,tempsum2) - flx_F(i,j,:,:,DDK) = flx_F(i,j,:,:,DDK) + temp - temp = matmul(Cy_Edge4,tempsum4) - flx_F(i,j,:,:,DK) = flx_F(i,j,:,:,DK) + temp - -if (isnan(flx_F(i,j,1,1,DK))) then -write(6,*) "NaN flx in 2",i,j,DK,DDK -write(6,*) "DK=",DK,"F_alt",F_alt(i,j,0:3,0:3,DK) -write(6,*) "DDK=",DDK,"F_alt",F_alt(i,j,0:3,0:3,DDK) -write(6,*) tempsum2(0,0:PDeg2) -write(6,*) tempsum4(0,0:PDeg2) -stop -endif - -enddo -enddo -enddo - deallocate( temp,temp2,tempsum2,temp4,tempsum4) - -end subroutine Inner_flux2_loop - - -subroutine Outedg1_flux_loop - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - implicit none - integer::DK_Connect(1:5),DK,NDK,i,j,ii,ierr,inx_edg - real(kind=8),allocatable :: temp(:,:) - real(kind=8),allocatable :: temp1(:,:),tempsum1(:,:) - real(kind=8),allocatable :: temp3(:,:),tempsum3(:,:) - allocate( temp(0:PDeg1,0:PDeg2), & -temp1(0:PDeg1,0:PDeg2),tempsum1(0:PDeg2,0:0),& -temp3(0:PDeg1,0:PDeg2),tempsum3(0:PDeg2,0:0), stat=ierr ) - -do inx_edg=1,out1_EG - -DK_connect = EG_out_Connect(1:5,inx_edg) -! edg 1 - DDK = DK_connect(2) - DK = DK_connect(4) - -do i=1,IGH -do j=1,IGH - -if (DK .gt. 0) then -write(6,*) "wrong BD_type",DDK,DK - -else if (DK .lt. 0) then -!Periodic BC -NDK=-DK - temp = transpose(F_alt(i,j,:,:,DDK) ) - temp1 = E_gen(2,1,i,j)*temp*C2x_Edge1 - - temp = transpose(F_alt(i,j,:,:,NDK) ) - temp1 = temp1 + E_gen(1,1,i,j)*temp*C1x_Edge1 - -else -!Neumann BC - - temp = transpose(F_alt(i,j,:,:,DDK) ) - temp1 = (E_gen(1,1,i,j)+E_gen(2,1,i,j))*temp*C2x_Edge1 - -endif - - - do ii=0,PDeg2 - tempsum1(ii,0) = sum ( temp1(:,ii) ) - enddo - - temp = matmul(tempsum1,Cy_Edge1) - flx_F(i,j,:,:,DDK) = flx_F(i,j,:,:,DDK) + temp - -enddo -enddo -enddo - - deallocate( temp,temp1,tempsum1,temp3,tempsum3) -end subroutine Outedg1_flux_loop - -subroutine Outedg2_flux_loop - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - implicit none - integer::DK_Connect(1:5),DK,NDK,ii,i,j,ierr,inx_edg - real(kind=8),allocatable :: temp(:,:) - real(kind=8),allocatable :: temp2(:,:),tempsum2(:,:) - real(kind=8),allocatable :: temp4(:,:),tempsum4(:,:) - - allocate( temp(0:PDeg1,0:PDeg2), & -temp2(0:PDeg1,0:PDeg2),tempsum2(0:0,0:PDeg2),& -temp4(0:PDeg1,0:PDeg2),tempsum4(0:0,0:PDeg2), stat=ierr ) - - !do inx_edg=1,in1_EG - - do inx_edg=(1+out1_EG+out3_EG),(out1_EG+out2_EG+out3_EG) - -DK_connect = EG_out_Connect(1:5,inx_edg) - -! edg 2 - DDK = DK_connect(2) - DK = DK_connect(4) - -do i=1,IGH -do j=1,IGH - -if (DK .gt. 0) then -write(6,*) "wrong BD_type",DDK,DK - -else if (DK .lt. 0) then -!Periodic BC -NDK=-DK - temp2 = E_gen(2,2,i,j)*F_alt(i,j,:,:,DDK)*C1x_Edge1 - temp2 = temp2 + E_gen(1,2,i,j)*F_alt(i,j,:,:,NDK )*C2x_Edge1 - -else -!Neumann BC - temp2 = (E_gen(1,2,i,j)+E_gen(2,2,i,j))*F_alt(i,j,:,:,DDK)*C1x_Edge1 - - -end if - - - do ii=0,PDeg2 - tempsum2(0,ii) = sum ( temp2(:,ii) ) - enddo - - temp = matmul(Cy_Edge2,tempsum2) - flx_F(i,j,:,:,DDK) = flx_F(i,j,:,:,DDK) + temp - -enddo -enddo -enddo - - deallocate( temp,temp2,tempsum2,temp4,tempsum4) - -end subroutine Outedg2_flux_loop - -subroutine Outedg3_flux_loop!(DK_Connect) - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - implicit none - integer::DK_Connect(1:5),DK,NDDK,i,j,ii,ierr,inx_edg - real(kind=8),allocatable :: temp(:,:) - real(kind=8),allocatable :: temp1(:,:),tempsum1(:,:) - real(kind=8),allocatable :: temp3(:,:),tempsum3(:,:) - allocate( temp(0:PDeg1,0:PDeg2), & -temp1(0:PDeg1,0:PDeg2),tempsum1(0:PDeg2,0:0),& -temp3(0:PDeg1,0:PDeg2),tempsum3(0:PDeg2,0:0), stat=ierr ) - - do inx_edg=(1+out1_EG),(out1_EG+out3_EG) - -DK_connect = EG_out_Connect(1:5,inx_edg) -! edg 3 - DDK = DK_connect(4) - DK = DK_connect(2) - -do i=1,IGH -do j=1,IGH - -if (DDK .gt. 0) then -write(6,*) "wrong BD_type",DDK - -else if (DDK .lt. 0) then -!Periodic BC -NDDK=-DDK - - temp = transpose(F_alt(i,j,:,:,DK)*C2x_Edge3) - temp3 = E_gen(2,3,i,j)*temp - - temp = transpose(F_alt(i,j,:,:,NDDK )*C1x_Edge3) - temp3 = temp3 + E_gen(1,3,i,j)*temp - -else -!Neumann BC - temp = transpose(F_alt(i,j,:,:,DK)*C2x_Edge3) - temp3 = (E_gen(1,3,i,j)+E_gen(2,3,i,j))*temp - -end if - - do ii=0,PDeg2 - tempsum3(ii,0) = sum ( temp3(:,ii) ) - enddo - - temp = matmul(tempsum3,Cy_Edge3) - flx_F(i,j,:,:,DK) = flx_F(i,j,:,:,DK) + temp - -enddo -enddo -enddo - - deallocate( temp,temp1,tempsum1,temp3,tempsum3) -end subroutine Outedg3_flux_loop - -subroutine Outedg4_flux_loop - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - implicit none - integer::DK_Connect(1:5),DK,NDDK,i,j,ii,ierr,inx_edg - real(kind=8),allocatable :: temp(:,:) - real(kind=8),allocatable :: temp2(:,:),tempsum2(:,:) - real(kind=8),allocatable :: temp4(:,:),tempsum4(:,:) - - allocate( temp(0:PDeg1,0:PDeg2), & -temp2(0:PDeg1,0:PDeg2),tempsum2(0:0,0:PDeg2),& -temp4(0:PDeg1,0:PDeg2),tempsum4(0:0,0:PDeg2), stat=ierr ) - - do inx_edg=(1+out1_EG+out2_EG+out3_EG),(out1_EG+out2_EG+out3_EG+out4_EG) - - -DK_connect = EG_out_Connect(1:5,inx_edg) - -! edg 4 - DDK = DK_connect(4) - DK = DK_connect(2) - -do i=1,IGH -do j=1,IGH - -if (DDK .gt. 0) then -write(6,*) "wrong BD_type" -else if (DDK .lt. 0) then -!Periodic BC -NDDK=-DDK - temp4 = E_gen(2,4,i,j)*F_alt(i,j,:,:,DK)*C2x_Edge1 - temp4 = temp4 + E_gen(1,4,i,j)*F_alt(i,j,:,:,NDDK )*C1x_Edge1 - -else -!Neumann BC - temp4 = (E_gen(1,4,i,j)+E_gen(2,4,i,j))*F_alt(i,j,:,:,DK)*C2x_Edge1 - -! temp4 = temp4 + E(1,4,DK)*u_alt(:,:,DDK )*C1x_Edge1 - -end if - - - do ii=0,PDeg2 - tempsum4(0,ii) = sum ( temp4(:,ii) ) - enddo - - temp = matmul(Cy_Edge4,tempsum4) - flx_F(i,j,:,:,DK) = flx_F(i,j,:,:,DK) + temp - -enddo -enddo -enddo - - deallocate( temp,temp2,tempsum2,temp4,tempsum4) - -end subroutine Outedg4_flux_loop - - -!====================================================================! -subroutine DG2D_flux - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - use State_Var - implicit none - integer :: i,j,ii,ierr,DK_Connect(1:4),EG_Connect(1:5),inx_edg - real(kind=8),allocatable :: edge_flux(:,:,:),temp(:,:) - real(kind=8),allocatable :: temp1(:,:),tempsum1(:,:),temp2(:,:),tempsum2(:,:) - real(kind=8),allocatable :: temp3(:,:),tempsum3(:,:),temp4(:,:),tempsum4(:,:) - real(kind=8),allocatable :: tempb1(:,:),tempb2(:,:) - integer:: e_flag - -flx_F=0d0 - - allocate( tempb1(0:PDeg1,0:PDeg2),tempb2(0:PDeg1,0:PDeg2), & - stat=ierr ) - -!--------------------------------------------- -! Interior Edges -!--------------------------------------------- -!write(6,*) "F_alt",F_alt(1:3,1,0:2,0:2,3) - - call Compute_Source - call Inner_flux1_loop!(EG_Connect) - -!write(6,*) "Inner 1 flx_F",flx_F(1:3,1,0:2,0:2,3) - - call Inner_flux2_loop!(EG_Connect) -!write(6,*) "Inner 2 flx_F",flx_F(1:3,1,0:2,0:2,3) - -!--------------------------------------------- -! Outer Edges -!--------------------------------------------- - -if (TotNum_out_EG .gt. 0) then -call Outedg1_flux_loop -!write(6,*) "Out 1 flx_F",flx_F(1:3,1,0:2,0:2,3) - -call Outedg3_flux_loop -call Outedg2_flux_loop -call Outedg4_flux_loop -endif - - -!--------------------------------------------- -! End of Edge Flux -!--------------------------------------------- - - do DDK=1,TotNum_DM - do i=1,IGH - do j=1, IGH - - tempb1 = matmul(transpose(B_tal1x),F_alt(i,j,:,:,DDK)) - tempb2 = matmul(F_alt(i,j,:,:,DDK),B_tal1x) - -! u_t(:,:,DDK) = B(1,DDK)*(tempb1*B_tal1y) + B(2,DDK)*(tempb2*B_tal2x) -! F_t(i,j,:,:,DDK) = (a_vec(1)*Bq(2,2,DDK)-a_vec(2)*Bq(1,2,DDK))*(tempb1*B_tal1y)+& -! (-a_vec(1)*Bq(2,1,DDK)+a_vec(2)*Bq(1,1,DDK))*(tempb2*B_tal2x) - - F_t(i,j,:,:,DDK) = (GH(i)*Bq(2,2,DDK)-GH(j)*Bq(1,2,DDK))*(tempb1*B_tal1y)+& - (-GH(i)*Bq(2,1,DDK)+GH(j)*Bq(1,1,DDK))*(tempb2*B_tal2x) - - F_t(i,j,:,:,DDK) = F_t(i,j,:,:,DDK) - flx_F(i,j,:,:,DDK)-FS(i,j,:,:,DDK) - F_t(i,j,:,:,DDK) = F_t(i,j,:,:,DDK) *A1(:,:,DDK) - - enddo - enddo - enddo - deallocate( tempb1,tempb2 ) -endsubroutine DG2D_flux - -!==================================================================== - -subroutine DG2D_flux_erk(l) - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - use State_Var - implicit none - integer, intent(in):: l - integer :: i,j,ii,ierr,DK_Connect(1:4),EG_Connect(1:5),inx_edg - real(kind=8),allocatable :: edge_flux(:,:,:),temp(:,:) - real(kind=8),allocatable :: temp1(:,:),tempsum1(:,:),temp2(:,:),tempsum2(:,:) - real(kind=8),allocatable :: temp3(:,:),tempsum3(:,:),temp4(:,:),tempsum4(:,:) -! real(kind=8),allocatable :: tempb1(:,:),tempb2(:,:) - real(kind=8) :: tempb1(0:PDeg1,0:PDeg2), tempb2(0:PDeg1,0:PDeg2) - integer:: e_flag - -flx_F=0d0 - -! allocate( tempb1(0:PDeg1,0:PDeg2),tempb2(0:PDeg1,0:PDeg2), & -! stat=ierr ) - -!--------------------------------------------- -! Interior Edges -!--------------------------------------------- - - call Compute_Source - call Inner_flux1_loop!(EG_Connect) - call Inner_flux2_loop!(EG_Connect) - -!--------------------------------------------- -! Outer Edges -!--------------------------------------------- - -if (TotNum_out_EG .gt. 0) then -call Outedg1_flux_loop -call Outedg3_flux_loop -call Outedg2_flux_loop -call Outedg4_flux_loop -endif - - -!--------------------------------------------- -! End of Edge Flux -!--------------------------------------------- - - do DDK=1,TotNum_DM - do i=1,IGH - do j=1, IGH - - tempb1 = matmul(transpose(B_tal1x),F_alt(i,j,:,:,DDK)) - tempb2 = matmul(F_alt(i,j,:,:,DDK),B_tal1x) - -! u_t(:,:,DDK) = B(1,DDK)*(tempb1*B_tal1y) + B(2,DDK)*(tempb2*B_tal2x) -! F_t(i,j,:,:,DDK) = (a_vec(1)*Bq(2,2,DDK)-a_vec(2)*Bq(1,2,DDK))*(tempb1*B_tal1y)+& -! (-a_vec(1)*Bq(2,1,DDK)+a_vec(2)*Bq(1,1,DDK))*(tempb2*B_tal2x) - - F_ns(i,j,:,:,DDK,l) = (GH(i)*Bq(2,2,DDK)-GH(j)*Bq(1,2,DDK))*(tempb1*B_tal1y)+& - (-GH(i)*Bq(2,1,DDK)+GH(j)*Bq(1,1,DDK))*(tempb2*B_tal2x) - - F_ns(i,j,:,:,DDK,l) = F_ns(i,j,:,:,DDK,l) - flx_F(i,j,:,:,DDK)-FS(i,j,:,:,DDK) - F_ns(i,j,:,:,DDK,l) = F_ns(i,j,:,:,DDK,l) *A1(:,:,DDK) - - enddo - enddo - enddo - F_s=0d0 -! deallocate( tempb1,tempb2 ) -endsubroutine DG2D_flux_erk - -!==================================================================== -subroutine DG2D_flux_ark(l) - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - use State_Var - implicit none - integer, intent(in):: l - integer :: i,j,ii,ierr,DK_Connect(1:4),EG_Connect(1:5),inx_edg - real(kind=8),allocatable :: edge_flux(:,:,:),temp(:,:) - real(kind=8),allocatable :: temp1(:,:),tempsum1(:,:),temp2(:,:),tempsum2(:,:) - real(kind=8),allocatable :: temp3(:,:),tempsum3(:,:),temp4(:,:),tempsum4(:,:) -! real(kind=8),allocatable :: tempb1(:,:),tempb2(:,:) - real(kind=8) :: tempb1(0:PDeg1,0:PDeg2), tempb2(0:PDeg1,0:PDeg2) - integer:: ipari(4) - real(kind=8)::rpari - - integer:: e_flag - integer :: n,iupar(2), iterm - integer :: it_hist(IGH*IGH*(PDeg1+1)*(PDeg2+1),3) - real(kind=8) :: rupar, tol(2), Fi(IGH*IGH*(PDeg1+1)*(PDeg2+1)) - external BGKimexS_nsoli - -flx_F=0d0 -iupar=0 -rupar=0d0 -tol=dx*1d-6 -ipari=(/ 40, 40, 2, 20 /) -rpari=-0.1d0 -iterm =1 -if (l .eq. 1) then -else -do DDK=1,TotNum_DM -iupar(1)=DDK -n= IGH*IGH*(PDeg1+1)*(PDeg2+1) -Fi=reshape(F_alt(1:IGH,1:IGH,0:PDeg1,0:PDeg2,DDK),(/ IGH*IGH*(PDeg1+1)*(PDeg2+1) /) ) -call NSOLI(Fi,BGKimexS_nsoli,tol, ipari, rpari, Fi, it_hist, iterm, n, & - iupar, rupar) - -if (iterm .ne. 0) then - write(6,*) "Iterm", iterm -stop -endif - - F_alt(1:IGH,1:IGH,0:PDeg1,0:PDeg2,DDK)=reshape(Fi, & - (/ IGH,IGH,PDeg1+1,PDeg2+1 /)) - -enddo - -endif -!--------------------------------------------- -! Interior Edges -!--------------------------------------------- - - call Compute_Source - call Inner_flux1_loop!(EG_Connect) - call Inner_flux2_loop!(EG_Connect) - -!--------------------------------------------- -! Outer Edges -!--------------------------------------------- - -if (TotNum_out_EG .gt. 0) then -call Outedg1_flux_loop -call Outedg3_flux_loop -call Outedg2_flux_loop -call Outedg4_flux_loop -endif - - -!--------------------------------------------- -! End of Edge Flux -!--------------------------------------------- - - do DDK=1,TotNum_DM - do i=1,IGH - do j=1, IGH - - tempb1 = matmul(transpose(B_tal1x),F_alt(i,j,:,:,DDK)) - tempb2 = matmul(F_alt(i,j,:,:,DDK),B_tal1x) - -! u_t(:,:,DDK) = B(1,DDK)*(tempb1*B_tal1y) + B(2,DDK)*(tempb2*B_tal2x) -! F_t(i,j,:,:,DDK) = (a_vec(1)*Bq(2,2,DDK)-a_vec(2)*Bq(1,2,DDK))*(tempb1*B_tal1y)+& -! (-a_vec(1)*Bq(2,1,DDK)+a_vec(2)*Bq(1,1,DDK))*(tempb2*B_tal2x) - - F_ns(i,j,:,:,DDK,l) = (GH(i)*Bq(2,2,DDK)-GH(j)*Bq(1,2,DDK))*(tempb1*B_tal1y)+& - (-GH(i)*Bq(2,1,DDK)+GH(j)*Bq(1,1,DDK))*(tempb2*B_tal2x) - - F_ns(i,j,:,:,DDK,l) = F_ns(i,j,:,:,DDK,l) - flx_F(i,j,:,:,DDK)-FS(i,j,:,:,DDK) - F_ns(i,j,:,:,DDK,l) = F_ns(i,j,:,:,DDK,l) *A1(:,:,DDK) - - enddo - enddo - enddo - F_s=0d0 -! deallocate( tempb1,tempb2 ) -endsubroutine DG2D_flux_ark - -!==================================================================== -subroutine DG_compute_error(error_L2,error_max,time)!,a_vec) - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - use universal_const - use State_Var - implicit none - integer:: i,j,ierr,ii,jj - real(kind=8):: error_L2,error_max,tempmax,time!,a_vec(2) - real(kind=8), allocatable:: exa_solij(:,:,:,:,:) - real(kind=8),allocatable :: uhhij(:,:,:,:,:),tempsum(:,:,:),temp(:,:,:,:) - real(kind=8),allocatable :: error_L2ij(:,:),error_maxij(:,:) - - allocate( uhhij(1:IGH,1:IGH,0:PND1,0:PND2,1:TotNum_DM),& - tempsum(1:IGH,1:IGH,0:PND2),temp(1:IGH,1:IGH,0:PND1,0:PND2),& - error_L2ij(1:IGH,1:IGH),error_maxij(1:IGH,1:IGH),& - stat=ierr ) - allocate( exa_solij(1:IGH,1:IGH,0:PND1,0:PND2,1:TotNum_DM)) - if (I_prob .ge. 2) then - do DDK=1,TotNum_DM - do ii=1,IGH - do jj=1,IGH - do i=0,PND1 - do j=0,PND2 - exa_solij(ii,jj,i,j,DDK) = dcos(2*pi*(x1(i,j,DDK)+x2(i,j,DDK)-(GH(ii)+GH(jj))*time)) - enddo - enddo - enddo - enddo - enddo - else - do DDK=1,TotNum_DM - do ii=1,IGH - do jj=1,IGH - do i=0,PND1 - do j=0,PND2 - exa_solij(ii,jj,i,j,DDK) = dsin(2*pi*(x1(i,j,DDK)+x2(i,j,DDK)-(GH(ii)+GH(jj))*time)) - enddo - enddo - enddo - enddo - enddo - endif - uhhij = 0.d0 - - do DDK=1,TotNum_DM - do ii=1,IGH - do jj=1,IGH - - do i=0,PDeg1 - do j=0,PDeg2 - uhhij(ii,jj,:,:,DDK)=uhhij(ii,jj,:,:,DDK)+F_new(ii,jj,i,j,DDK)*(Leg_Grid_xi1(:,:,i)*Leg_Grid_xi2(:,:,j)) - enddo - enddo - enddo - enddo - enddo - - error_L2ij = 0.d0 - error_maxij = 0.d0 - - do DDK=1,TotNum_DM - do ii=1,IGH - do jj=1,IGH - temp(ii,jj,:,:) = (exa_solij(ii,jj,:,:,DDK)-uhhij(ii,jj,:,:,DDK))**2 - temp(ii,jj,:,:) = temp(ii,jj,:,:)*Jacobian(:,:,DDK)*LGLWeights_Grid_xi1(:,:)*& - LGLWeights_Grid_xi2(:,:) - do i=0,PND2 - tempsum(ii,jj,i)=sum(temp(ii,jj,:,i)) - enddo - error_L2ij(ii,jj) = error_L2ij(ii,jj) + sum(tempsum(ii,jj,:)) - - temp(ii,jj,:,:) = abs(exa_solij(ii,jj,:,:,DDK)-uhhij(ii,jj,:,:,DDK)) - do i=0,PND1 - tempsum(ii,jj,i)=maxval(temp(ii,jj,:,i)) - enddo - tempmax = maxval(tempsum(ii,jj,:)) - error_maxij(ii,jj) = max(error_maxij(ii,jj),tempmax) - - enddo -enddo - - enddo - - error_L2 = sqrt(error_L2ij(2,1)) - error_max = error_maxij(2,1) - deallocate( uhhij,tempsum,temp,exa_solij ) -return -endsubroutine DG_compute_error -!==================================================================== - diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Filter_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Filter_Pack.f90 deleted file mode 100644 index 84119b2..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Filter_Pack.f90 +++ /dev/null @@ -1,260 +0,0 @@ -subroutine DG_Init_Filter_Oper(Deg_Max) - use Filter_Var - use Legendre - implicit none - integer :: Deg_Max - - integer :: ierr, i, j ,l ,k, ND1 - - !allocate variables for LGL_grid and initialize it - ! ND1=PolyDegN_Max(1); ND2=PolyDegN_Max(2); ND_Max=max(ND1,ND2) - ! Take the max of PolyDegreeN_max as leading dimention to set up - ! the legendre gauss labatto grid and its differential matrix for - ! each degree - ! call Alloc_Mem_LG_grid(ND_Max) - ! call Alloc_Mem_Leg_Diff_Mat(ND_Max) - - call Read_In_Filter_Profile - allocate ( filter_sigma(0:Deg_Max)) -! call alloc_mem_filter_variables(Deg_Max) - -!!$ -!!$ ! set up LGL grid and differential matrix computational space -!!$ -!!$ -!!$ do ND1=1,Deg_Max ! compute filter for each degree - - call filter_profile(Deg_Max) - write(6,*) "filter",filter_sigma -!!$ call init_LGL_grids(ND1) ! find the LGL grid for each degree -!!$ ! LG_weights(0:ND1) is also computed -!!$ -!!$ do l=0,ND1 -!!$ -!!$ do i=0,ND1 -!!$ gamma_N(i)=2.d0/(2.d0*dble(i)+1.d0) -!!$ enddo -!!$ gamma_N(ND1)=2.d0/dble(ND1) -!!$ -!!$ do k=0,ND1 -!!$ call VALEPO(l,LG_Grids(k),PnAtgrid(k),dPnAtgrid(k),d2PnAtgrid(k)) -!!$ enddo -!!$ -!!$ do i=0,ND1 -!!$ ValPolyAtGrid(i,l)=PnAtgrid(i) -!!$! write(*,*)'here',i,PnAtgrid(i) !,LG_weights(i) -!!$ enddo -!!$! pause -!!$ enddo - -!!$ Q(0:ND1,0:ND1)=ValPolyAtGrid(0:ND1,0:ND1) -!!$ Qt(0:ND1,0:ND1)=transpose(ValPolyAtGrid(0:ND1,0:ND1)) -!!$ -!!$ do j=0,ND1 -!!$ do i=0,ND1 -!!$ -!!$ Q(i,j) = filter_sigma(j)*Q(i,j)/gamma_N(j) -!!$ Qt(i,j) = LG_weights(j)*Qt(i,j) -!!$ ! write(*,*)i,j,Q(i,j),Qt(i,j) -!!$ -!!$ enddo -!!$ enddo -!!$ -!!$ filter_oper_xi1(0:ND1,0:ND1,ND1)=matmul(Q(0:ND1,0:ND1),Qt(0:ND1,0:ND1)) -!!$ filter_oper_xi2(0:ND1,0:ND1,ND1)= & -!!$ transpose(filter_oper_xi1(0:ND1,0:ND1,ND1)) - -! do j=0,ND1 -! do i=0,ND1 -! write(*,*)i,j,filter_oper_xi1(i,j,ND1) -! enddo -! enddo -! pause -!!$ enddo -!!$ -!!$ call Diff_x_Filter(Deg_Max) -!!$ ! deallocate() - - return - -end subroutine DG_Init_Filter_Oper - -subroutine Init_Filter_Oper(Deg_Max) - use Filter_Var - use Legendre - implicit none - integer :: Deg_Max - - integer :: ierr, i, j ,l ,k, ND1 - - !allocate variables for LGL_grid and initialize it - ! ND1=PolyDegN_Max(1); ND2=PolyDegN_Max(2); ND_Max=max(ND1,ND2) - ! Take the max of PolyDegreeN_max as leading dimention to set up - ! the legendre gauss labatto grid and its differential matrix for - ! each degree - ! call Alloc_Mem_LG_grid(ND_Max) - ! call Alloc_Mem_Leg_Diff_Mat(ND_Max) - - call Read_In_Filter_Profile - - call alloc_mem_filter_variables(Deg_Max) - - - ! set up LGL grid and differential matrix computational space - - - do ND1=1,Deg_Max ! compute filter for each degree - - call filter_profile(ND1) - - call init_LGL_grids(ND1) ! find the LGL grid for each degree - ! LG_weights(0:ND1) is also computed - - do l=0,ND1 - - do i=0,ND1 - gamma_N(i)=2.d0/(2.d0*dble(i)+1.d0) - enddo - gamma_N(ND1)=2.d0/dble(ND1) - - do k=0,ND1 - call VALEPO(l,LG_Grids(k),PnAtgrid(k),dPnAtgrid(k),d2PnAtgrid(k)) - enddo - - do i=0,ND1 - ValPolyAtGrid(i,l)=PnAtgrid(i) -! write(*,*)'here',i,PnAtgrid(i) !,LG_weights(i) - enddo -! pause - enddo - - Q(0:ND1,0:ND1)=ValPolyAtGrid(0:ND1,0:ND1) - Qt(0:ND1,0:ND1)=transpose(ValPolyAtGrid(0:ND1,0:ND1)) - - do j=0,ND1 - do i=0,ND1 - - Q(i,j) = filter_sigma(j)*Q(i,j)/gamma_N(j) - Qt(i,j) = LG_weights(j)*Qt(i,j) - ! write(*,*)i,j,Q(i,j),Qt(i,j) - - enddo - enddo - - filter_oper_xi1(0:ND1,0:ND1,ND1)=matmul(Q(0:ND1,0:ND1),Qt(0:ND1,0:ND1)) - filter_oper_xi2(0:ND1,0:ND1,ND1)= & - transpose(filter_oper_xi1(0:ND1,0:ND1,ND1)) - -! do j=0,ND1 -! do i=0,ND1 -! write(*,*)i,j,filter_oper_xi1(i,j,ND1) -! enddo -! enddo -! pause - enddo - - call Diff_x_Filter(Deg_Max) - ! deallocate() - - return - -end subroutine Init_Filter_Oper - -subroutine Diff_x_Filter(Deg_Max) - use Legendre - use Filter_Var - implicit none - integer::Deg_Max - integer::ND - - do ND=1,Deg_Max - Q(0:ND,0:ND)=matmul(Diff_xi1(0:ND,0:ND,ND),& - filter_oper_xi1(0:ND,0:ND,ND)) - - Diff_xi1(0:ND,0:ND,ND)=Q(0:ND,0:ND) - enddo - - do ND=1,Deg_Max - Q(0:ND,0:ND)=matmul(filter_oper_xi2(0:ND,0:ND,ND),& - Diff_xi2(0:ND,0:ND,ND)) - - Diff_xi2(0:ND,0:ND,ND)=Q(0:ND,0:ND) - enddo - - -end subroutine Diff_x_Filter - -subroutine Smoothing_Field -use DG_Var -use Filter_Var -use State_Var -use MD3D_Grid -implicit none -integer::l1,l2,l3 -real(kind=8):: o - - do DDK=1, TotNum_DM - - ND1=DOF_DM(1,DDK) - ND2=DOF_DM(2,DDK) -do l1=0,ND1 -do l2=0,ND2 -o=filter_sigma(l1)*filter_sigma(l2)*filter_sigma(l3) -E1(l1,l2,l3,DDK)=E1(l1,l2,l3,DDK)*o -E2(l1,l2,l3,DDK)=E2(l1,l2,l3,DDK)*o -E3(l1,l2,l3,DDK)=E3(l1,l2,l3,DDK)*o -enddo -enddo - -enddo - -end subroutine Smoothing_Field - -!!$subroutine Smoothing_Field(PML_On_Off) -!!$ use Ctrl_Domain -!!$ use Domain_Variables -!!$ use PML_Variables -!!$ use filter -!!$ integer PML_On_Off -!!$ -!!$ integer side_num -!!$ -!!$ if (PML_On_Off .eq. 0 ) return -!!$ -!!$ ! filter solution if needed -!!$ do PML_DDK=1,TotNumPMLDM -!!$ -!!$ DDK=PMLDM_2_GlobalDM_Table(PML_DDK) -!!$ ND1=DM_PolyDegN(1,DDK); ND2=DM_PolyDegN(2,DDK) -!!$ ! filter the computed solution -!!$ do side_num=1,4 -!!$ if (DMBnd_RBC_type(side_num,DDK) .eq. -1) then -!!$ -!!$ if ( mod(side_num,2) .eq. 0 ) then -!!$ ! filter in z -!!$ Q=0.d0 -!!$ Q(0:ND1,0:ND2)=matmul(smoothing_oper_xi1(0:ND1,0:ND1,ND1),& -!!$ DMGrd_Ey(0:ND1,0:ND2,DDK)) -!!$ DMGrd_Ey(0:ND1,0:ND2,DDK)=Q(0:ND1,0:ND2) -!!$ -!!$ Q=0.d0 -!!$ Q(0:ND1,0:ND2)=matmul(smoothing_oper_xi1(0:ND1,0:ND1,ND1),& -!!$ DMGrd_Hx(0:ND1,0:ND2,DDK)) -!!$ DMGrd_Hx(0:ND1,0:ND2,DDK)=Q(0:ND1,0:ND2) -!!$ -!!$ Q=0.d0 -!!$ Q(0:ND1,0:ND2)=matmul(smoothing_oper_xi1(0:ND1,0:ND1,ND1),& -!!$ DMGrd_Hz(0:ND1,0:ND2,DDK)) -!!$ DMGrd_Hz(0:ND1,0:ND2,DDK)=Q(0:ND1,0:ND2) -!!$ -!!$ endif -!!$ -!!$ if ( mod(side_num,2) .eq. 1) then -!!$ ! filter in x -!!$ endif -!!$ -!!$ endif -!!$ enddo -!!$ -!!$ enddo -!!$end subroutine Smoothing_Field diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Filter_Var.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Filter_Var.f90 deleted file mode 100644 index 1ea6fa2..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Filter_Var.f90 +++ /dev/null @@ -1,131 +0,0 @@ -module Filter_Var - implicit none - real(kind=8), save :: cutoff - integer, save :: filter_order,filter_switch - real(kind=8), save :: filter_alpha - real(kind=8), save, allocatable :: filter_sigma(:) - real(kind=8), save, allocatable :: ValPolyAtGrid(:,:) - real(kind=8), save, allocatable :: filter_oper_xi1(:,:,:) - real(kind=8), save, allocatable :: filter_oper_xi2(:,:,:) - real(kind=8), save, allocatable :: Q(:,:), Qt(:,:) - real(kind=8), allocatable :: PnAtgrid(:),dPnAtgrid(:),d2PnAtgrid(:) - real(kind=8), allocatable :: gamma_N(:) - integer :: DegCutOff - -contains - - !=================================================================! - - subroutine Read_In_Filter_Profile - implicit none - integer Filter_OnOff - - integer :: lid - - lid = 21 - open(lid,file='filter.in', form='formatted', status='old') - read(lid,*) - read(lid,*) filter_switch !on=1, off=0 - read(lid,*) - read(lid,*)filter_order - read(lid,*)cutoff ! number between [0 1 ] - read(lid,*) - close(lid) - - return - - end subroutine Read_In_Filter_Profile - - !=================================================================! - - subroutine filter_profile(PolyDeg) - implicit none - integer :: PolyDeg - ! - !declare local arguments - integer :: i,j - real(kind=8) :: machine_zero, tmp - - machine_zero=1.0E-14 - filter_alpha=-log(machine_zero) - DegCutOff=int(CutOff*dble(PolyDeg)) - write(*,*)filter_order,CutOff,PolyDeg!; pause - do i=0,PolyDeg - - if ( i .gt. DegCutOff ) then - tmp=(dble(i-DegCutOff)/dble(PolyDeg-DegCutOff))**filter_order - filter_sigma(i)=dexp(-filter_alpha*tmp) - else - filter_sigma(i)=1.d0 - endif - - ! filter_sigma(i)=1.d0 - enddo - - do i=0, PolyDeg - if ( filter_sigma(i) .le. 1.0E-14 ) filter_sigma(i)=0.d0 - enddo - -!!$ do i=0,PolyDeg - write(*,*) "Filter",filter_alpha,filter_sigma -!!$ enddo -!!$ -!!$ pause - return - - end subroutine filter_profile - - !=================================================================! - - subroutine alloc_mem_filter_variables(DegMax) - implicit none - integer :: DegMax - ! - integer :: ierr - ! - - allocate ( filter_sigma(0:DegMax), & - ValPolyAtGrid(0:DegMax,0:DegMax), & - filter_oper_xi1(0:DegMax,0:DegMax,0:DegMax), & - filter_oper_xi2(0:DegMax,0:DegMax,0:DegMax), stat=ierr ) - - if ( ierr .ne. 0 ) then - write(*,*)'Can not allocate memory for filter variables' - write(*,*)'Abort!' - stop - endif - - filter_sigma=0.d0 - ValPolyAtGrid=0.d0 - filter_oper_xi1=0.d0 - filter_oper_xi2=0.d0 - - allocate ( Q(0:DegMax,0:DegMax), & - Qt(0:DegMax,0:DegMax), stat=ierr ) - if (ierr .ne. 0) then - write(*,*) 'Can not allocate memory for Qt' - write(*,*) 'abort!' - stop - endif - Q=0.d0; Qt=0.d0 - - allocate( PnAtgrid(0:DegMax), & - dPnAtgrid(0:DegMax), & - d2PnAtgrid(0:DegMax), & - gamma_N(0:DegMax), stat=ierr) - - if (ierr .ne. 0) then - write(*,*) 'Can not allocate memory for ValPolyDegNAtgrid' - write(*,*) 'abort!' - stop - endif - - PnAtgrid=0.d0; dPnAtgrid=0.d0; d2PnAtgrid=0.d0 - gamma_N=0.d0; - - - return - - end subroutine alloc_mem_filter_variables - -end module Filter_Var diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Grid2D_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Grid2D_Pack.f90 deleted file mode 100644 index 8073b75..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Grid2D_Pack.f90 +++ /dev/null @@ -1,308 +0,0 @@ -!======================================================= -subroutine Init_Physical_Grid_2D !.. assign coordination value - use MD2D_Grid - use Legendre - use universal_const - implicit none - - ! Declare local arguments - ! Boundary grid for setting physical space grid by transfinite blending - ! Function : Need to deallocate before leaving this subroutine - - real(kind=8), allocatable :: Edge_x(:,:), Edge_y(:,:) - integer ierr - integer N, i, j, k - - !Linear mapping parameters - real(kind=8) :: x_start, x_end - real(kind=8) :: y_start, y_end - !..Circular arc mapping parameters - real(kind=8) :: x_cen, y_cen, radius - real(kind=8) :: v1x, v1y, Lv1, v2x, v2y, Lv2 - real(kind=8) :: angle_ref, cross_ref, cross, angle, t - real(kind=8) :: focus1_x, focus1_y, focus2_x, focus2_y - real(kind=8) :: maj_axis, min_axis, dis_focus, rot_angle - - integer:: ND_Max - real(kind=8) :: xi1, xi2 - - ! Start subroutine - ! Find the max of degree in all directions - - ND1=PND1 - ND2=PND2 - ND_Max=max(ND1,ND2) - - allocate( Edge_x(0:ND_Max,1:12), & - Edge_y(0:ND_Max,1:12), stat= ierr) - - if ( ierr .ne. 0 ) then - write(*,*) 'Grid2D_Pack.f90:' - write(*,*) 'Can not allocate Edge_x Edge_y and in Grid2D_Pack' - write(*,*) 'Abort!' - stop - endif - - !!call Input_Domain_Shape_Parameters - - DMBnd_Shape=1 ! Assign straight edge directly - -! Construct Computational Grids by Transfinite Blending Mapping -! Step 1: Construct Points on Egdes (Totally 4 Edges) -! Step 2: Construct Points on Surfaces (Total 6 Surfaces) based on the Edges - - do DDK=1,TotNum_DM - - - !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - ! - ! Set up grid points on Edges - ! - !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - - ! Edge 1: v1 (-1,-1) to v2 ( 1,-1) - ! ^^^^^^ - call AssignPts(1,ND1,DDK,Edge_x(:,1),Edge_y(:,1)) - - !-------------------------------------------------------------! - - ! Edge 2: v2 ( 1,-1) to v3 ( 1, 1) - ! ^^^^^^ - call AssignPts(2,ND2,DDK,Edge_x(:,2),Edge_y(:,2)) - - !-------------------------------------------------------------! - - ! Edge 3: v4 (-1, 1) to v3 ( 1, 1) - ! ^^^^^^ - call AssignPts(3,ND1,DDK,Edge_x(:,3),Edge_y(:,3)) - - !-------------------------------------------------------------! - - ! Edge 4: v1 (-1,-1) to v4 (-1, 1) - ! ^^^^^^ - call AssignPts(4,ND2,DDK,Edge_x(:,4),Edge_y(:,4)) - - !-------------------------------------------------------------! - - !-------------------------------------------------------------! - ! This completes the points on Edges - !-------------------------------------------------------------! - - !=============================================================! - - !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - ! - ! Set up grid points on Surfaces - ! - !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - - do j=0,ND2 - - xi2 = LGLCoord(j,ND2) - - do i=0,ND1 - - xi1 = LGLCoord(i,ND1) - - ! Original Two D version - x1(i,j,DDK) = & - (1.d0-xi2)/2.d0 * Edge_x(i,1) + & - (1.d0+xi2)/2.d0 * Edge_x(i,3) + & - (1.d0-xi1)/2.d0 * Edge_x(j,4) + & - (1.d0+xi1)/2.d0 * Edge_x(j,2) - & - (1.d0-xi1)*(1.d0-xi2)/4.d0 * DM_Vertex(1,1,DDK)- & - (1.d0+xi1)*(1.d0-xi2)/4.d0 * DM_Vertex(2,1,DDK)- & - (1.d0+xi1)*(1.d0+xi2)/4.d0 * DM_Vertex(3,1,DDK)- & - (1.d0-xi1)*(1.d0+xi2)/4.d0 * DM_Vertex(4,1,DDK) - - x2(i,j,DDK) = & - (1.d0-xi2)/2.d0 * Edge_y(i,1) + & - (1.d0+xi2)/2.d0 * Edge_y(i,3) + & - (1.d0-xi1)/2.d0 * Edge_y(j,4) + & - (1.d0+xi1)/2.d0 * Edge_y(j,2) - & - (1.d0-xi1)*(1.d0-xi2)/4.d0 * DM_Vertex(1,2,DDK)- & - (1.d0+xi1)*(1.d0-xi2)/4.d0 * DM_Vertex(2,2,DDK)- & - (1.d0+xi1)*(1.d0+xi2)/4.d0 * DM_Vertex(3,2,DDK)- & - (1.d0-xi1)*(1.d0+xi2)/4.d0 * DM_Vertex(4,2,DDK) - - enddo ! enddo i - - enddo ! enddo j - - - !-------------------------------------------------------------! - ! This completes the points on Quadalateron - !-------------------------------------------------------------! - - !=============================================================! - - enddo ! enddo DDK - -!++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - -! Deallocate variable Edge_x and Edge_y - if ( allocated( Edge_x ) ) Deallocate( Edge_x, stat=ierr ) - if ( ierr .ne. 0 ) then - write(*,*) 'Can not deallocate Bnd_x and in Grid' - write(*,*) 'Abort' - stop - endif - - if ( allocated( Edge_y ) ) Deallocate( Edge_y, stat=ierr ) - if ( ierr .ne. 0 ) then - write(*,*) 'Can not deallocate Bnd_y and in Grid' - write(*,*) 'Abort' - stop - endif - - return - -end subroutine Init_Physical_Grid_2D - -!====================================================================== - -subroutine AssignPts(SN,NumDeg,DK,Eg_x,Eg_y) - use MD2D_Grid - use Legendre - use universal_const - implicit none - - integer :: SN - integer :: v1_num, v2_num - integer :: NumDeg, DK - real(kind=8) :: Eg_x(0:NumDeg), Eg_y(0:NumDeg) - - integer N, i, j, k - - !Linear mapping parameters - real(kind=8) :: x_start, x_end - real(kind=8) :: y_start, y_end - !..Circular arc mapping parameters - real(kind=8) :: x_cen, y_cen, radius - real(kind=8) :: v1x, v1y, Lv1, v2x, v2y, Lv2 - real(kind=8) :: angle_ref, cross_ref, cross, angle, t - real(kind=8) :: focus1_x, focus1_y, focus2_x, focus2_y - real(kind=8) :: maj_axis, min_axis, dis_focus, rot_angle - - select case(SN) - case(1) !..Side 1: v1-->v2 - v1_num= 1 - v2_num= 2 - case(2) !..Side 2: v2-->v3 - v1_num= 2 - v2_num= 3 - case(3) !..Side 3: v4-->v3 - v1_num= 4 - v2_num= 3 - case(4) !..Side 4: v1-->v4 - v1_num= 1 - v2_num= 4 - end select !SN - - select case(DMBnd_Shape(SN,DK)) - case(1) !..straight side linear transform - x_start = DM_Vertex(v1_num,1,DK) - y_start = DM_vertex(v1_num,2,DK) - - x_end = DM_Vertex(v2_num,1,DK) - y_end = DM_vertex(v2_num,2,DK) - - - Eg_x(0:NumDeg) = x_start + (LGLCoord(0:NumDeg,NumDeg)+1.d0)/2.d0 * & - (x_end-x_start) - - Eg_y(0:NumDeg) = y_start + (LGLCoord(0:NumDeg,NumDeg)+1.d0)/2.d0 * & - (y_end-y_start) - - case(2) !..circular arc - x_cen = DMBnd_Shape_Par(1,SN,DK) - y_cen = DMBnd_Shape_Par(2,SN,DK) - radius = DMBnd_Shape_Par(3,SN,DK) - - v1x = DM_Vertex(v1_num,1,DK) - x_cen - v1y = DM_Vertex(v1_num,2,DK) - y_cen - Lv1 = dsqrt(v1x**2+v1y**2) - v2x = DM_Vertex(v2_num,1,DK) - x_cen - v2y = DM_Vertex(v2_num,2,DK) - y_cen - Lv2 = dsqrt(v2x**2+v2y**2) - angle_ref = dacos(v1x/Lv1) - cross_ref = v1y - if (cross_ref.lt.0.0d0) angle_ref = 2.0d0*pi - angle_ref - cross = v1x*v2y - v1y*v2x - angle = dacos((v1x*v2x+v1y*v2y)/(Lv1*Lv2)) - if (cross.lt.0.0d0) angle=-angle - if (dabs(angle).lt.1.0d-6) angle=2.0d0*pi - - do i=0,NumDeg - t = (LGLCoord(i,NumDeg)+1.d0)/2.d0*angle + angle_ref - Eg_x(i)= x_cen + radius * dcos(t) - Eg_y(i)= y_cen + radius * dsin(t) - end do - - case(3) !..elliptic arc - focus1_x = DMBnd_Shape_Par(1,SN,DK) - focus1_y = DMBnd_Shape_Par(2,SN,DK) - focus2_x = DMBnd_Shape_Par(3,SN,DK) - focus2_y = DMBnd_Shape_Par(4,SN,DK) - maj_axis = DMBnd_Shape_Par(5,SN,DK) - min_axis = DMBnd_Shape_Par(6,SN,DK) - dis_focus = dsqrt( (focus2_x-focus1_x)**2 + (focus2_y-focus1_y)**2 ) - - rot_angle = dacos( (focus2_x-focus1_x)/dis_focus ) - - if ( (focus2_y-focus1_y) .lt. 0.0d0) rot_angle = 2.0d0*pi - rot_angle - - x_cen = (focus1_x+focus2_x)/2.d0 - y_cen = (focus1_y+focus2_y)/2.d0 - - v1x = DM_Vertex(v1_num,1,DK) - x_cen - v1y = DM_Vertex(v1_num,2,DK) - y_cen - Lv1 = dsqrt(v1x**2+v1y**2) - v2x = DM_Vertex(v2_num,1,DK) - x_cen - v2y = DM_Vertex(v2_num,2,DK) - y_cen - Lv2 = dsqrt(v2x**2+v2y**2) - angle_ref = dacos(v1x/Lv1) - cross_ref = v1y - if (cross_ref.lt.0.0d0) angle_ref = 2.0d0*pi - angle_ref - cross = v1x*v2y - v1y*v2x - angle = dacos((v1x*v2x+v1y*v2y)/(Lv1*Lv2)) - if (cross.lt.0.0d0) angle=-angle - if (dabs(angle).lt.1.0d-6) angle=2.0d0*pi - - do i=0,NumDeg - t = (LGLCoord(i,NumDeg)+1.d0)/2.d0*angle + (angle_ref-rot_angle) - Eg_x(i)= x_cen + maj_axis*dcos(t)*dcos(rot_angle) + min_axis*dsin(t)*(-dsin(rot_angle)) - Eg_y(i)= y_cen + maj_axis*dcos(t)*dsin(rot_angle) + min_axis*dsin(t)*(dcos(rot_angle)) - end do - - end select !...Edge assignment completed - - return - -end subroutine AssignPts - -!=============================================================================== -subroutine Init_intept_Grid_2D - use Legendre - use MD2D_Grid - implicit none - integer::i,j,ierr - - call alloc_Mem_Leg_Grid(PND1,PND2,PDeg1) - - do j = 0,PDeg1 - do i = 0,ND1 - Leg_Grid_xi1(i,0:PND1,j) = leg_tb(i,j) - DLeg_Grid_xi1(i,0:PND1,j) = Dleg_tb(i,j) - enddo - Leg_Grid_xi2(0:PND1,0:PND1,j) = transpose(Leg_Grid_xi1(0:PND1,0:PND1,j)) - DLeg_Grid_xi2(0:PND1,0:PND1,j) = transpose(DLeg_Grid_xi1(0:PND1,0:PND1,j)) - enddo - - do i=0,ND1 - LGLWeights_Grid_xi1(i,0:PND1) = LGLWeights(i,PND1) - enddo - LGLWeights_Grid_xi2 = transpose(LGLWeights_Grid_xi1) - -end subroutine Init_intept_Grid_2D - diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Kinetic_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Kinetic_Pack.f90 deleted file mode 100644 index c9c2ba5..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Kinetic_Pack.f90 +++ /dev/null @@ -1,745 +0,0 @@ - -subroutine BGKimexS_nsoli(xcur, fcur, iupar, rupar) - use Legendre, ONLY: F_alt, Leg_Grid_xi1, Leg_Grid_xi2, Vx, Vy, IGH, GHW, & - LGLWeights_Grid_xi1,LGLWeights_Grid_xi2 - use MD2D_Grid !, ONLY: Jacobian - - use Metric_Var - use NorVec_Var - use Kinetic_Var, ONLY: GHW, Tau, IT - use RK_Var - use universal_const - implicit none - real(kind=8), intent(in):: xcur(1:IGH*IGH*(PDeg1+1)*(PDeg2+1)) - real(kind=8), intent(out) :: fcur(1:IGH*IGH*(PDeg1+1)*(PDeg2+1)) - integer :: iupar(2) - real(kind=8):: rupar(2) - - integer:: i,j,ii,jj,mm - real(kind=8) :: sum_loc,gamma_ark - real(kind=8):: vin(1:IGH,1:IGH,0:PDeg1,0:PDeg2) - real(kind=8):: ft_a(1:IGH,1:IGH,0:PDeg1,0:PDeg2) - real(kind=8):: SR_loc(0:PND1,0:PND2),SE_loc(0:PND1,0:PND2) - real(kind=8):: SUx_loc(0:PND1,0:PND2),SUy_loc(0:PND1,0:PND2) - real(kind=8):: R_loc(0:PND1,0:PND2),ET_loc(0:PND1,0:PND2) - real(kind=8):: Ux_loc(0:PND1,0:PND2),Uy_loc(0:PND1,0:PND2) - real(kind=8):: Z_loc(0:PND1,0:PND2),T_loc(0:PND1,0:PND2) - real(kind=8):: F0_loc(1:IGH,1:IGH,0:PND1,0:PND2) - real(kind=8):: F_loc(1:IGH,1:IGH,0:PND1,0:PND2) - real(kind=8):: FS_loc(1:IGH,1:IGH,0:PND1,0:PND2) - real(kind=8) :: FS_tmp(0:PND1,0:PND2) - - real(kind=8) :: ZA,ZB,ZC,GA1,GB1,GC1,GA2,GB2,GC2,PSIA,PSIB,PSIC - real(kind=8) :: PP - integer:: DDK_l - -vin=reshape(xcur,(/IGH,IGH,PDeg1+1,PDeg2+1 /) ) -gamma_ark=const_a_I(2,1) - - DDK_l=iupar(1) - -F_loc =0d0 - do ii=1,IGH - do jj=1,IGH - - do i=0,PDeg1 - do j=0,PDeg2 -! F_loc(ii,jj,:,:,DDK_l)=F_loc(ii,jj,:,:,DDK_l)+F_alt(ii,jj,i,j,DDK_l)* & -! Leg_Grid_xi1(:,:,i)*Leg_Grid_xi2(:,:,j) - F_loc(ii,jj,:,:)=F_loc(ii,jj,:,:)+vin(ii,jj,i,j)* & - Leg_Grid_xi1(:,:,i)*Leg_Grid_xi2(:,:,j) - end do - end do - - end do - end do -SR_loc = 0d0 -SE_loc = 0d0 -SUx_loc = 0d0 -SUy_loc = 0d0 - - do ii=1,IGH - do jj=1,IGH - SR_loc(:,:) = SR_loc(:,:)+GHW(ii)*GHW(jj)*F_loc(ii,jj,:,:) - SUx_loc(:,:) = SUx_loc(:,:)+GHW(ii)*GHW(jj)*F_loc(ii,jj,:,:)*Vx(ii) - SUy_loc(:,:) = SUy_loc(:,:)+GHW(ii)*GHW(jj)*F_loc(ii,jj,:,:)*Vy(jj) - SE_loc(:,:) = SE_loc(:,:)+GHW(ii)*GHW(jj)*F_loc(ii,jj,:,:)* & - (Vx(ii)**2+Vy(jj)**2)/2d0 - end do - end do - - R_loc = SR_loc - Ux_loc = SUx_loc/SR_loc - Uy_loc = SUy_loc/SR_loc - ET_loc = SE_loc - do ii=0, PND1 - do jj=0, PND2 - - T_loc(ii,jj) = (2d0* ET_loc(ii,jj)/R_loc(ii,jj))-& - (Ux_loc(ii,jj)**2+Uy_loc(ii,jj)**2) - Z_loc(ii,jj) = R_loc(ii,jj)/(pi*T_loc(ii,jj)) -! P_loc(ii,jj) = R_loc(ii,jj)*T_loc(ii,jj)/2d0 - -if ( T_loc(ii,jj) .lt. 0) then -write(6,*) "T",T_loc(ii,jj),ii,jj,DDK_l -stop -endif - end do - end do - - do i=1,IGH - do j=1,IGH - - do ii=0, PND1 - do jj=0, PND2 - - PP = ( (Vx(i)-Ux_loc(ii,jj))**2 + (Vy(j)-Uy_loc(ii,jj))**2 ) / T_loc(ii,jj) - F0_loc(i,j,ii,jj) = 1d0/((EXP(PP)/Z_loc(ii,jj))+dble(IT)) - - if (F0_loc(i,j,ii,jj) .gt. 1d20) then - write(6,*) "Infty",i,j,ii,jj,DDK_l - write(6,*) T_loc(ii,jj),Z_loc(ii,jj),R_loc(ii,jj),PP - stop - endif - END DO - END DO - END DO - END DO - -!F_tmp=F_loc-F_0 -FS_loc=0d0 - -! do DDK=1,TotNum_DM - DDK_l=iupar(1) - - do ii=1,IGH - do jj=1,IGH - - do i=0,PDeg1 - do j=0,PDeg2 - - FS_tmp=F_loc(ii,jj,:,:)-F0_loc(ii,jj,:,:) - FS_tmp=FS_tmp*Leg_Grid_xi1(:,:,i)*Leg_Grid_xi2(:,:,j)*& - LGLWeights_Grid_xi1(:,:)*LGLWeights_Grid_xi2(:,:)*Jacobian(:,:,DDK_l) - - sum_loc=0d0 - do mm=0,PND1 - sum_loc=sum_loc+sum(FS_tmp(:,mm)) - enddo - - FS_loc(ii,jj,i,j)=sum_loc/Tau - end do - end do - - end do - end do - -! enddo - ft_a= vin - F_alt(:,:,:,:,DDK_l)-gamma_ark*dt*FS_loc - -fcur=reshape(ft_a,(/ IGH*IGH*(PDeg1+1)*(PDeg2+1) /) ) - -return -end subroutine BGKimexS_nsoli - -subroutine Compute_Source - use Legendre - use MD2D_Grid - use Metric_Var - use NorVec_Var - use Kinetic_Var - - implicit none - integer:: i,j,ii,jj,mm - real(kind=8) :: FS_tmp(0:PND1,0:PND2) - real(kind=8) :: sum_loc - real(kind=8),allocatable :: temp(:,:) - real(kind=8),allocatable :: temp1(:,:),tempsum1(:,:) - real(kind=8),allocatable :: temp3(:,:),tempsum3(:,:) - -!F_tmp=F_loc-F_0 -FS=0d0 - - do DDK=1,TotNum_DM - - do ii=1,IGH - do jj=1,IGH - - do i=0,PDeg1 - do j=0,PDeg2 - - FS_tmp=F_loc(ii,jj,:,:,DDK)-F_0(ii,jj,:,:,DDK) - FS_tmp=FS_tmp*Leg_Grid_xi1(:,:,i)*Leg_Grid_xi2(:,:,j)*& - LGLWeights_Grid_xi1(:,:)*LGLWeights_Grid_xi2(:,:)*Jacobian(:,:,DDK) - - sum_loc=0d0 - do mm=0,PND1 - sum_loc=sum_loc+sum(FS_tmp(:,mm)) - enddo - - FS(ii,jj,i,j,DDK)=sum_loc/Tau - end do - end do - - end do - end do - - enddo -!write(6,*) "F_loc",F_loc(1:3,1,0:2,0:2,3) -!write(6,*) "F_0",F_0(1:3,1,0:2,0:2,3) -!write(6,*) "FS",FS(1:3,1,0:2,0:2,3) - -end subroutine Compute_Source - - -SUBROUTINE EQUILIBRIUM !(NX,NY,NV,C,V,F,R,UX,UY,ET) -use Legendre -use MD2D_Grid -use Kinetic_Var -use universal_const - -IMPLICIT NONE -INTEGER i,j,ii,jj -real(kind=8) :: PP - - do DDK=1,TotNum_DM - - do i=1,IGH - do j=1,IGH - - do ii=0, PND1 - do jj=0, PND2 - - PP = ( (Vx(i)-Ux(ii,jj,DDK))**2 + (Vy(j)-Uy(ii,jj,DDK))**2 ) / T(ii,jj,DDK) - F_0(i,j,ii,jj,DDK) = 1d0/((EXP(PP)/Z(ii,jj,DDK))+dble(IT)) - if (F_0(i,j,ii,jj,DDK) .gt. 1d20) then - write(6,*) "Infty",i,j,ii,jj,DDK - write(6,*) T(ii,jj,DDK),Z(ii,jj,DDK),R_loc(ii,jj,DDK),PP - stop - endif - END DO - END DO - END DO - END DO -END DO - - -END SUBROUTINE EQUILIBRIUM - -SUBROUTINE CALDOM !(NX,NY,NV,C,V,F,R,UX,UY,ET) -use Legendre -use MD2D_Grid -use Kinetic_Var -use universal_const - -IMPLICIT NONE - -INTEGER i,j,ii,jj,L -logical isnan - -!REAL(8) SR,SUx,SUy,SE -!REAL, DIMENSION (IGH) :: C,V -!REAL, DIMENSION (IMAXGRIDX,IMAXGRIDY) :: R,UX,UY,ET -!REAL, DIMENSION (IGH,IGH,IMAXGRIDX,IMAXGRIDY) :: F - - real(kind=8) :: ZA,ZB,ZC,GA1,GB1,GC1,GA2,GB2,GC2,PSIA,PSIB,PSIC - -! Compute SU, SE, SAV, SR - -SR=0d0 -SUx=0d0 -SUy=0d0 -SE=0d0 - -F_loc =0d0 - - do DDK=1,TotNum_DM - - do ii=1,IGH - do jj=1,IGH - - do i=0,PDeg1 - do j=0,PDeg2 - F_loc(ii,jj,:,:,DDK)=F_loc(ii,jj,:,:,DDK)+F_alt(ii,jj,i,j,DDK)*Leg_Grid_xi1(:,:,i)*Leg_Grid_xi2(:,:,j) - end do - end do - - end do - end do - - do ii=1,IGH - do jj=1,IGH - SR(:,:,DDK) = SR(:,:,DDK)+GHW(ii)*GHW(jj)*F_loc(ii,jj,:,:,DDK) - SUx(:,:,DDK) = SUx(:,:,DDK)+GHW(ii)*GHW(jj)*F_loc(ii,jj,:,:,DDK)*Vx(ii) - SUy(:,:,DDK) = SUy(:,:,DDK)+GHW(ii)*GHW(jj)*F_loc(ii,jj,:,:,DDK)*Vy(jj) - SE(:,:,DDK) = SE(:,:,DDK)+GHW(ii)*GHW(jj)*F_loc(ii,jj,:,:,DDK)*(Vx(ii)**2+Vy(jj)**2)/2d0 - end do - end do - - end do - !!!!!!!!!!!!!!!!!!!!!!!!!! - - R_loc = SR - Ux = SUx/SR - Uy = SUy/SR - ET = SE -!write(6,*) "F_0",F_0(1:3,1,0:2,0:2,1) -!write(6,*) "F_alt",F_alt(1:3,1,0:2,0:2,1) -!write(6,*) "F_loc",F_loc(1:3,1,0:2,0:2,1) - -if (isnan(SR(2,2,1))) then -write(6,*) "NaN SR" -!write(6,*) "F_loc",F_loc(:,:,:,:,1) -stop -endif - - - select case(IT) - - case (0) ! MAXWELLIAN - do DDK=1,TotNum_DM - do ii=0, PND1 - do jj=0, PND2 - - T(ii,jj,DDK) = (2d0* ET(ii,jj,DDK)/R_loc(ii,jj,DDK))-(Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - Z(ii,jj,DDK) = R_loc(ii,jj,DDK)/(pi*T(ii,jj,DDK)) - P(ii,jj,DDK) = R_loc(ii,jj,DDK)*T(ii,jj,DDK)/2d0 - -if ( T(ii,jj,DDK) .lt. 0) then -write(6,*) "T",T(ii,jj,DDK),ii,jj,DDK -write(6,*) R_loc(ii,jj,DDK),Ux(ii,jj,DDK),Uy(ii,jj,DDK),ET(ii,jj,DDK) -write(6,*) "F_loc",F_loc(:,:,ii,jj,DDK) - -stop -endif - end do - end do - end do - - case(-1) -! maxwellian = 0., fermion = 1., boson = -1 - do DDK=1,TotNum_DM - do ii=0, PND1 - do jj=0, PND2 - - ZA = 0.0001d0 - ZB = 0.99d0 - DO WHILE (ABS(ZA-ZB) .GT. 1D-13) - GA1 = 0d0 - GB1 = 0d0 - GA2 = 0d0 - GB2 = 0d0 - DO L = 1, 100 - GA1 = GA1 + (ZA**L) /dble(L) - GB1 = GB1 + (ZB**L) /dble(L) - GA2 = GA2 + (ZA**L) /dble(L**2) - GB2 = GB2 + (ZB**L) /dble(L**2) - END DO - PSIA = 2d0*ET(ii,jj,DDK) - (GA2*(R_loc(ii,jj,DDK)/GA1)**2)/pi - & - R_loc(ii,jj,DDK)*(Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - PSIB = 2d0*ET(ii,jj,DDK) - (GB2*(R_loc(ii,jj,DDK)/GB1)**2)/pi - & - R_loc(ii,jj,DDK)*(Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - ZC = (ZA+ZB)/2d0 - GC1 = 0d0 - GC2 = 0d0 - DO L = 1, 100 - GC1 = GC1 + (ZC**L)/dble(L) - GC2 = GC2 + (ZC**L)/dble(L**2) - END DO - PSIC = 2d0*ET(ii,jj,DDK) - (GC2*(R_loc(ii,jj,DDK)/GC1)**2)/pi - & -R_loc(ii,jj,DDK)*(Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF - END DO - Z(ii,jj,DDK) = ZC; -! T(ii,jj,DDK) = R(ii,jj,DDK)**2 / (pi*GC1); - T(ii,jj,DDK) = R_loc(ii,jj,DDK) / (pi*GC1); - P(ii,jj,DDK) = ET(ii,jj,DDK) - 0.5d0* R_loc(ii,jj,DDK) *( Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - end do - end do - enddo - case(1) -! %(IT == 1) -!maxwellian = 0., fermion = 1., boson = -1 - do DDK=1,TotNum_DM - do ii=0, PND1 - do jj=0, PND2 - - ZA = 0.0001d0 - ZB = 0.99d0 - DO WHILE (ABS(ZA-ZB) .GT. 1D-13) - GA1 = 0d0 - GB1 = 0d0 - GA2 = 0d0 - GB2 = 0d0 - DO L = 1, 100 - GA1 = GA1 + (ZA**L) * (-1)**(L-1)/dble(L) - GB1 = GB1 + (ZB**L) * (-1)**(L-1)/dble(L) - GA2 = GA2 + (ZA**L) * (-1)**(L-1)/dble(L**2) - GB2 = GB2 + (ZB**L) * (-1)**(L-1)/dble(L**2) - END DO - PSIA = 2d0*ET(ii,jj,DDK) - (GA2*(R_loc(ii,jj,DDK)/GA1)**2)/pi - & - R_loc(ii,jj,DDK)*(Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - PSIB = 2d0*ET(ii,jj,DDK) - (GB2*(R_loc(ii,jj,DDK)/GB1)**2)/pi - & - R_loc(ii,jj,DDK)*(Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - ZC = (ZA+ZB)/2d0 - GC1 = 0d0 - GC2 = 0d0 - DO L = 1, 100 - GC1 = GC1 + (ZC**L) * (-1)**(L-1)/dble(L) - GC2 = GC2 + (ZC**L) * (-1)**(L-1)/dble(L**2) - END DO - PSIC = 2d0*ET(ii,jj,DDK) - (GC2*(R_loc(ii,jj,DDK)/GC1)**2)/pi - & -R_loc(ii,jj,DDK)*(Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF - END DO - Z(ii,jj,DDK) = ZC; -! T(ii,jj,DDK) = R(ii,jj,DDK)**2 / (pi*GC1); - T(ii,jj,DDK) = R_loc(ii,jj,DDK) / (pi*GC1); - - P(ii,jj,DDK) = ET(ii,jj,DDK) - 0.5d0* R_loc(ii,jj,DDK) *( Ux(ii,jj,DDK)**2+Uy(ii,jj,DDK)**2) - end do - end do - enddo - - end select !if IT - -! write(6,*) "IT",IT -! write(6,*) "Ux",Ux(0:2,0:2,1) !:TotNum_DM) -! write(6,*) "Uy",Uy(0:2,0:2,1) ! :TotNum_DM) -! write(6,*) "Z",Z(0:2,0:2,1) !:TotNum_DM) -! write(6,*) "T",T(0:2,0:2,1) !:TotNum_DM) -! write(6,*) "SR",SR(0:2,0:2,1) !:TotNum_DM) -! write(6,*) "R",R_loc(0:2,0:2,1) !:TotNum_DM) -! write(6,*) "ET",ET(0:2,0:2,1) !:TotNum_DM) - - -if (isnan(Z(2,2,1))) then -write(6,*) "NaN Z" -write(6,*) "R",R_loc(0:2,0:2,1) - write(6,*) "Ux",Ux(0:2,0:2,1) - write(6,*) "Uy",Uy(0:2,0:2,1) - write(6,*) "Z",Z(0:2,0:2,1) - write(6,*) "T",T(0:2,0:2,1) -write(6,*) "ET",ET(0:2,0:2,1) -stop -endif - -end SUBROUTINE CALDOM - -subroutine DG2D_Kinetic_Initial(Time_final,dt_eq) - use Metric_Var - use NorVec_Var - use MD2D_Grid - use Legendre - use universal_const - use State_Var - use Kinetic_Var - - implicit none - - integer:: i,j,k,ierr,ii,jj -! real(kind=8) :: a_vec(1:2), - real(kind=8) ::Time_final - real(kind=8) :: UX1,UY1,Z1,Ti1 - real(kind=8) :: UX2,UY2,Z2,Ti2 - real(kind=8) :: UX3,UY3,Z3,Ti3 - real(kind=8) :: UX4,UY4,Z4,Ti4 - real(kind=8) :: PP, MF,eigMF,dt_eq,Cx,Cy - - real(kind=8) :: wp(20) - real(kind=8),allocatable :: b_ini(:,:),Pi_Pm(:,:),Pi_Pj(:,:) - real(kind=8),allocatable :: temp(:,:),tempsum(:),func(:,:,:) - real(kind=8),allocatable :: LGLWeights_2D(:,:) - real(kind=8),allocatable :: ValOfPolyNatGrids(:) ! ,cs_1d(:),w_1d(:) - allocate( b_ini(0:PDeg1,0:PDeg2),Pi_Pm(0:PDeg1,0:PDeg2), & - Pi_Pj(0:PND1,0:PND2),func(0:PND1,0:PND2,1:TotNum_DM), & - temp(0:PND1,0:PND2),tempsum(0:PND1), & - LGLWeights_2D(0:PND1,0:PND1) ,stat=ierr ) - - LGLWeights_2D = LGLWeights_Grid_xi1*LGLWeights_Grid_xi2 - - if (ierr .ne. 0) then - write(*,*)"Can't allocate u" - stop - endif - -if (I_prob .ge. 1) then -allocate( ValOfPolyNatGrids(1:IGH)) -write(6,*) IGH - -GH=0d0 - -call ZEHEGA(IGH,GH,ValOfPolyNatGrids) -call WEHEGA(IGH,GH,GHW) -write(6,*) "GH",GH -!write(6,*) GHW -GHW=GHW*exp(GH**2) -write(6,*) "GHW",GHW - -wp =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852, & - 0.544851742366,0.524080350949,0.509679027117,0.499920871336, & - 0.493843385272,0.490921500667,0.490921500667,0.493843385272, & - 0.499920871336,0.509679027117,0.524080350949,0.544851742366, & - 0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - -write(6,*) "wp",wp - -Vx=GH -Vy=GH - -!GH(1)=a_vec(1) -!GH(2)=a_vec(2) -!GH(2:IGH)=a_vec(2) - -write(6,*) GH -deallocate( ValOfPolyNatGrids) - -endif -select case(I_Case) - case(5) -NumCase='05' - Z1 = 0.142d0 - UX1 = -0.75d0 - UY1 = -0.5d0 - Ti1 = 2.078d0 - - Z2 = 0.4253d0 - UX2 = -0.75d0 - UY2 = 0.5d0 - Ti2 = 1.1494d0 - - Z3 = 0.142d0 - UX3 = 0.75d0 - UY3 = 0.5d0 - Ti3 = 2.078d0 - - Z4 = 0.6635d0 - UX4 = 0.75d0 - UY4 = -0.5d0 - Ti4 = 0.87685d0 - case(17)! init17 -NumCase='17' - -Z2=0.37d0 -UY2=-0.3d0 -UX2=0d0 -Ti2=1.25d0 - -Z1=0.14d0 -UY1=-0.4d0 -UX1=0.1d0 -Ti1=2.08d0 - -Z3=0.38d0 -UY3=0.12d0 -UX3=0d0 -Ti3=0.77d0 - -Z4=0.14d0 -UY4=-0.98d0 -UX4=0d0 -Ti4=1.31d0 - -case(13)! init13 -NumCase='13' -Z2=0.4253d0 -UY2=0.3d0 -UX2=0d0 -Ti2=1.1494d0 - -Z1=0.142d0 -UY1=-0.3d0 -UX1=0.d0 -Ti1=2.0782d0 - -Z3=0.4448d0 -UY3=0.697d0 -UX3=0d0 -Ti3=0.7083d0 - -Z4=0.151d0 -UY4=0.26254d0 -UX4=0d0 -Ti4=1.273d0 -case default -write(6,*) "NO SUCH Case",I_Case -stop -end select -!setup initial condition -if (DM_Range .gt. 0) then -Cx=0.5d0 -Cy=0.5d0 -else -Cx=0d0 -Cy=0d0 -endif - -if (I_prob .lt. 1) then - Z=Z1 - T=Ti1 - Ux=UX1 - Uy=UY1 - - -elseif (I_prob .le. 3) then - - - do DDK=1,TotNum_DM - -! do ii=0, PND1 -! do jj=0, PND2 - if (x1(2,2,DDK) .le. Cx) then - if (x2(2,2,DDK) .le. Cy) then - Z(0:PND1,0:PND2,DDK)=Z3 - T(0:PND1,0:PND2,DDK)=Ti3 - Ux(0:PND1,0:PND2,DDK)=UX3 - Uy(0:PND1,0:PND2,DDK)=UY3 - else - Z(0:PND1,0:PND2,DDK)=Z2 - T(0:PND1,0:PND2,DDK)=Ti2 - Ux(0:PND1,0:PND2,DDK)=UX2 - Uy(0:PND1,0:PND2,DDK)=UY2 - endif - else - if (x2(2,2,DDK) .le. Cy) then - Z(0:PND1,0:PND2,DDK)=Z4 - T(0:PND1,0:PND2,DDK)=Ti4 - Ux(0:PND1,0:PND2,DDK)=UX4 - Uy(0:PND1,0:PND2,DDK)=UY4 - else - Z(0:PND1,0:PND2,DDK)=Z1 - T(0:PND1,0:PND2,DDK)=Ti1 - Ux(0:PND1,0:PND2,DDK)=UX1 - Uy(0:PND1,0:PND2,DDK)=UY1 - endif - endif - - -! END DO -! END DO -END DO - -elseif (I_prob .gt. 4) then - - do DDK = 1,TotNum_DM - do i = 0,PND1 - do j = 0,PND2 - func(i,j,DDK) = dcos(2*pi*(x1(i,j,DDK)+x2(i,j,DDK))) - enddo - enddo - enddo -endif - -call EQUILIBRIUM - - -! do i,j=1,IGH -! do ii,jj=0, PND1 -! F_0(i,j,ii,jj,DDK) - - do i = 0,PDeg1 - do j = 0,PDeg2 - Pi_Pm(i,j) = sum(Leg_Grid_xi1(:,0,i)*Leg_Grid_xi1(:,0,j)*LGLWeights_Grid_xi1(:,0)) - enddo - enddo - - do DDK = 1,TotNum_DM -! B(1,DDK) = a_vec(1)*dx2_dxi2(0,0,DDK)-a_vec(2)*dx1_dxi2(0,0,DDK) -! B(2,DDK) = -a_vec(1)*dx2_dxi1(0,0,DDK)+a_vec(2)*dx1_dxi1(0,0,DDK) - - Bq(2,2,DDK) = dx2_dxi2(0,0,DDK) - Bq(2,1,DDK) = dx2_dxi1(0,0,DDK) - Bq(1,2,DDK) = dx1_dxi2(0,0,DDK) - Bq(1,1,DDK) = dx1_dxi1(0,0,DDK) -! B(1,DDK) = a_vec(1)*Bq(2,2,DDK)-a_vec(2)*Bq(1,2,DDK) -! B(2,DDK) = -a_vec(1)*Bq(2,1,DDK)+a_vec(2)*Bq(1,1,DDK) - - do i = 1,IGH - do j = 1,IGH - B_gen(1,i,j) = GH(i)*Bq(2,2,DDK)-GH(j)*Bq(1,2,DDK) - B_gen(2,i,j) = -GH(i)*Bq(2,1,DDK)+GH(j)*Bq(1,1,DDK) - enddo - enddo -do ii=1,IGH -do jj=1,IGH - b_ini = 0.0d0 - - do i = 0,PDeg1 - do j = 0,PDeg2 - - Pi_Pj = Leg_Grid_xi1(:,:,i)*Leg_Grid_xi2(:,:,j) - temp(:,:) = F_0(ii,jj,:,:,DDK)*Pi_Pj*Jacobian(:,:,DDK)*LGLWeights_2D - - do k = 0,PND1 - tempsum(k) = sum(temp(k,:)) - enddo - b_ini(i,j) = sum(tempsum) - A1(i,j,DDK) = Pi_Pm(i,i)*Pi_Pm(j,j)*Jacobian(0,0,DDK) - A1(i,j,DDK) = 1d0/A1(i,j,DDK) - enddo - enddo - F_new(ii,jj,:,:,DDK) = b_ini*A1(:,:,DDK) - enddo -enddo -enddo - do i = 0,PDeg1 - do j = 0,PDeg2 - tempsum = Leg_Grid_xi1(:,0,i)*DLeg_Grid_xi1(:,0,j)*LGLWeights_Grid_xi1(:,0) - B_tal1x(i,j) = sum(tempsum) - - tempsum = Leg_Grid_xi2(0,:,j)*Leg_Grid_xi2(0,:,j)*LGLWeights_Grid_xi2(0,:) - B_tal1y(i,j) = sum(tempsum) - - tempsum = Leg_Grid_xi1(:,0,i)*Leg_Grid_xi1(:,0,i)*LGLWeights_Grid_xi1(:,0) - B_tal2x(i,j) = sum(tempsum) - - enddo - enddo -! write(6,*) "F_new",F_new(12,10,0:PDeg1,0:PDeg2,1) -! write(6,*) "F_new",F_new(12,11,0:PDeg1,0:PDeg2,1) - - F_alt=F_new - deallocate( b_ini,Pi_Pj,Pi_Pm,temp,tempsum,func,LGLWeights_2D ) - call CALDOM - write(6,*) "Theta",IT,"I_prob",I_prob - write(6,*) "Ux1",UX1,Ux(1:2,1:2,1:4) - write(6,*) "Uy1",UY1,Uy(1:2,1:2,1:4) - write(6,*) "Z1",Z1,Z(1:2,1:2,1:4) - write(6,*) "T1",Ti1,T(1:2,1:2,1:4) - write(6,*) "R_loc",R_loc(1:2,1:2,1:4) -ii=1 -jj=1 - -do DDK = 1,TotNum_DM - do i=1,IGH - do j=1,IGH - -PP = ( (Vx(i)-Ux(ii,jj,DDK))**2 + (Vy(j)-Uy(ii,jj,DDK))**2 ) / T(ii,jj,DDK) - -MF=(exp( PP )*GHW(i)*GHW(j)* (2d0*R_loc(ii,jj,DDK)*T(ii,jj,DDK) + & - pi* ( PP*T(ii,jj,DDK) )**2 *Z(ii,jj,DDK) ))/& -( pi*R_loc(ii,jj,DDK)*T(ii,jj,DDK)**2*( exp( PP ) + IT*Z(ii,jj,DDK) )**2 ) -eigMF=max(abs(MF),eigMF) -enddo -enddo -enddo -write(6,*) "Tau",Tau -dt_eq=Tau/(1d0+eigMF*IGH**2*(PDeg1+1)**2) - -write(6,*) "End of DG2D Initial" -end subroutine DG2D_Kinetic_Initial - -logical function isnan(x) -real x -isnan = x .ne. x -end diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Kinetic_Var.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Kinetic_Var.f90 deleted file mode 100644 index e0a7946..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Kinetic_Var.f90 +++ /dev/null @@ -1,78 +0,0 @@ -!===============================================================! -! ! -! This is a module defining variables for 2D Elastic Waves ! -! ! -!===============================================================! -module Kinetic_Var ! Kinetic -implicit none -!----------------------------------- -! PDeg : dof -! PND : quad points -! -real(kind=8), save, allocatable:: SR(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) -real(kind=8), save, allocatable:: SUx(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) -real(kind=8), save, allocatable:: SUy(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) -real(kind=8), save, allocatable:: SE(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) - -real(kind=8), save, allocatable:: R_loc(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) -real(kind=8), save, allocatable:: Ux(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) -real(kind=8), save, allocatable:: Uy(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) -real(kind=8), save, allocatable:: ET(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) - -real(kind=8), save, allocatable:: P(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) -real(kind=8), save, allocatable:: T(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) -real(kind=8), save, allocatable:: Z(:,:,:) ! (0:PND1, 0:PND2,1:TotNum_DM) - -!real(kind=8), save, allocatable:: AV(:,:,:) ! (0:Pdeg1, 0:PDeg2,1:TotNum_DM) - -real(kind=8), save:: Tau = 0.01d0 !RELAXATION TIME - -!real(kind=8), save, allocatable:: GH(:,:),GHW(:,:) - -integer:: IT - -contains - -!------------------------------------------------------------------------------ - - subroutine Init_Kinetic_Variables(Deg_Max,TotNumDomain) - implicit none - ! declare subroutine arguments - integer:: Deg_Max(2) ! Pass in the Nxi_max - integer:: TotNumDomain - - - integer:: ND1,ND2 - integer:: ierr - -! IT=0 - - ND1=Deg_Max(1) - ND2=Deg_Max(2) - - allocate( SR(0:ND1,0:ND2,1:TotNumDomain), & - SUx(0:ND1,0:ND2,1:TotNumDomain), & - SUy(0:ND1,0:ND2,1:TotNumDomain), & - SE(0:ND1,0:ND2,1:TotNumDomain), & - R_loc(0:ND1,0:ND2,1:TotNumDomain), & - Ux(0:ND1,0:ND2,1:TotNumDomain), & - Uy(0:ND1,0:ND2,1:TotNumDomain), & - ET(0:ND1,0:ND2,1:TotNumDomain), & - P(0:ND1,0:ND2,1:TotNumDomain), & - T(0:ND1,0:ND2,1:TotNumDomain), & - Z(0:ND1,0:ND2,1:TotNumDomain), & - stat=ierr) - - if ( ierr .ne. 0 ) then - write(*,*)'Cannot allocate memory for state variable q' - write(*,*)'Abort!' - stop - endif - - return - - end subroutine Init_Kinetic_Variables - -!------------------------------------------------------------------------------- - -end module Kinetic_Var diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Legendre.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Legendre.f90 deleted file mode 100644 index 8947cd1..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Legendre.f90 +++ /dev/null @@ -1,352 +0,0 @@ -module Legendre - implicit none - real(kind=8), save, allocatable:: LG_grids(:),LG_weights(:) - real(kind=8), save, allocatable:: ValuesOfPolyNatGrids(:) - real(kind=8), save, allocatable:: LG_DiffMat(:,:) - - real(kind=8), save, allocatable:: F_alt(:,:,:,:,:),F_t(:,:,:,:,:),FS(:,:,:,:,:) - real(kind=8), save, allocatable:: Fold(:,:,:,:,:) - real(kind=8), save, allocatable:: F_ns(:,:,:,:,:,:),F_s(:,:,:,:,:,:) - - real(kind=8), save, allocatable:: F_0(:,:,:,:,:) - real(kind=8), save, allocatable:: F_loc(:,:,:,:,:) - real(kind=8), save, allocatable:: F_new(:,:,:,:,:)!,exa_solij(:,:,:,:,:) - real(kind=8), save, allocatable:: flx_F(:,:,:,:,:) -! real(kind=8), save, allocatable:: FS_tmp(:,:) - - - real(kind=8), save, allocatable:: GH(:),GHW(:),Vx(:),Vy(:) - integer:: IGH=20 - - -! real(kind=8), save, allocatable:: u_alt(:,:,:),u_t(:,:,:),u_new(:,:,:),exa_sol(:,:,:) -! real(kind=8), save, allocatable:: flx_u(:,:,:) - - real(kind=8), save, allocatable:: B_tal1x(:,:),B_tal1y(:,:),B_tal2x(:,:),A1(:,:,:),Bq(:,:,:) -! real(kind=8), save, allocatable:: B(:,:) - real(kind=8), save, allocatable:: B_gen(:,:,:) - - - real(kind=8), save, allocatable:: D1_DiffMat(:,:,:) !(0:N_max,0:N_max,Degree_max) - real(kind=8), save, allocatable:: D1_Vertex(:,:,:) !(0:N_max,2,Degree_max) - real(kind=8), save, allocatable:: D2_DiffMat(:,:,:) - real(kind=8), save, allocatable:: LGLCoord(:,:) !(0:N_max,Degree_Max) - real(kind=8), save, allocatable:: LGLWeights(:,:) !(0:N_max,Degree_max) - real(kind=8), save, allocatable:: leg_tb(:,:),Dleg_tb(:,:) - - real(kind=8), save, allocatable:: Leg_Grid_xi1(:,:,:),Leg_Grid_xi2(:,:,:) - real(kind=8), save, allocatable:: DLeg_Grid_xi1(:,:,:),DLeg_Grid_xi2(:,:,:) - real(kind=8), save, allocatable:: LGLWeights_Grid_xi1(:,:),LGLWeights_Grid_xi2(:,:) - - real(kind=8), save, allocatable:: Diff_xi1(:,:,:) - real(kind=8), save, allocatable:: Diff_xi2(:,:,:) - -contains - - !============================================================================== - subroutine Init_LGL_Diff_Matrix_23D(N_max,N_DM) - implicit none - integer:: N_max, N_DM - - integer:: N13_max - integer:: N - integer:: ierr - - allocate( LGLCoord(0:N_max,N_max), & - LGLWeights(0:N_max,N_max), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for LGLCoord and LGLWeights' - stop - endif - LGLCoord=0.d0 - LGLWeights=0.d0 - - ! allocate memory for differential matrix in xi1 direction - allocate(Diff_xi1(0:N_Max,0:N_Max,N_Max), & - Diff_xi2(0:N_Max,0:N_Max,N_Max), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Legendre.f90:' - write(*,*)'Fail to allocate memory for Diff_xi1 and Diff_xi2' - write(*,*)'Abort!' - stop - endif - - Diff_xi1=0.d0 - Diff_xi2=0.d0 - - !allocate variables for LGL_grid and initialize it - - call Alloc_Mem_LG_grid(N_max) - - call Alloc_Mem_Leg_Diff_Mat(N_max) - - ! set up LGL grid and differential matrix computational space - - do N=1,N_max - - call init_LGL_grids(N) - - LGLCoord(0:N,N) = LG_grids(0:N) - LGLWeights(0:N,N) = LG_weights(0:N) - - call init_diff_matrix(N,N_max) ! out put LG_DiffMat - - Diff_xi1(0:N,0:N,N)=LG_DiffMat(0:N,0:N) - - Diff_xi2(0:N,0:N,N)=transpose(LG_DiffMat(0:N,0:N)) - - enddo - - call MLPN(N_max,N_DM) - - return - - end subroutine Init_LGL_Diff_Matrix_23D - !============================================================================= - subroutine MLPN(N_max,DOF) - implicit none - integer:: i,N_max,DOF,ierr - real(kind=8):: x,PD(0:DOF),PN(0:DOF) - - allocate( leg_tb(0:N_max,0:DOF), & - Dleg_tb(0:N_max,0:DOF), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for leg_tb' - stop - endif - - do i=0,N_max - x=LGLCoord(i,N_max) - call LPN(DOF,x,PN,PD) - leg_tb(i,0:DOF) = PN(0:DOF) - Dleg_tb(i,0:DOF) = PD(0:DOF) - enddo - - end subroutine MLPN - !============================================================================== - subroutine LPN(N,X,PN,PD) - implicit none - integer::N,k - real(kind=8)::PN(0:N),PD(0:N),PF,P0,P1,X - - PN(0)=1 - PN(1)=X - PD(0)=0 - PD(1)=1 - - do k=2,N - PN(k) = ((2*k-1)*X*PN(k-1)-(k-1)*PN(k-2))/k - PD(k) = (2*k-1)*PN(k-1)+PD(k-2) - enddo - - end subroutine LPN - !============================================================================== - subroutine Init_LGL_Diff_Matrix_1D(Degree_Max) - implicit none - integer:: Degree_Max - - integer:: N ! Degree of the Polynomial - integer:: ierr - - ! Differential Matrix of all Degree - allocate(D1_DiffMat(0:Degree_Max,0:Degree_Max,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D1_DiffMat' - stop - endif - D1_DiffMat=0.d0 - - allocate(D2_DiffMat(0:Degree_Max,0:Degree_Max,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D2_DiffMat' - stop - endif - D2_DiffMat=0.d0 - - allocate(D1_Vertex(0:Degree_Max,1:2,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D1_DiffMat_Vertex' - stop - endif - D1_Vertex=0.d0 - - allocate( LGLCoord(0:Degree_Max,Degree_Max), & - LGLWeights(0:Degree_Max,Degree_Max), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for LGLCoord and LGLWeights' - stop - endif - LGLCoord=0.d0 - LGLWeights=0.d0 - - !allocate variables for LGL_grid and initialize it - - call Alloc_Mem_LG_grid(Degree_Max) - - call Alloc_Mem_Leg_Diff_Mat(Degree_Max) - - ! set up LGL grid and differential matrix computational space - - do N=1,Degree_Max - - call init_LGL_grids(N) - - LGLCoord(0:N,N) = LG_grids(0:N); - - LGLWeights(0:N,N) = LG_weights(0:N) - - call init_diff_matrix(N,Degree_Max) ! out put LG_DiffMat - - ! set up D1 matrix and boundary operator - - D1_DiffMat( 0:N , 0:N , N )=LG_DiffMat(0:N,0:N) - D1_Vertex( 0:N , 1 , N )=LG_DiffMat(0,0:N) - D1_Vertex( 0:N , 2 , N )=LG_DiffMat(N,0:N) - - - ! set up D2 matrix - - D2_DiffMat( 0:N , 0:N , N ) = Matmul(LG_DiffMat(0:N,0:N),& - LG_DiffMat(0:N,0:N)) - - - - enddo - - return - - end subroutine Init_LGL_Diff_Matrix_1D - - !============================================================================== - subroutine init_diff_matrix(N,NM) - implicit none - integer N,NM !NM is the Maximum Degree - - ! subroutine begins - call DMLEGL(N,NM,LG_grids(0),ValuesOfPolyNatGrids(0),LG_DiffMat(0,0)) - - return - - end subroutine init_diff_matrix - - !============================================================================== - subroutine init_LGL_grids(N) - implicit none - integer N - - ! subroutine begins - call ZELEGL(N, LG_grids, ValuesOfPolyNatGrids) - call WELEGL(N, LG_grids, ValuesOfPolyNatGrids, LG_weights) - - return - - end subroutine init_LGL_grids - - !============================================================================== - subroutine Alloc_Mem_LG_grid(N) - implicit none - integer N ! degree of polynomial N and total number of grids is N+1 - - integer ierr - - ! subroutine begin - allocate(LG_grids(0:N), LG_weights(0:N), ValuesOfPolyNatGrids(0:N), & - stat=ierr) - if ( ierr .ne. 0 ) then - write(*,*)'Can not allocate Legendre grids' - write(*,*)'Abort! ' - stop - endif - - return - - end subroutine Alloc_Mem_LG_grid - !============================================================================== - subroutine Alloc_Mem_Leg_Diff_Mat(N) - implicit none - integer N - - integer ierr - - ! subroutine begins - allocate(LG_DiffMat(0:N,0:N), stat=ierr) - if (ierr .ne. 0) then - write(*,*)' Can not allocatable Memory of variables LG_DiffMat ' - write(*,*)' Abort! ' - stop - endif - - end subroutine Alloc_Mem_Leg_Diff_Mat - !============================================================================== - subroutine alloc_Mem_Leg_Grid(ND1,ND2,PD1) - implicit none - integer::ierr,ND1,ND2,PD1 - - allocate( Leg_Grid_xi1(0:ND1,0:ND1,0:PD1),Leg_Grid_xi2(0:ND1,0:ND2,0:PD1), & - DLeg_Grid_xi1(0:ND1,0:ND1,0:PD1),DLeg_Grid_xi2(0:ND1,0:ND2,0:PD1), & - LGLWeights_Grid_xi1(0:ND1,0:ND2),LGLWeights_Grid_xi2(0:ND1,0:ND2),stat=ierr) - - if (ierr .ne. 0) then - write(*,*) "Can't allocate Leg_Grid" - stop - endif - - end subroutine alloc_Mem_Leg_Grid - - !============================================================================== - subroutine alloc_mem_u(PD1,PD2,PN1,PN2,TDM,rks) - implicit none - integer::ierr,PD1,PD2,TDM,PN1,PN2,rks - - allocate( flx_F(1:IGH,1:IGH,0:PD1,0:PD2,1:TDM) ) - allocate( F_alt(1:IGH,1:IGH,0:PD1,0:PD2,1:TDM),& - Fold(1:IGH,1:IGH,0:PD1,0:PD2,1:TDM), & - F_new(1:IGH,1:IGH,0:PD1,0:PD2,1:TDM), & - F_t(1:IGH,1:IGH,0:PD1,0:PD2,1:TDM),& - F_s(1:IGH,1:IGH,0:PD1,0:PD2,1:TDM,1:rks),& - F_ns(1:IGH,1:IGH,0:PD1,0:PD2,1:TDM,1:rks),& - FS(1:IGH,1:IGH,0:PD1,0:PD2,1:TDM),& - F_0(1:IGH,1:IGH,0:PN1,0:PN2,1:TDM),& - F_loc(1:IGH,1:IGH,0:PN1,0:PN2,1:TDM),& - stat=ierr) - -! FS_tmp(0:PN1,0:PN2),& -! exa_solij(1:IGH,1:IGH,0:PN1,0:PN2,1:TDM),& - - if (ierr .ne. 0) then - write(*,*) "Can't allocate F" - stop - endif - - allocate(GH(1:IGH),GHW(1:IGH),Vx(1:IGH),Vy(1:IGH),B_gen(2,1:IGH,1:IGH), stat=ierr) - if (ierr .ne. 0) then - write(*,*)' Message from Legendre.f90' - write(*,*)' Cannot allocate memory for variable GH' - write(*,*)' Abort!' - stop - endif - -! allocate( flx_u(0:PD1,0:PD2,1:TDM) ) -! allocate( u_alt(0:PD1,0:PD2,1:TDM),u_new(0:PD1,0:PD2,1:TDM), & -! u_t(0:PD1,0:PD2,1:TDM),exa_sol(0:PN1,0:PN2,1:TDM) - - allocate( B_tal1x(0:PD1,0:PD2), & - B_tal1y(0:PD1,0:PD2),B_tal2x(0:PD1,0:PD2), & - A1(0:PD1,0:PD2,1:TDM),& - Bq(1:2,1:2,1:TDM),stat=ierr) - - if (ierr .ne. 0) then - write(*,*) "Can't allocate u" - stop - endif - -!allocate( B(1:2,1:TDM)) - - - - - end subroutine alloc_mem_u - !============================================================================== - -end module Legendre diff --git a/Trash&OldStuff/DG-BKG/ARK/src/LinearSolvers.f90 b/Trash&OldStuff/DG-BKG/ARK/src/LinearSolvers.f90 deleted file mode 100644 index c7ff96d..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/LinearSolvers.f90 +++ /dev/null @@ -1,333 +0,0 @@ -module LinearSolvers - implicit none - - ! The default value for the smallest pivot that will be accepted - ! using the LinearSolvers subroutines. Pivots smaller than this - ! threshold will cause premature termination of the linear equation - ! solver and return false as the return value of the function. - - real(kind=8), parameter :: DEFAULT_SMALLEST_PIVOT = 1.0d-12 - -contains - - ! Use Gaussian elimination to calculate the solution to the linear - ! system, A x = b. No partial pivoting is done. If the threshold - ! argument is present, it is used as the smallest allowable pivot - ! encountered in the computation; otherwise, DEFAULT_SMALLEST_PIVOT, - ! defined in this module, is used as the default threshold. The status - ! of the computation is a logical returned by the function indicating - ! the existence of a unique solution (.true.), or the nonexistence of - ! a unique solution or threshold passed (.false.). - - ! Note that this is an inappropriate method for some linear systems. - ! In particular, the linear system, M x = b, where M = 10e-12 I, will - ! cause this routine to fail due to the presence of small pivots. - ! However, this system is perfectly conditioned, with solution x = b. - -function gaussianElimination( A, b, x, threshold ) - implicit none - logical gaussianElimination - real(kind=8), dimension( :, : ), intent( in ) :: A ! Assume the shape of A. - real(kind=8), dimension( : ), intent( in ) :: b ! Assume the shape of b. - real(kind=8), dimension( : ), intent( out ) :: x ! Assume the shape of x. - - ! The optional attribute specifies that the indicated argument - ! is not required to be present in a call to the function. The - ! presence of optional arguments, such as threshold, may be checked - ! using the intrinsic logical function, present (see below). - - real(kind=8), optional, intent( in ) :: threshold - - integer i, j ! Local index variables. - integer N ! Order of the linear system. - real(kind=8) m ! Multiplier. - real(kind=8) :: smallestPivot = DEFAULT_SMALLEST_PIVOT - - ! Pointers to the appropriate rows of the matrix during the elmination. - real(kind=8), dimension( : ), pointer :: pivotRow - real(kind=8), dimension( : ), pointer :: currentRow - - ! Copies of the input arguments. These copies are modified during - ! the computation. - ! The target attribute is used to indicate that the specified - ! variable may be the target of a pointer. Rows of ACopy are targets - ! of pivotRow and currentRow, defined above. - - real(kind=8), dimension( size( A, 1 ), size( A, 2) ), target :: ACopy - real(kind=8), dimension( size( b ) ) :: bCopy - - ! Status of the computation. The return value of the function. - logical successful - - ! Change the smallestPivot if the threshold argument was included. - if ( present( threshold ) ) smallestPivot = abs( threshold ) - - ! Setup the order of the system by using the intrinsic function size. - ! size returns the number of elements in the specified dimension of - ! an array or the total number of elements if the dimension is not - ! specified. Also assume that a unique solution exists initially. - - N = size( b ) - ACopy = A - bCopy = b - successful = .true. - - ! Begin the Gaussian elimination algorithm. - ! Note the use of array sections in the following loops. These - ! eliminate the need for many do loops that are common in Fortran - ! 77 code. - ! Pointers are also used below and enhance the readability of the - ! elimination process. - - ! Begin with the first row. - i = 1 - - ! Reduce the system to upper triangular. - do while ( ( successful ) .and. ( i <= N-1 ) ) - - ! The following statement is called pointer assignment and uses - ! the pointer assignment operator =>'. This causes pivotRow - ! to be an alias for the ith row of ACopy. Note that this does - ! not cause any movement of data. - - ! Assign the pivot row. - pivotRow => ACopy( i, : ) - - ! Verify that the current pivot is not smaller than smallestPivot. - successful = abs( pivotRow( i ) ) >= smallestPivot - - if ( successful ) then - - ! Eliminate the entries in the pivot column below the pivot row. - - do j = i+1, N - ! Assign the current row. - currentRow => ACopy( j, : ) - - ! Calculate the multiplier. - m = currentRow( i ) / pivotRow( i ) - - ! Perform the elimination step on currentRow and right - ! hand side, bCopy. - currentRow = m * pivotRow - currentRow - bCopy( j ) = m * bCopy( i ) - bCopy( j ) - end do - - end if - - ! Move to the next row. - i = i + 1 - - end do - - ! Check the last pivot. - pivotRow => ACopy( N, : ) - if ( successful ) successful = abs( pivotRow( N ) ) >= smallestPivot - - if ( successful ) then - do i = N, 2, -1 ! Backward substitution. - - ! Determine the ith unknown, x( i ). - x( i ) = bCopy( i ) / ACopy( i, i ) - - ! Substitute the now known value of x( i ), reducing the order of - ! the system by 1. - bCopy = bCopy - x( i ) * ACopy( :, i ) - - end do - end if - - ! Determine the value of x( 1 ) as a special case. - if ( successful ) x( 1 ) = bCopy( 1 ) / ACopy( 1, 1 ) - - ! Prepare the return value of the function. - gaussianElimination = successful - - end function gaussianElimination - - - ! The LU decomposition of a matrix may be represented in a compact form - ! existing in a single matrix, M, if the assignments M=L and M=U are - ! done (in that order). The diagonal entries in L are assumed to be - ! unity so that no storage space is necessary. Instead, the diagonal - ! of M is used to hold the diagonal entries of U. This is a common - ! method of storing the LU decomposition of a matrix. - - ! The algorithm belows makes an additional assumption concerning the - ! pivots or diagonal elements of U. Computation terminates if one of - ! these pivots is smaller than the given or default threshold. In this - ! case, the LU decomposition is not formed. Note that this algorithm - ! successfully terminates if such an LU can be computed. In this case - ! the coefficient matrix, A, is nonsingular. (No attempt for recovery, - ! such as permutation of rows, is done.) - - ! Compute the LU decomposition of A, storing the result in LU so that - ! A is not overwritten. If the threshold argument is present, it is used - ! as the smallest allowable pivot encountered in the computation; - ! otherwise, DEFAULT_SMALLEST_PIVOT, defined in this module, is used as - ! the default threshold during the computation. The status of the - ! computation is a logical returned by the function indicating the - ! success (.true.) or failure (.false.) of the factorization - ! After the computation, LU will contain the multipliers below the main - ! diagonal (L) and the result after elimination on and above the main - ! diagonal (U), so that A = L * U. - - function LUFactor ( A, LU, threshold ) - implicit none - logical LUFactor - real(kind=8), dimension( :, : ), intent( in ) :: A - real(kind=8), dimension( :, : ), intent( out ) :: LU - real(kind=8), optional, intent( in ) :: threshold - - integer k, i - integer N - logical successful ! Status of the computation. - real(kind=8) :: smallestPivot = DEFAULT_SMALLEST_PIVOT - - ! Reassign the smallestPivot, set the order of the system, and - ! copy A into LU as it will be written to during the factorization. - - if ( present( threshold ) ) smallestPivot = abs( threshold ) - N = size( A, 1 ) - LU = A - - ! Begin the LU factorization algorithm. - ! The status of the computation is initially successful. - successful = .true. - - k = 1 ! Begin with the first column. - do while ( ( successful ) .and. ( k <= N-1 ) ) - - ! Verify that the kth pivot is not smaller than smallestPivot. - successful = abs( LU( k, k ) ) >= smallestPivot - - if ( successful ) then - ! Calculate the multipliers (L) for the current column. - LU( k+1:N, k ) = LU( k+1:N, k ) / LU( k, k ) - - ! Perform elimination on the upper portion of the matrix (U). - do i = k+1, N - LU( i, k+1:N ) = LU( i, k+1:N ) - LU( i, k ) * LU( k, k+1:N ) - enddo - - k = k + 1 ! Move to the next column. - end if - - enddo - - ! Prepare the return value of the function. - LUFactor = successful - - end function LUFactor - - - ! Let A = L*U where LU represents the LU decomposition of A stored in the - ! format produced by LUFactor, A, L, U in R**(NxN). - ! Solve the linear system, A x = b, using the LU decomposition of A stored - ! in LU. Since LU is the LU decomposition of A, A is nonsingular. - ! Consequently, the columns of A constitute a basis for R**N. So, there - ! must exist a unique solution to the linear system A x = b. - ! LUSolve returns the solution to this linear system. - - function LUSolve( LU, b ) result( x ) - implicit none - real(kind=8), dimension( :, : ), intent( in ) :: LU - real(kind=8), dimension( : ), intent( in ) :: b - real(kind=8), dimension( size( b ) ) :: x - - integer k - integer N - real(kind=8), dimension( size( b ) ) :: bCopy - - ! Determine the order of the system and store a copy of b in bCopy - ! as it is written during the computation. - N = size( b ) - bCopy = b - - ! Assume LU is in the form of LU and solve the system in two steps. - ! First, using forward elmination to solve L y = b, then using - ! backward elmination to solve U x = y. In both cases, the right - ! hand side is overwritten with the solution as it is computed. - - ! Forward elimination. Store the solution into the right hand side. - do k = 1, N-1 - bCopy( k+1:N ) = bCopy( k+1:N ) - bCopy( k ) * LU( k+1:N, k ) - end do - - ! Backward elimination. Store the solution into the right hand side. - do k = N, 2, -1 - bCopy( k ) = bcopy( k ) / LU( k, k ) - bCopy( 1:k-1 ) = bCopy( 1:k-1 ) - bCopy( k ) * LU( 1:k-1, k ) - end do - - ! Solve for the 1st unknown as a special case. - bCopy( 1 ) = bCopy( 1 ) / LU( 1, 1 ) - - ! Assign a return value for the function via its result variable, x. - x = bCopy - - end function LUSolve - - - ! Output A in Matlab format, using name in the Matlab assignment statement. - subroutine printMatrix( A, name ) - implicit none - real(kind=8), dimension( :, : ) :: A ! Assume the shape of A. - character name ! Name for use in assignment, ie, name = ...... - - integer n, m, i, j - - n = size( A, 1 ) - m = size( A, 2 ) - - write( *, fmt="(a1,a5)", advance = "no" ) name, ' = [ ' - - ! Output the matrix, except for the last row, which needs no ;'. - do i = 1, n-1 - - ! Output current row. - do j = 1, m-1 - write( *, fmt="(f10.6,a2)", advance = "no" ) A( i, j ), ', ' - end do - - ! Output last element in row and end current row. - write( *, fmt="(f10.6,a1)" ) A( i, m ), ';' - - end do - - ! Output the last row. - do j = 1, m-1 - write( *, fmt="(f10.6,a2)", advance = "no" ) A( i, j ), ', ' - end do - - ! Output last element in row and end. - write( *, fmt="(f10.6,a1)" ) A( i, m ), ']' - - end subroutine printMatrix - - - ! Output b in Matlab format, using name in the Matlab assignment statement. - subroutine printVector( b, name ) - implicit none - real(kind=8), dimension( : ) :: b ! Assume the shape of b. - character name ! Name for use in assignment, ie, name = ...... - - integer n, i - - n = size( b ) - - write( *, fmt="(a1,a5)", advance = "no" ) name, ' = [ ' - - do i = 1, n-1 - write( *, fmt = "(f10.6,a2)", advance = "no" ) b( i ), ', ' - end do - - write( *, fmt = "(f10.6,a2)" ) b( n ), ']''' - - end subroutine printVector - -end module LinearSolvers - - - - diff --git a/Trash&OldStuff/DG-BKG/ARK/src/MD2D_Grid.f90 b/Trash&OldStuff/DG-BKG/ARK/src/MD2D_Grid.f90 deleted file mode 100644 index 4ec46c6..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/MD2D_Grid.f90 +++ /dev/null @@ -1,495 +0,0 @@ -module MD2D_Grid -!-------------------------------------------------------------------------------- -! -! This module contains functions and subroutines to initialize required -! geometrical parameters for 3 dimensional multidomain pseudospectral -! scheme -! -!-------------------------------------------------------------------------------- - - implicit none - !Declare Domain Variable - - integer, save :: TotNum_DM,TotNumglo_edg,TotNumin_edg,TotNumout_edg,Numin_edg1,Numin_edg2 - integer, save :: TotNum_EG,TotNum_in_EG,in1_EG,in2_EG,TotNum_out_EG,out1_EG,out2_EG,out3_EG,out4_EG - integer, save :: PolyNodes(2),PND1,PND2,PDeg1,PDeg2 - - integer, save, allocatable :: DM_Connect(:,:,:)!(2,4,TotNum_DM) - integer, save, allocatable :: gloedg_Connect(:,:)!(Totedg,5) - integer, save, allocatable :: inedg_Connect(:,:)!(Totinedg,5) - integer, save, allocatable :: outedg_Connect(:,:)!(Totoutedg,5) - integer, save, allocatable :: DMBnd_Shape(:,:) !(1:4,TotNumDM) - integer, save, allocatable :: EG_glo_Connect(:,:)!(1:5,1:TotNum_EG) - integer, save, allocatable :: EG_in_Connect(:,:)!(1:5,1:TotNum_in_EG) - integer, save, allocatable :: EG_out_Connect(:,:)!(1:5,1:TotNum_out_EG) - integer, save, allocatable :: DGPolyDeg(:,:) !(2,TotNum_DM) - - character(len=5) :: NumDM - - real(kind=8), save :: a(1:5),lx(1:5),ly(1:5),T1(1:5),lambda,mu,rho,c_s,c_p - real(kind=8), save :: error_L2_tau11,error_L2_tau22,error_L2_tau12,error_L2_v1,error_L2_v2 - real(kind=8), save :: time_start,time_end,sqTDM,ttau_scale,dx,CCFL,cfl_in - - real(kind=8), save, allocatable :: DM_Vertex(:,:,:) !(4,2,TotNum_DM) - real(kind=8), save, allocatable :: x1(:,:,:) !(0:PolyDegN_Max(1:2),TotNum_DM) - real(kind=8), save, allocatable :: x2(:,:,:) !(0:PolyDegN_Max(1:2),TotNum_DM) - real(kind=8), save, allocatable :: DMBnd_Shape_Par(:,:,:) - - integer :: DDK, ND, ND1, ND2, ND3, Surf_Num, Edge_Num ! [ND: Degree Index, - !DDK: Domain Index] - integer :: DDK_Connect, Edge_Connect, Patch_Type, edg - - integer :: DM_Range - integer :: side_num -! Description of variables -!================================================================================ -! [Name] :: PolyDegN_DM(Index1,Index2) -! ^^^^ -! [Size] :: (1:2,1:TotNum_DM) -! ^^^^ -! [Purpose] :: Store Polynomial Degree used in each domain -! ^^^^^^^ -! [Detail] :: Index2 is used to represent domain number -! ^^^^^^ -! Index1 is used to distinguish the number of Polynomial -! Degree used in x1 and x2 directions -! -! Example :: PolyDeg_DM(1,DDK) stores the following: -! The degree of the polynomial used in the x1 direction -! of Domain DDK. -! -! PolyDeg_DM(2,DDK) stores the following: -! The degree of the polynomial used in the x2 direction -! of Domain DDK. -! -! [Name] :: DM_Vertex(Index1,Index2) -! ^^^^ -! Size :: (1:5,1:2,1:TotNum_DM) -! ^^^^ -! Purpose :: To store the 4 physical coordinates of each domain -! ^^^^^^^ -! Detail :: The first index indicate the four vertex the fifth one -! ^^^^^^ is a copy of the first one for coding convience -! The second index stands for x and y (1 for x, and 2 for y) -! The third index is the number of the Domain. -! -! [Name] :: DM_Connect(index1,index2,index3) for 2D problem -! ^^^^ -! Size :: (3,4,1:TotNum_DM) -! ^^^^ -! Purpose :: This variable is used to store the required info for -! ^^^^^^^ patching bc between two connecting domains -! -! Detail :: Index3 is used to denoted the domain number -! ^^^^^^ -! Index2 is used to denote the 4 edges: -! 1: xi_2= -1 -! 2: xi_1= 1 -! 3: xi_2= 1 -! 4: xi_1= -1 -! -! -! Index1 is used to denote the store info: -! 1 for the number of the connected domain -! 2 for the connecting edge -! 3 for patching direction -! -! Example :: DM_Connect(1,1,DDK) stores the following: -! The number of the connected domain on the -! 1st edge of domain DDK -! -! DM_Connect(2,1,DDK) stores the following: -! The edge number of the connected domain on the -! 1st edge of domain DDK -! -! DM_Connect(3,1,DDK) stores the following: -! The patching direction of the connected domain on the -! 1st edge of domain DDK. 1 for the same and 2 for opposite -!================================================================================ - -contains - - - !============================================================================== - subroutine Input_Domain_Grid_Parameters() - use State_Var - use Kinetic_Var - implicit none - integer:: lid, ierr, my_choice,PND,PDeg,ls - -! character(len=5) :: NumDM - character(len=30) :: DomainInFile - - write(*,*) "Number of Domains=" - read(*,"(5a)") NumDM - - - - lid=20 - IT=0 - open(lid,file= './Parameter/my.in',form='formatted', status='old') - read(lid, * ) !'====================== Input Parameters ===================' - read(lid, * ) my_choice - if (my_choice .gt. 0) then - read(lid, * ) PND - read(lid, * ) PDeg - read(lid, * ) IT - read(lid, * ) I_Case - read(lid, * ) cfl_in - read(lid, * ) DM_Range -endif -close(lid) - - select case(my_choice) - case(1) !Old Case - DomainInFile = './Parameter/'//NumDM//'dom.in' - I_prob=1 - case(2) !Periodic - DomainInFile = './Parameter/'//NumDM//'Pdom.in' - I_prob=2 - case(3) !Neumann BC - DomainInFile = './Parameter/'//NumDM//'Ndom.in' - I_prob=3 - end select - - - write(*,*) DomainInFile - - open(lid,file=DomainInFile,form='formatted', status='old', IOSTAT=ierr) - if (ierr .gt. 0) then - write(*,*)'Message from MD2D_Grid.f90' - write(*,*)'Open file '//DomainInFile//' failure!' - write(*,*)'The file may not exist.' - write(*,*)'Stop!' - close(lid) - stop - endif - - - - !read in domain limit parameter - read(lid, * ) !'====================== Input Parameters ===================' - read(lid, * ) TotNum_DM - read(lid, * ) PolyNodes(1) - read(lid, * ) PolyNodes(2) - ! - !---allocate memory for Geometric Parameter - if (my_choice .gt. 0) PolyNodes(:) = PND - - !PolyNodes(:) = 16 - PND1 = PolyNodes(1) - PND2 = PolyNodes(2) - - call alloc_mem_domain_grid_variables - ! - !---Read in Domain Geometric Parameter - do DDK=1,TotNum_DM - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) !'Parameters of Domain ### ----------------------------------' - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) DGPolyDeg(1,DDK), DGPolyDeg(2,DDK) - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) DM_Vertex(1,1,DDK), DM_Vertex(1,2,DDK) - read(lid, * ) DM_Vertex(2,1,DDK), DM_Vertex(2,2,DDK) - read(lid, * ) DM_Vertex(3,1,DDK), DM_Vertex(3,2,DDK) - read(lid, * ) DM_Vertex(4,1,DDK), DM_Vertex(4,2,DDK) - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) DM_Connect(1,1,DDK),DM_Connect(2,1,DDK) - read(lid, * ) DM_Connect(1,2,DDK),DM_Connect(2,2,DDK) - read(lid, * ) DM_Connect(1,3,DDK),DM_Connect(2,3,DDK) - read(lid, * ) DM_Connect(1,4,DDK),DM_Connect(2,4,DDK) - enddo - read(lid, * ) !'-----------------------------------------------------------' - close(lid) - ! finish domain parameters computation - if (DM_Range .gt. 0) then - do DDK=1,TotNum_DM - do ls=1,4 - DM_Vertex(ls,1,DDK)=(DM_Vertex(ls,1,DDK)+1d0)/2d0 - DM_Vertex(ls,2,DDK)=(DM_Vertex(ls,2,DDK)+1d0)/2d0 - enddo - enddo -endif - - - if (my_choice .gt. 0) DGPolyDeg(:,:) = PDeg - - !DGPolyDeg(:,:) = 15 - PDeg1 = DGPolyDeg(1,1) - PDeg2 = DGPolyDeg(2,1) - - select case(my_choice) - case(1) !Old Case - DomainInFile = './Parameter/'//NumDM//'edg.in' - case(2) !Periodic - DomainInFile = './Parameter/'//NumDM//'Pedg.in' - case(3) !Neumann BC - DomainInFile = './Parameter/'//NumDM//'Nedg.in' - end select - - - write(*,*) DomainInFile - - lid=20 - open(lid,file=DomainInFile,form='formatted', status='old', IOSTAT=ierr) - if (ierr .gt. 0) then - write(*,*)'Message from MD2D_Grid.f90' - write(*,*)'Open file '//DomainInFile//' failure!' - write(*,*)'The file may not exist.' - write(*,*)'Stop!' - close(lid) - stop - endif - - read(lid, * ) !'====================== Input Parameters ===================' - read(lid, * ) TotNum_EG - read(lid, * ) !'-----------------------------------------------------------' - call alloc_mem_edge_variables1 - !---Read in Domain Geometric Parameter - do DDK=1,TotNum_EG - read(lid, * ) EG_glo_Connect(1,DDK),EG_glo_Connect(2,DDK),EG_glo_Connect(3,DDK),EG_glo_Connect(4,DDK),EG_glo_Connect(5,DDK) - enddo - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) TotNum_in_EG - read(lid, * ) in1_EG - read(lid, * ) in2_EG - read(lid, * ) !'-----------------------------------------------------------' - - call alloc_mem_edge_variables2 - do DDK=1,TotNum_in_EG - read(lid, * ) EG_in_Connect(1,DDK),EG_in_Connect(2,DDK),EG_in_Connect(3,DDK),EG_in_Connect(4,DDK),EG_in_Connect(5,DDK) - enddo - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) TotNum_out_EG - read(lid, * ) out1_EG - read(lid, * ) out3_EG - read(lid, * ) out2_EG - read(lid, * ) out4_EG - read(lid, * ) !'-----------------------------------------------------------' - - call alloc_mem_edge_variables3 - do DDK=1,TotNum_out_EG - read(lid, * ) EG_out_Connect(1,DDK),EG_out_Connect(2,DDK),EG_out_Connect(3,DDK),EG_out_Connect(4,DDK),EG_out_Connect(5,DDK) - enddo - read(lid, * ) !'-----------------------------------------------------------' - close(lid) - - return -200 format(1x,i5,1x,i5) -202 format(3x,f13.8,4x,f13.8) -204 format(1x,i5,1x,i5,1x,i5,1x,i5,1x,i5) - - end subroutine Input_Domain_Grid_Parameters - - !============================================================================== - Subroutine Geometric_Parameters_On_Screen( ) - implicit none - - ! Print Computation control parameters on screen - write(*,* ) '====================== Input Parameters ===================' - write(*,204)'ToTal Number of Domain : ', TotNum_DM - write(*,205)'Maxium Degree of Polynomial :' , PolyNodes(1),& - PolyNodes(2) - - ! Set all approximation polynomial to same degree - ! do DDK=2,TotNumDomain - ! PolyDegreeN_Domain(DDK)=PolyDegreeN_Domain(1) - ! enddo - - do DDK=1,TotNum_DM - write(*, *) '-----------------------------------------------------------' - write(*, 203)'---------- Parameters of Domain', DDK,'--------------------' - write(*, *) '-----------------------------------------------------------' - write(*, 207) DGPolyDeg(1,DDK), DGPolyDeg(2,DDK) - write(*, *) '-----------------------------------------------------------' - write(*, 201) DM_Vertex(1,1,DDK), DM_Vertex(1,2,DDK) - write(*, 201) DM_Vertex(2,1,DDK), DM_Vertex(2,2,DDK) - write(*, 201) DM_Vertex(3,1,DDK), DM_Vertex(3,2,DDK) - write(*, 201) DM_Vertex(4,1,DDK), DM_Vertex(4,2,DDK) - write(*, *) '-----------------------------------------------------------' - write(*, 207) DM_Connect(1,1,DDK),DM_Connect(2,1,DDK) - write(*, 207) DM_Connect(1,2,DDK),DM_Connect(2,2,DDK) - write(*, 207) DM_Connect(1,3,DDK),DM_Connect(2,3,DDK) - write(*, 207) DM_Connect(1,4,DDK),DM_Connect(2,4,DDK) - enddo - write(*, *) '-----------------------------------------------------------' - - - ! Check consistency of PolyDegN_DM and PolyDegN_max - do DDK=1,TotNum_DM - if ( (DGPolyDeg(1,DDK) .gt. PolyNodes(1)) .or. & - (DGPolyDeg(2,DDK) .gt. PolyNodes(2)) ) then - - write(*,*)'MD3D_Grid.f90:' - write(*,*)'PolyDegN_DM > PolyDegN_Max for DDK=',DDK - write(*,*)'Abort!' - stop - - endif - enddo - - return - -!200 format(1x,i5) -201 format(3x,f13.8,4x,f13.8) -203 format(A32,1x,i3,2x,A22) -204 format(A32,1x,i4) -205 format(A32,1x,i4,1x,i4,1x,i4) -207 format(1x,i5,1x,i5) - - end subroutine Geometric_parameters_On_Screen - - !============================================================================== - - subroutine Init_patch_direction() - implicit none - - DM_Connect(3,1:6,1:TotNum_DM)=1 - - do DDK=1,TotNum_DM - - do Edge_Num=1,2 - - select case (DM_Connect(2,Edge_Num,DDK)) ! side_number 1,2 of DDK - case(1,2) ! connect to side_num=1,2: reverse - DM_Connect(3,Edge_Num,DDK)=-1 - - end select - - enddo - - do Edge_Num=3,4 - - select case (DM_Connect(2,Edge_Num,DDK)) ! side_number 3,4 of DDK - case(3,4) ! connect to side_num=3,4: reverse - DM_Connect(3,Edge_Num,DDK)=-1 - - end select - - enddo - - enddo - - return - - end subroutine Init_patch_direction - - !============================================================================== - - subroutine alloc_mem_domain_grid_variables - !--Declare subroutine argument - implicit none - ! integer PolyDegreeN_max,TotNumDomain - ! - !--Declare local argument - integer ierr - ! - !--Start subroutine - !allocate required memory for basic domain parameters - allocate(DGPolyDeg(2,TotNum_DM), stat=ierr) - if ( ierr .ne. 0) then - write(*,*)'Can not allocatable PolyDegreeN_Domain variables' - endif - DGPolyDeg=0 - - allocate(DM_Vertex(4,2,TotNum_DM), stat=ierr) - if ( ierr .ne. 0) then - write(*,*)'Can not allocatable DM_Vertex variables' - endif - DM_Vertex=0.d0 - - allocate( x1(0:PND1,0:PND2,1:TotNum_DM), & - x2(0:PND1,0:PND2,1:TotNum_DM), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Can not allocate variable x and y ' - endif - x1=0.d0; x2=0.d0 - - allocate(DM_Connect(1:3,1:4,1:TotNum_DM), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - DM_Connect=0 - - - allocate(DMBnd_Shape(4,TotNum_DM), stat=ierr) - if ( ierr .ne. 0) then - write(*,*)'Can not allocate DMBnd_Shape variable' - endif - - allocate(DMBnd_Shape_Par(1:7,4,TotNum_DM), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate DMB_Shape_Par variable' - endif - - - return - - end subroutine alloc_mem_domain_grid_variables - - !============================================================================== - subroutine alloc_mem_edge_variables1 - - integer ierr - - allocate(EG_glo_Connect(1:5,1:TotNum_EG), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable EG_glo_Connect' - endif - - end subroutine alloc_mem_edge_variables1 - !============================================================================== - subroutine alloc_mem_edge_variables2 - - integer ierr - - allocate(EG_in_Connect(1:5,1:TotNum_in_EG), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable EG_glo_Connect' - endif - - end subroutine alloc_mem_edge_variables2 - !============================================================================== - subroutine alloc_mem_edge_variables3 - - integer ierr - - allocate(EG_out_Connect(1:5,1:TotNum_out_EG), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable EG_glo_Connect' - endif - - end subroutine alloc_mem_edge_variables3 - !============================================================================== - subroutine alloc_mem_edge_grid_variables - - integer ierr - - allocate(gloedg_Connect(1:TotNumglo_edg,1:5), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - gloedg_Connect=0 - - if (TotNumin_edg .GT. 0) then - allocate(inedg_Connect(1:TotNumin_edg,1:5), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - endif - inedg_Connect=0 - - if (TotNumout_edg .GT. 0) then - allocate(outedg_Connect(1:TotNumout_edg,1:5), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - endif - outedg_Connect=0 - - end subroutine alloc_mem_edge_grid_variables - - !============================================================================== - -end module MD2D_Grid diff --git a/Trash&OldStuff/DG-BKG/ARK/src/MD2D_Grid_dom.f90 b/Trash&OldStuff/DG-BKG/ARK/src/MD2D_Grid_dom.f90 deleted file mode 100644 index 40994a1..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/MD2D_Grid_dom.f90 +++ /dev/null @@ -1,379 +0,0 @@ -module MD2D_Grid -!-------------------------------------------------------------------------------- -! -! This module contains functions and subroutines to initialize required -! geometrical parameters for 3 dimensional multidomain pseudospectral -! scheme -! -!-------------------------------------------------------------------------------- - - implicit none - !Declare Domain Variable - integer, save :: TotNum_DM,TotNumglo_edg,TotNumin_edg,TotNumout_edg,Numin_edg1,Numin_edg2 - integer, save :: PolyNodes(2),PND1,PND2,PDeg1,PDeg2 - integer, save, allocatable :: DGPolyDeg(:,:) !(2,TotNum_DM) - real(kind=8), save, allocatable :: DM_Vertex(:,:,:) !(4,2,TotNum_DM) - real(kind=8), save, allocatable :: x1(:,:,:) !(0:PolyDegN_Max(1:2),TotNum_DM) - real(kind=8), save, allocatable :: x2(:,:,:) !(0:PolyDegN_Max(1:2),TotNum_DM) - real(kind=8), save, allocatable :: DMBnd_Shape_Par(:,:,:) - integer, save, allocatable :: DM_Connect(:,:,:)!(2,4,TotNum_DM) - integer, save, allocatable :: gloedg_Connect(:,:)!(Totedg,5) - integer, save, allocatable :: inedg_Connect(:,:)!(Totinedg,5) - integer, save, allocatable :: outedg_Connect(:,:)!(Totoutedg,5) - integer , save, allocatable :: DMBnd_Shape(:,:) !(1:4,TotNumDM) - - integer :: DDK, ND, ND1, ND2, ND3, Surf_Num, Edge_Num ! [ND: Degree Index, - !DDK: Domain Index] - integer :: DDK_Connect, Edge_Connect, Patch_Type, edg - - integer :: side_num -! Description of variables -!================================================================================ -! [Name] :: PolyDegN_DM(Index1,Index2) -! ^^^^ -! [Size] :: (1:2,1:TotNum_DM) -! ^^^^ -! [Purpose] :: Store Polynomial Degree used in each domain -! ^^^^^^^ -! [Detail] :: Index2 is used to represent domain number -! ^^^^^^ -! Index1 is used to distinguish the number of Polynomial -! Degree used in x1 and x2 directions -! -! Example :: PolyDeg_DM(1,DDK) stores the following: -! The degree of the polynomial used in the x1 direction -! of Domain DDK. -! -! PolyDeg_DM(2,DDK) stores the following: -! The degree of the polynomial used in the x2 direction -! of Domain DDK. -! -! [Name] :: DM_Vertex(Index1,Index2) -! ^^^^ -! Size :: (1:5,1:2,1:TotNum_DM) -! ^^^^ -! Purpose :: To store the 4 physical coordinates of each domain -! ^^^^^^^ -! Detail :: The first index indicate the four vertex the fifth one -! ^^^^^^ is a copy of the first one for coding convience -! The second index stands for x and y (1 for x, and 2 for y) -! The third index is the number of the Domain. -! -! [Name] :: DM_Connect(index1,index2,index3) for 2D problem -! ^^^^ -! Size :: (3,4,1:TotNum_DM) -! ^^^^ -! Purpose :: This variable is used to store the required info for -! ^^^^^^^ patching bc between two connecting domains -! -! Detail :: Index3 is used to denoted the domain number -! ^^^^^^ -! Index2 is used to denote the 4 edges: -! 1: xi_2= -1 -! 2: xi_1= 1 -! 3: xi_2= 1 -! 4: xi_1= -1 -! -! -! Index1 is used to denote the store info: -! 1 for the number of the connected domain -! 2 for the connecting edge -! 3 for patching direction -! -! Example :: DM_Connect(1,1,DDK) stores the following: -! The number of the connected domain on the -! 1st edge of domain DDK -! -! DM_Connect(2,1,DDK) stores the following: -! The edge number of the connected domain on the -! 1st edge of domain DDK -! -! DM_Connect(3,1,DDK) stores the following: -! The patching direction of the connected domain on the -! 1st edge of domain DDK. 1 for the same and 2 for opposite -!================================================================================ - -contains - - - !============================================================================== - subroutine Input_Domain_Grid_Parameters() - implicit none - integer:: lid, ierr, my_choice,PND,PDeg - - character(len=5) :: NumDM - character(len=23) :: DomainInFile - - - lid=20 - open(lid,file= './prof.in',form='formatted', status='old') - if (ierr .gt. 0) then - my_choice =1 -else - read(lid, * ) my_choice - write(6,*) my_choice -endif - if (my_choice .gt. 0) then - read(lid,"(5a)") NumDM - else - write(*,*) "Number of Domains=" - read(*,"(5a)") NumDM -endif -close(lid) -write(6,*) NumDM - open(lid,file= './Parameter/my.in',form='formatted', status='old') - read(lid, * ) !'====================== Input Parameters ===================' - read(lid, * ) my_choice - if (my_choice .gt. 0) then - read(lid, * ) PND - read(lid, * ) PDeg - -endif - close(lid) - - - DomainInFile = './Parameter/'//NumDM//'.in' - - write(*,*) DomainInFile - - lid=20 - open(lid,file=DomainInFile,form='formatted', status='old', IOSTAT=ierr) - if (ierr .gt. 0) then - write(*,*)'Message from MD2D_Grid.f90' - write(*,*)'Open file '//DomainInFile//' failure!' - write(*,*)'The file may not exist.' - write(*,*)'Stop!' - close(lid) - stop - endif - - !read in domain limit parameter - read(lid, * ) !'====================== Input Parameters ===================' - read(lid, * ) TotNum_DM - read(lid, * ) PolyNodes(1) - read(lid, * ) PolyNodes(2) - ! - !---allocate memory for Geometric Parameter - - if (my_choice .gt. 0) PolyNodes(:) = PND - - !PolyNodes(:) = 16 - PND1 = PolyNodes(1) - PND2 = PolyNodes(2) - - call alloc_mem_domain_grid_variables - ! - !---Read in Domain Geometric Parameter - do DDK=1,TotNum_DM - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) !'Parameters of Domain ### ----------------------------------' - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) DGPolyDeg(1,DDK), DGPolyDeg(2,DDK) - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) DM_Vertex(1,1,DDK), DM_Vertex(1,2,DDK) - read(lid, * ) DM_Vertex(2,1,DDK), DM_Vertex(2,2,DDK) - read(lid, * ) DM_Vertex(3,1,DDK), DM_Vertex(3,2,DDK) - read(lid, * ) DM_Vertex(4,1,DDK), DM_Vertex(4,2,DDK) - read(lid, * ) !'-----------------------------------------------------------' - read(lid, * ) DM_Connect(1,1,DDK),DM_Connect(2,1,DDK) - read(lid, * ) DM_Connect(1,2,DDK),DM_Connect(2,2,DDK) - read(lid, * ) DM_Connect(1,3,DDK),DM_Connect(2,3,DDK) - read(lid, * ) DM_Connect(1,4,DDK),DM_Connect(2,4,DDK) - enddo - read(lid, * ) !'-----------------------------------------------------------' - close(lid) - ! finish domain parameters computation - - if (my_choice .gt. 0) DGPolyDeg(:,:) = PDeg - - !DGPolyDeg(:,:) = 15 - PDeg1 = DGPolyDeg(1,1) - PDeg2 = DGPolyDeg(2,1) - - return -200 format(1x,i5,1x,i5) -202 format(3x,f13.8,4x,f13.8) -204 format(1x,i5,1x,i5,1x,i5,1x,i5,1x,i5) - - end subroutine Input_Domain_Grid_Parameters - - !============================================================================== - Subroutine Geometric_Parameters_On_Screen( ) - implicit none - - ! Print Computation control parameters on screen - write(*,* ) '====================== Input Parameters ===================' - write(*,204)'ToTal Number of Domain : ', TotNum_DM - write(*,205)'Maxium Degree of Polynomial :' , PolyNodes(1),& - PolyNodes(2) - - ! Set all approximation polynomial to same degree - ! do DDK=2,TotNumDomain - ! PolyDegreeN_Domain(DDK)=PolyDegreeN_Domain(1) - ! enddo - - do DDK=1,TotNum_DM - write(*, *) '-----------------------------------------------------------' - write(*, 203)'---------- Parameters of Domain', DDK,'--------------------' - write(*, *) '-----------------------------------------------------------' - write(*, 207) DGPolyDeg(1,DDK), DGPolyDeg(2,DDK) - write(*, *) '-----------------------------------------------------------' - write(*, 201) DM_Vertex(1,1,DDK), DM_Vertex(1,2,DDK) - write(*, 201) DM_Vertex(2,1,DDK), DM_Vertex(2,2,DDK) - write(*, 201) DM_Vertex(3,1,DDK), DM_Vertex(3,2,DDK) - write(*, 201) DM_Vertex(4,1,DDK), DM_Vertex(4,2,DDK) - write(*, *) '-----------------------------------------------------------' - write(*, 207) DM_Connect(1,1,DDK),DM_Connect(2,1,DDK) - write(*, 207) DM_Connect(1,2,DDK),DM_Connect(2,2,DDK) - write(*, 207) DM_Connect(1,3,DDK),DM_Connect(2,3,DDK) - write(*, 207) DM_Connect(1,4,DDK),DM_Connect(2,4,DDK) - enddo - write(*, *) '-----------------------------------------------------------' - - - ! Check consistency of PolyDegN_DM and PolyDegN_max - do DDK=1,TotNum_DM - if ( (DGPolyDeg(1,DDK) .gt. PolyNodes(1)) .or. & - (DGPolyDeg(2,DDK) .gt. PolyNodes(2)) ) then - - write(*,*)'MD3D_Grid.f90:' - write(*,*)'PolyDegN_DM > PolyDegN_Max for DDK=',DDK - write(*,*)'Abort!' - stop - - endif - enddo - - return - -!200 format(1x,i5) -201 format(3x,f13.8,4x,f13.8) -203 format(A32,1x,i3,2x,A22) -204 format(A32,1x,i4) -205 format(A32,1x,i4,1x,i4,1x,i4) -207 format(1x,i5,1x,i5) - - end subroutine Geometric_parameters_On_Screen - - !============================================================================== - - subroutine Init_patch_direction() - implicit none - - DM_Connect(3,1:6,1:TotNum_DM)=1 - - do DDK=1,TotNum_DM - - do Edge_Num=1,2 - - select case (DM_Connect(2,Edge_Num,DDK)) ! side_number 1,2 of DDK - case(1,2) ! connect to side_num=1,2: reverse - DM_Connect(3,Edge_Num,DDK)=-1 - - end select - - enddo - - do Edge_Num=3,4 - - select case (DM_Connect(2,Edge_Num,DDK)) ! side_number 3,4 of DDK - case(3,4) ! connect to side_num=3,4: reverse - DM_Connect(3,Edge_Num,DDK)=-1 - - end select - - enddo - - enddo - - return - - end subroutine Init_patch_direction - - !============================================================================== - - subroutine alloc_mem_domain_grid_variables - !--Declare subroutine argument - implicit none - ! integer PolyDegreeN_max,TotNumDomain - ! - !--Declare local argument - integer ierr - ! - !--Start subroutine - !allocate required memory for basic domain parameters - allocate(DGPolyDeg(2,TotNum_DM), stat=ierr) - if ( ierr .ne. 0) then - write(*,*)'Can not allocatable PolyDegreeN_Domain variables' - endif - DGPolyDeg=0 - - allocate(DM_Vertex(4,2,TotNum_DM), stat=ierr) - if ( ierr .ne. 0) then - write(*,*)'Can not allocatable DM_Vertex variables' - endif - DM_Vertex=0.d0 - - allocate( x1(0:PND1,0:PND2,1:TotNum_DM), & - x2(0:PND1,0:PND2,1:TotNum_DM), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Can not allocate variable x and y ' - endif - x1=0.d0; x2=0.d0 - - allocate(DM_Connect(1:3,1:4,1:TotNum_DM), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - DM_Connect=0 - - - allocate(DMBnd_Shape(4,TotNum_DM), stat=ierr) - if ( ierr .ne. 0) then - write(*,*)'Can not allocate DMBnd_Shape variable' - endif - - allocate(DMBnd_Shape_Par(1:7,4,TotNum_DM), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate DMB_Shape_Par variable' - endif - - - return - - end subroutine alloc_mem_domain_grid_variables - - - !============================================================================== - subroutine alloc_mem_edge_grid_variables - - integer ierr - - allocate(gloedg_Connect(1:TotNumglo_edg,1:5), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - gloedg_Connect=0 - - if (TotNumin_edg .GT. 0) then - allocate(inedg_Connect(1:TotNumin_edg,1:5), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - endif - inedg_Connect=0 - - if (TotNumout_edg .GT. 0) then - allocate(outedg_Connect(1:TotNumout_edg,1:5), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - endif - outedg_Connect=0 - - end subroutine alloc_mem_edge_grid_variables - - !============================================================================== - -end module MD2D_Grid diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Metric_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Metric_Pack.f90 deleted file mode 100644 index bdfc428..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Metric_Pack.f90 +++ /dev/null @@ -1,108 +0,0 @@ -subroutine Init_Metric - use Metric_Var - use Legendre - use MD2D_Grid - implicit none - - integer:: i,j,k - - call alloc_mem_metric_variables - - ! compute dx/dxi - - do DDK=1,TotNum_DM - ND1=PND1 - ND2=PND2 - - dx1_dxi1(0:ND1,0:ND2,DDK)=& - Matmul( Diff_xi1(0:ND1,0:ND1,ND1), x1(0:ND1,0:ND2,DDK)) - - dx2_dxi1(0:ND1,0:ND2,DDK)=& - Matmul( Diff_xi1(0:ND1,0:ND1,ND1), x2(0:ND1,0:ND2,DDK)) - - dx1_dxi2(0:ND1,0:ND2,DDK)=& - Matmul( x1(0:ND1,0:ND2,DDK) , Diff_xi2(0:ND2,0:ND2,ND2) ) - - dx2_dxi2(0:ND1,0:ND2,DDK)=& - Matmul( x2(0:ND1,0:ND2,DDK) , Diff_xi2(0:ND2,0:ND2,ND2) ) - - ! compute Jacobian and dxi/dx - Jacobian(0:ND1,0:ND2,DDK) = & - dx1_dxi1(0:ND1,0:ND2,DDK) * dx2_dxi2(0:ND1,0:ND2,DDK) & - - & - dx2_dxi1(0:ND1,0:ND2,DDK) * dx1_dxi2(0:ND1,0:ND2,DDK) - - dxi1_dx1(0:ND1,0:ND2,DDK) = & - dx2_dxi2(0:ND1,0:ND2,DDK)/Jacobian(0:ND1,0:ND2,DDK) - - dxi2_dx1(0:ND1,0:ND2,DDK) = & - -dx2_dxi1(0:ND1,0:ND2,DDK)/Jacobian(0:ND1,0:ND2,DDK) - - dxi1_dx2(0:ND1,0:ND2,DDK) = & - -dx1_dxi2(0:ND1,0:ND2,DDK)/Jacobian(0:ND1,0:ND2,DDK) - - dxi2_dx2(0:ND1,0:ND2,DDK) = & - dx1_dxi1(0:ND1,0:ND2,DDK)/Jacobian(0:ND1,0:ND2,DDK) - - enddo - - ! we need to check wheather the computed Jacobian is positive - do DDK=1,TotNum_DM - ND1=PND1 - ND2=PND2 - - do j=0,ND2 - do i=0,ND1 - if (Jacobian(i,j,DDK) .le. 0.d0) then - write(*,*)'Message from Metric_Pack.f90' - write(*,*)'Jacobian is not positive:',i,j,Jacobian(i,j,DDK) - write(*,*)'Abort!' - stop - endif - enddo - enddo - enddo - - - ! compute grid distortion for determining dt - do DDK=1,TotNum_DM - - ND1=PND1 - ND2=PND2 - - ! compute local grid distance dxi1 and dxi2 - dxi1(0,0:ND2,DDK)=LGLCoord(1,ND1)-LGLCoord(0,ND1) - do i=1,ND1-1 - dxi1(i,0:ND2,DDK)=(LGLCoord(i+1,ND1)-LGLCoord(i-1,ND1))/2.d0 - enddo - dxi1(ND1,0:ND2,DDK)=LGLCoord(ND1,ND1)-LGLCoord(ND1-1,ND1) - - - dxi2(0:ND1,0,DDK)=LGLCoord(1,ND2)-LGLCoord(0,ND2) - do j=1,ND2-1 - dxi2(0:ND1,j,DDK)=(LGLCoord(j+1,ND2)-LGLCoord(j-1,ND2))/2.d0 - enddo - dxi2(0:ND1,ND2,DDK)=LGLCoord(ND2,ND2)-LGLCoord(ND2-1,ND2) - - - ! compute local grid distortion vector Cal X dot Cal X = dtrans - ! Let - ! | grad xi1 | = ( |dxi1/dx1|, |dxi1/dx2| ) - ! | grad xi2 | = ( |dxi2/dx1|, |dxi2/dx2| ) - ! - ! X = | grad xi1 |/dxi1 + | grad xi2 |/dxi2 - ! dtrans = sqrt( X dot X ) - - dtrans(0:ND1,0:ND2,DDK) = dsqrt(& - ( abs(dxi1_dx1(0:ND1,0:ND2,DDK)) / dxi1(0:ND1,0:ND2,DDK) + & - abs(dxi2_dx1(0:ND1,0:ND2,DDK)) / dxi2(0:ND1,0:ND2,DDK) ) ** 2 & - +( abs(dxi1_dx2(0:ND1,0:ND2,DDK)) / dxi1(0:ND1,0:ND2,DDK) + & - abs(dxi2_dx2(0:ND1,0:ND2,DDK)) / dxi2(0:ND1,0:ND2,DDK) ) ** 2 ) - - enddo - -end subroutine Init_Metric - - - - diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Metric_Var.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Metric_Var.f90 deleted file mode 100644 index 78f89c2..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Metric_Var.f90 +++ /dev/null @@ -1,74 +0,0 @@ -Module Metric_Var !Metric 2D - implicit none - - real(kind=8), save, allocatable :: DM_Metric(:,:,:) - real(kind=8), save, allocatable :: Jacobian(:,:,:) !((0:N_max)^3,TotNum_DM) - real(kind=8), save, allocatable :: dxi1(:,:,:) !((0:N_max)^3,TotNum_DM) - real(kind=8), save, allocatable :: dxi2(:,:,:) - - ! Declare variable dxi/dx - real(kind=8), save, allocatable :: dxi1_dx1(:,:,:) - real(kind=8), save, allocatable :: dxi1_dx2(:,:,:) - real(kind=8), save, allocatable :: dxi2_dx1(:,:,:) - real(kind=8), save, allocatable :: dxi2_dx2(:,:,:) - - ! Declare variable dx/dxi - real(kind=8), save, allocatable :: dx1_dxi1(:,:,:) - real(kind=8), save, allocatable :: dx1_dxi2(:,:,:) - real(kind=8), save, allocatable :: dx2_dxi1(:,:,:) - real(kind=8), save, allocatable :: dx2_dxi2(:,:,:) - - ! Declare Grid distortion variables - real(kind=8), save, allocatable :: dtrans(:,:,:) !(0:N_max,TotNumDomain) - -contains - - subroutine alloc_mem_metric_variables - use MD2D_Grid - implicit none - integer:: Deg1_Max, Deg2_Max, TotNumDomain - - integer:: ierr - Deg1_Max = PND1 - Deg2_Max = PND2 - TotNumDomain = TotNum_DM - - allocate( & - DM_Metric(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - Jacobian(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi1_dx1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi1_dx2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi2_dx1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi2_dx2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dx1_dxi1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dx1_dxi2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dx2_dxi1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dx2_dxi2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dtrans(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Cannot allocate memory for Metric Variables' - write(*,*)'Abort!' - stop - endif - - DM_Metric=0.d0 - Jacobian=0.d0 - - dxi1=0.d0; dxi2=0.d0; - - dxi1_dx1=0.d0; dxi1_dx2=0.d0; - dxi2_dx1=0.d0; dxi2_dx2=0.d0; - - dx1_dxi1=0.d0; dx1_dxi2=0.d0; - dx2_dxi1=0.d0; dx2_dxi2=0.d0; - - dtrans=0.d0 - - return - end subroutine alloc_mem_metric_variables - - -end module Metric_Var diff --git a/Trash&OldStuff/DG-BKG/ARK/src/NSOLI.f90 b/Trash&OldStuff/DG-BKG/ARK/src/NSOLI.f90 deleted file mode 100644 index ef728f3..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/NSOLI.f90 +++ /dev/null @@ -1,1168 +0,0 @@ - subroutine nsoli(x,fval,tol, ipar, rpar, sol, it_hist, ierr, n, iupar, rupar) !x_hist,n) -!function [sol, it_hist, ierr, x_hist] = nsoli(x,f,tol, parms) -! NSOLI Newton-Krylov solver, globally convergent -! solver for f(x) = 0 -! -! Inexact-Newton-Armijo iteration -! -! Eisenstat-Walker forcing term -! -! Parabolic line search via three point interpolation. -! -! C. T. Kelley, April 27, 2001 -! -! This code comes with no guarantee or warranty of any kind. -! -! function [sol, it_hist, ierr, x_hist] = nsoli(x,f,tol,parms) -! -! inputs: -! initial iterate = x -! function = f -! tol = [atol, rtol] relative/absolute -! error tolerances for the nonlinear iteration -! parms = [maxit, maxitl, etamax, lmeth, restart_limit] -! ipar(1) -! maxit = maxmium number of nonlinear iterations -! default = 40 -! ipar(2) -! maxitl = maximum number of inner iterations before restart -! in GMRES(m), m = maxitl -! default = 40 -! -! For iterative methods other than GMRES(m) maxitl -! is the upper bound on linear iterations. -! !rpar -! |etamax| = Maximum error tolerance for residual in inner -! iteration. The inner iteration terminates -! when the relative linear residual is -! smaller than eta*| F(x_c) |. eta is determined -! by the modified Eisenstat-Walker formula if etamax > 0. -! If etamax < 0, then eta = |etamax| for the entire -! iteration. -! default: etamax = .9 -! ipar(3) -! lmeth = choice of linear iterative method -! 1 (GMRES), 2 GMRES(m), -! 3 (BICGSTAB), 4 (TFQMR) -! default = 1 (GMRES, no restarts) -! ipar(4) -! restart_limit = max number of restarts for GMRES if -! lmeth = 2 -! default = 20 -! -! output: -! sol = solution -! it_hist(maxit,3) = l2 norms of nonlinear residuals -! for the iteration, number of function evaluations, -! and number of steplength reductions -! ierr = 0 upon successful termination -! ierr = 1 if after maxit iterations -! the termination criterion is not satsified -! ierr = 2 failure in the line search. The iteration -! is terminated if too many steplength reductions -! are taken. -! -! x_hist = matrix of the entire interation history. -! The columns are the nonlinear iterates. This -! is useful for making movies, for example, but -! can consume way too much storage. This is an -! OPTIONAL argument. Storage is only allocated -! if x_hist is in the output argument list. -! -! -! -! internal parameters: -! debug = turns on/off iteration statistics display as -! the iteration progresses -! -! alpha = 1.d-4, parameter to measure sufficient decrease -! -! sigma0 = .1, sigma1 = .5, safeguarding bounds for the linesearch -! -! maxarm = 20, maximum number of steplength reductions before -! failure is reported -! -implicit none -integer:: n -real(kind=8):: x(n) -external :: fval -real(kind=8), intent(in)::tol(2) - -integer:: ipar(4) -real(kind=8):: rpar -integer:: iupar(*) -real(kind=8):: rupar(*) - - -real(kind=8)::sol(n) - -real(kind=8)::it_hist(ipar(1),3) -real(kind=8):: it_histx(ipar(1),3) - -integer:: ierr -!, x_hist - -! Functions -real(kind=8):: norm - -!Local Variables -integer:: debug, maxarm -integer:: maxit, lmaxit, lmeth, itc -integer:: iarm, restart_limit -integer:: igmparms(3) -integer:: inner_it_count, inner_f_evals -real(kind=8):: alpha, sigma0, sigma1, gamma -real(kind=8):: rgmparms, etamax, etaold, etanew, errstep -real(kind=8):: rtol, atol, fnrm -real(kind=8):: stop_tol, fnrmo, rat -real(kind=8):: lambda, lamm, lamc -real(kind=8):: nft, nf0, ff0, ffc, ffm -real(kind=8):: xold(n), xt(n), step(n), ft(n), f0(n) -real(kind=8):: outstat(ipar(1),4) - -real(kind=8):: parab3p -! Set the debug parameter 1 turns display on, otherwise off. - -debug = 0 - -! Set internal parameters. - -alpha = 1.d-4 -sigma0 = .1d0 -sigma1 = .5d0 -maxarm = 20 -gamma = .9d0 - -! Initialize it_hist, ierr, x_hist, and set the default values of -! those iteration parameters which are optional inputs. - -ierr = 0 -!it_histx = zeros(maxit,3) - -!if nargout == 4, x_hist = x end - -! Initialize parameters for the iterative methods. -! Check for optional inputs. - -!gmparms = [abs(etamax), lmaxit] -if (ipar(1) .gt. 0) then - maxit = ipar(1) -else - maxit = 40 -endif -if (ipar(2) .gt. 0) then - lmaxit = ipar(2) -else - lmaxit = 40 -endif -if (ipar(3) .gt. 0) then - lmeth = ipar(3) -else - lmeth = 1 !default GMRES -endif -if (ipar(4) .gt. 0) then - restart_limit = ipar(4) -else - restart_limit = 20 -endif - -!if (rpar .gt. 0d0) then - etamax = rpar -!else -! etamax = .9d0 -!endif - - rgmparms = abs(etamax) -! if length(parms) == 5 - igmparms = (/lmaxit, ipar(4), 1/) -! end - -! -rtol = tol(2) -atol = tol(1) -!n = length(x) -fnrm = 1d0 -itc = 0 - - -! Evaluate f at the initial iterate,and -! compute the stop tolerance. -! -! Call subroutine -call fval(x,f0, iupar, rupar) -fnrm = norm(f0,n) - -it_histx(itc+1,1) = fnrm -it_histx(itc+1,2) = 0d0 -it_histx(itc+1,3) = 0d0 - -fnrmo = 1 -stop_tol = atol + rtol*fnrm -outstat(itc+1, :) = (/fnrm, 0, 0, 0 /) - -! main iteration loop - -do while ((fnrm > stop_tol) .and. (itc < maxit)) - -! Keep track of the ratio (rat = fnrm/frnmo) -! of successive residual norms and -! the iteration counter (itc). - - rat = fnrm/fnrmo - fnrmo = fnrm - itc = itc+1 - - call dkrylov(f0, fval, x, igmparms, rgmparms, lmeth, step, errstep, & - inner_it_count,inner_f_evals,n, iupar, rupar) -! [step, errstep, inner_it_count,inner_f_evals] = ... -! dkrylov(f0, f, x, gmparms, lmeth) - -! The line search starts here. - - xold = x - lambda = 1 - lamm = 1 - lamc = lambda - iarm = 0 - - xt = x + lambda*step - call fval(xt,ft, iupar, rupar) - - nft = norm(ft,n) - nf0 = norm(f0,n) - ff0 = nf0*nf0 - ffc = nft*nft - ffm = nft*nft - do while (nft >= (1d0 - alpha*lambda) * nf0) - -! Apply the three point parabolic model. - - if (iarm == 0) then - lambda = sigma1*lambda - else - lambda = parab3p(lamc, lamm, ff0, ffc, ffm) - endif - -! Update x keep the books on lambda. - - xt = x+lambda*step - lamm = lamc - lamc = lambda - -! Keep the books on the function norms. - - call fval(xt,ft, iupar, rupar) - nft = norm(ft,n) - ffm = ffc - ffc = nft*nft - iarm = iarm+1 - if (iarm > maxarm) then - write(6,*) "Armijo failure, too many reductions" - ierr = 2 - write(6,*) "outstat",outstat - it_hist = it_histx(1:itc+1,:) - !!! if nargout == 4, x_hist = [x_hist,x] end - sol = xold - return - endif - end do - x = xt - f0 = ft - -! End of line search. - -!!! if nargout == 4, x_hist = [x_hist,x] end - - fnrm = norm(f0,n) - it_histx(itc+1,1) = fnrm - -! How many function evaluations did this iteration require? - - it_histx(itc+1,2) = it_histx(itc,2)+inner_f_evals+iarm+1 - - if (itc == 1) then - it_histx(itc+1,2) = it_histx(itc+1,2)+1 - endif - it_histx(itc+1,3) = iarm -! - rat = fnrm/fnrmo - -! Adjust eta as per Eisenstat-Walker. - - if (etamax > 0) then - etaold = rgmparms - etanew = gamma*rat*rat - if (gamma*etaold*etaold > .1d0) then - etanew = max(etanew,gamma*etaold*etaold) - endif - - rgmparms = min(etanew,etamax) - rgmparms = max(rgmparms, .5d0*stop_tol/fnrm) - endif -! - outstat(itc+1, :) = (/fnrm,dble(inner_it_count),rat,dble(iarm)/) -! -enddo !main - -sol = x -it_hist = it_histx(1:itc+1,:) - -if (debug == 1) then - write(6,*) "outstat", outstat - it_hist = it_histx(1:itc+1,:) -endif - -! on failure, set the error flag - - call fval(x,ft, iupar, rupar) - fnrm = norm(ft,n) - -if (fnrm > stop_tol) then - ierr = 1 -endif - call fval(x,ft, iupar, rupar) - nft = norm(ft,n) - -ierr=0 -return -! -end subroutine nsoli - -real(kind=8) function parab3p(lambdac, lambdam, ff0, ffc, ffm) -!function lambdap = parab3p(lambdac, lambdam, ff0, ffc, ffm) -! Apply three-point safeguarded parabolic model for a line search. -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function lambdap = parab3p(lambdac, lambdam, ff0, ffc, ffm) -! -! input: -! lambdac = current steplength -! lambdam = previous steplength -! ff0 = value of \| F(x_c) \|^2 -! ffc = value of \| F(x_c + \lambdac d) \|^2 -! ffm = value of \| F(x_c + \lambdam d) \|^2 -! -! output: -! lambdap = new value of lambda given parabolic model -! -! internal parameters: -! sigma0 = .1, sigma1 = .5, safeguarding bounds for the linesearch -! -implicit none - -real(kind=8):: lambdac, lambdam, ff0, ffc, ffm - -! internal parameters: - -real(kind=8):: sigma0, sigma1 -real(kind=8):: c1, c2, lambdap -! set internal parameters - - sigma0 = .1d0 - sigma1 = .5d0 -! -! compute coefficients of interpolation polynomial -! -! p(lambda) = ff0 + (c1 lambda + c2 lambda^2)/d1 -! -! d1 = (lambdac - lambdam)*lambdac*lambdam < 0 -! so if c2 > 0 we have negative curvature and default to -! lambdap = sigam1 * lambda -! -c2 = lambdam*(ffc-ff0)-lambdac*(ffm-ff0) -if (c2 >= 0) then - lambdap = sigma1*lambdac - parab3p = lambdap - return -endif -c1 = lambdac*lambdac*(ffm-ff0)-lambdam*lambdam*(ffc-ff0) -lambdap = -c1*.5d0/c2 -if (lambdap < sigma0*lambdac) then - lambdap = sigma0*lambdac -endif -if (lambdap > sigma1*lambdac) then - lambdap = sigma1*lambdac -endif - -parab3p = lambdap -return -end -! - -subroutine dkrylov(f0, fval, x, ipar,rpar, lmeth, step, errstep, & -total_iters, f_evals,n, iupar, rupar) -!function [step, errstep, total_iters, f_evals] = ... -! dkrylov(f0, f, x, params, lmeth) - -! Krylov linear equation solver for use in nsoli -! -! C. T. Kelley, April 1, 2003 -! -! -! This code comes with no guarantee or warranty of any kind. -! -! function [step, errstep, total_iters, f_evals] -! = dkrylov(f0, f, x, params, lmeth) -! -! -! Input: f0 = function at current point -! f = nonlinear function -! the format for f is function fx = f(x) -! Note that for Newton-GMRES we incorporate any -! preconditioning into the function routine. -! x = current point -! params = vector to control iteration -! rpar -! params(1) = relative residual reduction factor -! ipar -! params(2) = max number of iterations -! params(3) = max number of restarts for GMRES(m) -! params(4) (Optional) = reorthogonalization method in GMRES -! 1 -- Brown/Hindmarsh condition (default) -! 2 -- Never reorthogonalize (not recommended) -! 3 -- Always reorthogonalize (not cheap!) -! -! lmeth = method choice -! 1 GMRES without restarts (default) -! 2 GMRES(m), m = params(2) and the maximum number -! of restarts is params(3) -! 3 Bi-CGSTAB -! 4 TFQMR -! -! Output: x = solution -! errstep = vector of residual norms for the history of -! the iteration -! total_iters = number of iterations -! -! -implicit none - -integer:: n, ipar(3), lmeth -real(kind=8):: f0(n), x(n), step(n), xinit(n) -real(kind=8):: rpar -real(kind=8):: errstep(n) -integer, intent(out):: total_iters, f_evals -external:: fval -integer:: iupar(*) -real(kind=8):: rupar(*) - -integer:: restart_limit, lmaxit, kinn -integer:: igmparms(3) -real(kind=8):: rgmparms -real(kind=8):: norm -! initialization - -lmaxit = ipar(1) -!lmaxit = params(2) - -!restart_limit = 20 !default -restart_limit = ipar(2) - -!if (length(params) >= 3) then -! restart_limit = params(3) -!endif - -if (lmeth == 1) then - restart_limit = 0 -endif - -!if length(params) == 3 -!! default reorthogonalization -! gmparms = [params(1), params(2), 1] -! rgmparms = rpar -! igmparms =(/ ipar(1), ipar(2), 1 /) -!elseif (length(params) == 4) -!! reorthogonalization method is params(4) -! gmparms = [params(1), params(2), params(4)] -!else -! gmparms = [params(1), params(2)] -!endif - rgmparms = rpar - igmparms =(/ ipar(1), 1, 0 /) - -! lmaxit, default reorthogonalization method, initialize xinit - -! linear iterative methods - -if ((lmeth == 1) .or. (lmeth == 2)) then ! GMRES or GMRES(m) - -! compute the step using a GMRES routine especially designed -! for this purpose - -! [step, errstep, total_iters] = dgmres(f0, f, x, gmparms) - xinit=0d0 - call dgmres(f0, fval, x, igmparms, rgmparms, xinit, step, errstep, & -total_iters,n, iupar, rupar) - kinn = 0 - igmparms(3) =1 -! restart at most restart_limit times - do while ( (total_iters == lmaxit) .and. & - (errstep(total_iters) > rpar*norm(f0,n)) & - .and. (kinn < restart_limit)) - kinn = kinn+1 - xinit=step - call dgmres(f0, fval, x, igmparms, rgmparms, xinit, step, errstep, & -total_iters,n, iupar, rupar) -! [step, errstep, total_iters] = dgmres(f0, f, x, gmparms,step) - enddo - total_iters = total_iters+kinn*lmaxit - f_evals = total_iters+kinn - -! Bi-CGSTAB - -elseif (lmeth == 3) then - call dcgstab(f0, fval, x, igmparms, rgmparms, xinit, step, errstep, & -total_iters,n, iupar, rupar) -! [step, errstep, total_iters] = dcgstab(f0, f, x, gmparms) - f_evals = 2*total_iters - -! TFQMR - -elseif (lmeth == 4) then - call dtfqmr(f0, fval, x, igmparms, rgmparms,xinit, step, errstep, & -total_iters,n, iupar, rupar) -! [step, errstep, total_iters] = dtfqmr(f0, f, x, gmparms) - f_evals = 2*total_iters -else - write(6,*) "lmeth error in fdkrylov" - stop -endif -return -end subroutine dkrylov - -subroutine dirder(x,w,fval,f0,n,z, iupar, rupar) -!function z = dirder(x,w,f,f0) -! Finite difference directional derivative -! Approximate f'(x) w -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function z = dirder(x,w,f,f0) -! -! inputs: -! x, w = point and direction -! f = function -! f0 = f(x), in nonlinear iterations -! f(x) has usually been computed -! before the call to dirder -implicit none -integer::n -real(kind=8):: x(n), w(n), f0(n) -integer:: iupar(*) -real(kind=8):: rupar(*) - -external:: fval - -real(kind=8):: z(n) -real(kind=8):: f1(n), del(n) -real(kind=8):: epsnew,xs -real(kind=8):: norm, sgn -! Use a hardwired difference increment. - -epsnew = 1.d-8 - -!n = length(x) - -! scale the step - -if (norm(w,n) == 0) then - z = 0d0 -return -endif - -! Now scale the difference increment. - -!xs=(x'*w)/norm(w) -xs=sum(x*w)/norm(w,n) - -if (xs .ne. 0.d0) then - epsnew=epsnew*max(abs(xs),1.d0)*sgn(xs) -endif -epsnew=epsnew/norm(w,n) - -! del and f1 could share the same space if storage -! is more important than clarity. - -del = x+epsnew*w -call fval(del,f1, iupar, rupar) !feval -z = (f1 - f0)/epsnew - -return -end subroutine dirder - - -subroutine dgmres(f0, fval, xc, ipar, rpar, xinit, x, error, total_iters,n, iupar, rupar) -use LinearSolvers -implicit none -!function [x, error, total_iters] = dgmres(f0, f, xc, params, xinit) -! GMRES linear equation solver for use in Newton-GMRES solver -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function [x, error, total_iters] = dgmres(f0, f, xc, params, xinit) -! -! -! Input: f0 = function at current point -! f = nonlinear function -! the format for f is function fx = f(x) -! Note that for Newton-GMRES we incorporate any -! preconditioning into the function routine. -! xc = current point -! params = two dimensional vector to control iteration -! rpar -! params(1) = relative residual reduction factor -! ipar(1) -! params(2) = max number of iterations -! ipar(2) params(3) (Optional) = reorthogonalization method -! 1 -- Brown/Hindmarsh condition (default) -! 2 -- Never reorthogonalize (not recommended) -! 3 -- Always reorthogonalize (not cheap!) -! ipar(3) 0: xinit=0; 1: restart, xinit=step -! xinit = initial iterate. xinit = 0 is the default. This -! is a reasonable choice unless restarted GMRES -! will be used as the linear solver. -! -! Output: x = solution -! error = vector of residual norms for the history of -! the iteration -! total_iters = number of iterations -! -! Requires givapp.m, dirder.m - -integer:: ipar(3), n -real(kind=8):: rpar -real(kind=8):: f0(n), xc(n), xinit(n) -external:: fval -integer:: iupar(*) -real(kind=8):: rupar(*) - -real(kind=8):: norm !, giveapp -real(kind=8):: x(n), error(ipar(1)) -integer:: total_iters - -integer:: kmax, reorth, k, j -real(kind=8):: r(n), z(n) -real(kind=8):: errtol, b(n) -real(kind=8):: h(ipar(1),ipar(1)), ho(ipar(1),ipar(1)) -real(kind=8):: v(n,ipar(1)) -real(kind=8):: c(ipar(1)+1), s(ipar(1)+1) -real(kind=8):: rho, beta, normav2, hr, normav, nu -real(kind=8):: g(ipar(1)+1), go(ipar(1)+1), y(ipar(1)) - -logical successful ! Status of computations - -! initialization - - -errtol = rpar !params(1) -kmax = ipar(1) !params(2) -reorth = ipar(2) -!if length(params) == 3 -! reorth = params(3) -!end - -! The right side of the linear equation for the step is -f0. - -b = -f0 -!n = length(b) - -! Use zero vector as initial iterate for Newton step unless -! the calling routine has a better idea (useful for GMRES(m)). - -x = 0d0 -r = b - -if (ipar(3) .gt. 0) then !nargin == 5 - x = xinit - call dirder(xc, x, fval,f0,n,r, iupar, rupar) - r = -r-f0 -! r = -dirder(xc, x, fval, f0)-f0 -endif - -! -h=0d0 -v=0d0 - -! h = zeros(kmax), v = zeros(n,kmax), c = zeros(kmax+1,1), s = zeros(kmax+1,1) -g=0d0 -rho = norm(r,n) -g(1) = rho !*eye(kmax+1,1) -errtol = errtol*norm(b,n) - -! Test for termination on entry. - -error(1) = rho ! [error,rho] -total_iters = 0 - -if(rho < errtol) then -write(6,*) "early termination" -return -endif - -! -v(:,1) = r/rho -beta = rho -k = 0 - -! GMRES iteration - -do while ((rho > errtol) .and. (k < kmax)) - k = k+1 - -! Call directional derivative function. - call dirder(xc, v(:,k), fval, f0, n, r, iupar, rupar) - v(:,k+1) = r -! v(:,k+1) = dirder(xc, v(:,k), f, f0) - normav = norm(v(:,k+1),n) - -! Modified Gram-Schmidt - - do j = 1,k - h(j,k) = DOT_PRODUCT(v(:,j),v(:,k+1)) - v(:,k+1) = v(:,k+1)-h(j,k)*v(:,j) - enddo - - h(k+1,k) = dsqrt(DOT_PRODUCT(v(:,k+1),v(:,k+1))) -! h(k+1,k) = norm(v(:,k+1)) - normav2 = h(k+1,k) - -! Reorthogonalize? - -if ( ((reorth == 1) .and. (normav + .001d0*normav2 == normav)) & - .or. (reorth == 3)) then - - do j = 1,k - hr=DOT_PRODUCT(v(:,j),v(:,k+1)) -! hr = v(:,j)'*v(:,k+1) - h(j,k) = h(j,k)+hr - v(:,k+1) = v(:,k+1)-hr*v(:,j) - enddo - h(k+1,k) = norm(v(:,k+1),n) -endif - -! Watch out for happy breakdown. - - if(h(k+1,k) .ne. 0) then - v(:,k+1) = v(:,k+1)/h(k+1,k) - endif - -! Form and store the information for the new Givens rotation. - - if (k > 1) then - call givapp(c(1:k-1),s(1:k-1),h(1:k,k),k-1, ho(1:k,k)) - h(1:k,k) = ho(1:k,k) -! h(1:k,k) = givapp(c(1:k-1),s(1:k-1),h(1:k,k),k-1) - endif - -! Don't divide by zero if solution has been found. - - nu = norm(h(k:k+1,k),2) - if (nu .ne. 0) then - c(k) = h(k,k)/nu -! c(k) = conjg(h(k,k)/nu) - - s(k) = -h(k+1,k)/nu - h(k,k) = c(k)*h(k,k)-s(k)*h(k+1,k) - h(k+1,k) = 0d0 - call givapp(c(k),s(k),g(k:k+1),1,go(k:k+1)) - g(k:k+1) = go(k:k+1) - !g(k:k+1) = givapp(c(k),s(k),g(k:k+1),1) - endif - -! Update the residual norm. - - rho = abs(g(k+1)) - error(k) = rho ![error,rho] - -! end of the main while loop - -enddo - -! At this point either k > kmax or rho < errtol. -! It's time to compute x and leave. - -!!! Solver -successful = gaussianElimination( h(1:k,1:k), g(1:k), y ) -!y = h(1:k,1:k)\g(1:k) -if ( successful ) then -total_iters = k -x = x + matmul(v(1:n,1:k),y) -else -write(6,*) "Fail to solve the linear system" -endif -return -end subroutine dgmres - -!real(kind=8) function vrot = -subroutine givapp(c,s,vin,k, vrot) -! Apply a sequence of k Givens rotations, used within gmres codes. -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function vrot = givapp(c, s, vin, k) -! -implicit none -integer:: k -real(kind=8):: c(k), s(k), vin(k+1) -integer:: i -real(kind=8):: vrot(k+1) -real(kind=8):: w1,w2 -vrot = vin -do i = 1,k - w1 = c(i)*vrot(i)-s(i)*vrot(i+1) -! -! Here's a modest change that makes the code work in complex -! arithmetic. Thanks to Howard Elman for this. -! - w2 = s(i)*vrot(i)+c(i)*vrot(i+1) -! w2 = s(i)*vrot(i)+conj(c(i))*vrot(i+1) - vrot(i:i+1) = (/w1, w2 /) ![w1,w2] -enddo -! -return -end subroutine givapp - -subroutine dcgstab(f0, f, xc, ipar, rpar, xinit, x, error, total_iters,n) -!function [x, error, total_iters] = ... -! dcgstab(f0, f, xc, params, xinit) -! Forward difference Bi-CGSTAB solver for use in nsoli -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function [x, error, total_iters] -! = dcgstab(f0, f, xc, params, xinit) -! -! Input: f0 = function at current point -! f = nonlinear function -! the format for f is function fx = f(x) -! Note that for Newton-GMRES we incorporate any -! preconditioning into the function routine. -! xc = current point -! params = two dimensional vector to control iteration -! rpar -! params(1) = relative residual reduction factor -! ipar(1) -! params(2) = max number of iterations -! ipar(2) =0: xinit = 0; 1: xinit = step -! xinit = initial iterate. xinit = 0 is the default. This -! is a reasonable choice unless restarts are needed. -! -! -! Output: x = solution -! error = vector of residual norms for the history of -! the iteration -! total_iters = number of iterations -! -! Requires: dirder.m -! -implicit none -integer:: ipar(3), n -real(kind=8):: rpar -real(kind=8):: f0(n), xc(n) -real(kind=8):: xinit(n) -external:: f - -real(kind=8):: norm !, giveapp -real(kind=8):: x(n), error(ipar(1)) -integer:: total_iters - -integer:: kmax, reorth, k, j -real(kind=8):: r(n), z(n), hatr0(n) -real(kind=8):: errtol, b(n) -real(kind=8):: v(n), p(n), s(n), t(n) - -real(kind=8):: alpha, beta, omega, zeta, tau - -real(kind=8):: rho(ipar(1)+1) !, beta, normav2, hr, normav, nu - - - -! -! initialization -! -b = -f0 -!n = length(b) -errtol = rpar*norm(b,n) -kmax = ipar(1) -rho = 0d0 - -! Use zero vector as initial iterate for Newton step unless -! the calling routine has a better idea (useful for GMRES(m)). - -x = 0d0 -r = b - if (ipar(3) .gt. 0) then - !if nargin == 5 - x = xinit - call dirder(xc, x, f, f0, n, r) - r = -r-f0 -! r = -dirder(xc, x, f, f0)-f0 -endif - -! -hatr0 = r -k = 0 -rho(1) = 1 -alpha = 1 -omega = 1 -v = 0d0 -p = 0d0 - -rho(2) = DOT_PRODUCT(hatr0,r) - -zeta = norm(r,n) -error(1) = zeta ![error,zeta] - -! Bi-CGSTAB iteration - -do while( (zeta > errtol) .and. (k < kmax)) - k = k+1 - if (omega == 0) then - write(6,*) "Bi-CGSTAB breakdown, omega = 0" - stop - endif - beta = (rho(k+1)/rho(k))*(alpha/omega) - p = r+beta*(p - omega*v) - - call dirder(xc, p, f, f0, n, v) -! v = dirder(xc,p,f,f0) - - tau=DOT_PRODUCT(hatr0,v) -! tau = hatr0'*v - - if (tau == 0) then - write(6,*) "Bi-CGSTAB breakdown, tau = 0" - stop - endif - alpha = rho(k+1)/tau - s = r-alpha*v - - call dirder(xc, s, f, f0, n, t) -! t = dirder(xc,s,f,f0) - tau = DOT_PRODUCT(t,t) - - if (tau == 0) then - write(6,*) "Bi-CGSTAB breakdown, t = 0" - stop - endif - omega = DOT_PRODUCT(t,s)/tau - rho(k+2) = -omega*DOT_PRODUCT(hatr0,t) -! rho(k+2) = -omega*(hatr0'*t) - x = x+alpha*p+omega*s - r = s-omega*t - zeta = norm(r,n) - total_iters = k - error(k) = zeta ![error, zeta] -enddo - -return -end subroutine dcgstab - -subroutine dtfqmr(f0, fval, xc, ipar, rpar, xinit, x, error, total_iters,n, iupar, rupar) -!function [x, error, total_iters] = ... -! dtfqmr(f0, f, xc, params, xinit) -! Forward difference TFQMR solver for use in nsoli -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function [x, error, total_iters] -! = dtfqmr(f0, f, xc, params, xinit) -! -! -! -! Input: f0 = function at current point -! f = nonlinear function -! the format for f is function fx = f(x) -! Note that for Newton-GMRES we incorporate any -! preconditioning into the function routine. -! xc = current point -! params = two dimensional vector to control iteration -! rpar -! params(1) = relative residual reduction factor -! ipar(1) -! params(2) = max number of iterations -! ipar(3) = 0: xinit = 0; 1: xinit = step -! xinit = initial iterate. xinit = 0 is the default. This -! is a reasonable choice unless restarts are needed. -! -! -! Output: x = solution -! error = vector of residual norms for the history of -! the iteration -! total_iters = number of iterations -! -! Requires: dirder.m -! -implicit none -integer:: ipar(3), n -real(kind=8):: rpar -real(kind=8):: f0(n), xc(n) -real(kind=8):: xinit(n) -external:: fval -integer:: iupar(*) -real(kind=8):: rupar(*) - -real(kind=8):: norm -real(kind=8):: x(n), error(ipar(1)) -integer:: total_iters - -integer:: kmax, reorth, k, j, m -real(kind=8):: errtol, b(n) - -real(kind=8):: u(n,2) -real(kind=8):: y(n,2) -real(kind=8):: w(n), r(n) -real(kind=8):: d(n), v(n) - -real(kind=8):: theta, eta, tau, rho, rhon, sigma, c, alpha, beta - - -! -! initialization -! - -b = -f0 -errtol = rpar*norm(b,n) -kmax = ipar(1) -x = 0 !zeros(n,1) -r = b -if (ipar(3) .gt. 0) then - !if nargin == 5 - x = xinit - call dirder(xc, x, fval, f0, n, r, iupar, rupar) - r = -r-f0 -! r = -dirder(xc, x, f, f0)-f0 -endif - -! -u = 0d0 !zeros(n,2) -y = 0d0 !zeros(n,2) -w = r -y(:,1) = r -k = 0 - -d = 0d0 - call dirder(xc, y(:,1), fval, f0, n, v, iupar, rupar) -!v = dirder(xc, y(:,1),f,f0) -u(:,1) = v -theta = 0 -eta = 0 -tau = norm(r,n) -error(1) = tau ![error,tau] -rho = tau*tau - -! TFQMR iteration - -do while( k < kmax) - k = k+1 - sigma = DOT_PRODUCT(r,v) -! sigma = r'*v - - if (sigma == 0) then - write(6,*) "TFQMR breakdown, sigma = 0" - stop - endif -! - alpha = rho/sigma -! - do j = 1,2 - -! Compute y2 and u2 only if you have to - - if (j == 2) then - y(:,2) = y(:,1)-alpha*v - call dirder(xc, y(:,2), fval, f0, n, u(:,2), iupar, rupar) -! u(:,2) = dirder(xc, y(:,2),f,f0) - endif - - m = 2*k-2+j - w = w-alpha*u(:,j) - d = y(:,j)+(theta*theta*eta/alpha)*d - theta = norm(w,n)/tau - c = 1d0/dsqrt(1d0+theta*theta) - tau = tau*theta*c - eta = c*c*alpha - x = x+eta*d -! -! Try to terminate the iteration at each pass through the loop -! - if (tau*sqrt(dble(m+1)) <= errtol) then - error(k) = tau ! [error, tau] - total_iters = k - return - endif - enddo !j -! -! -! - if (rho == 0) then - write(6,*) "TFQMR breakdown, rho = 0" - stop - endif -! - rhon = DOT_PRODUCT(r,w) -! rhon = r'*w - beta = rhon/rho - rho = rhon - y(:,1) = w + beta*y(:,2) - - call dirder(xc, y(:,1), fval, f0, n, u(:,1), iupar, rupar) -! u(:,1) = dirder(xc, y(:,1),f,f0) - v = u(:,1)+beta*(u(:,2)+beta*v) - error(k) = tau ![error, tau] - total_iters = k -enddo -return -end subroutine dtfqmr -! -real(kind=8) function sgn(x) -implicit none -real(kind=8)::x -if (x .gt. 0d0) then - sgn=1d0 -elseif (x .lt. 0d0) then - sgn=-1d0 -else - sgn=0d0 -endif -return -end function sgn - -real(kind=8) function norm(x,n) -implicit none -integer:: n - -real(kind=8),intent(in):: x(n) - -!sum=dot_product(x,x) -!norm=dsqrt(sum) - -norm=sqrt(dot_product(x,x)) -return -end function norm - -real(kind=8) function norm2(x,n) -implicit none -integer:: n -real(kind=8), intent(in):: x(n) -real(kind=8)::sum -!n=size(x) -sum=dot_product(x,x) -norm2=dsqrt(sum) - -!norm=sqrt(dot_product(x,x)) -return -end function norm2 diff --git a/Trash&OldStuff/DG-BKG/ARK/src/NorVec_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/NorVec_Pack.f90 deleted file mode 100644 index 7225a3d..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/NorVec_Pack.f90 +++ /dev/null @@ -1,363 +0,0 @@ -subroutine Init_Normal_Vector - use Metric_Var - use NorVec_Var - use MD2D_Grid - use Legendre - implicit none - - integer:: i,j - - ! subroutine begin - ! allocate memory for Normal Vector Veriables - - call alloc_mem_norvec - - ! Compute Normal Vectors of all the surface of a cube - - do DDK = 1,TotNum_DM - - ND1=PND1 - ND2=PND2 - - do Edge_Num=1,4 - - select case(Edge_Num) - case(1) ! n = - grad xi_2 - - NorVec_mg(0:ND1,Edge_Num,DDK) = dsqrt( & - dxi2_dx1(0:ND1,0,DDK)**2 + dxi2_dx2(0:ND1,0,DDK)**2 ) - - NorVec_x1(0:ND1,Edge_Num,DDK) = - & - ( dxi2_dx1(0:ND1,0,DDK) / NorVec_mg(0:ND1,Edge_Num,DDK) ) - - NorVec_x2(0:ND1,Edge_Num,DDK) = - & - ( dxi2_dx2(0:ND1,0,DDK) / NorVec_mg(0:ND1,Edge_Num,DDK) ) - - case(2) ! n = + grad xi_1 - - NorVec_mg(0:ND2,Edge_Num,DDK) = dsqrt( & - dxi1_dx1(ND1,0:ND2,DDK)**2 + dxi1_dx2(ND1,0:ND2,DDK)**2 ) - - NorVec_x1(0:ND2,Edge_Num,DDK) = & - ( dxi1_dx1(ND1,0:ND2,DDK) / NorVec_mg(0:ND2,Edge_Num,DDK) ) - - NorVec_x2(0:ND2,Edge_Num,DDK) = & - ( dxi1_dx2(ND1,0:ND2,DDK) / NorVec_mg(0:ND2,Edge_Num,DDK) ) - - case(3) ! n = + grad xi_2 - - NorVec_mg(0:ND1,Edge_Num,DDK) = dsqrt( & - dxi2_dx1(0:ND1,ND2,DDK)**2 + dxi2_dx2(0:ND1,ND2,DDK)**2 ) - - NorVec_x1(0:ND1,Edge_Num,DDK) = & - ( dxi2_dx1(0:ND1,ND2,DDK) / NorVec_mg(0:ND1,Edge_Num,DDK) ) - - NorVec_x2(0:ND1,Edge_Num,DDK) = & - ( dxi2_dx2(0:ND1,ND2,DDK) / NorVec_mg(0:ND1,Edge_Num,DDK) ) - - case(4) ! n = -grad xi_1 - - NorVec_mg(0:ND2,Edge_Num,DDK) = dsqrt( & - dxi1_dx1(0,0:ND2,DDK)**2 + dxi1_dx2(0,0:ND2,DDK)**2 ) - - NorVec_x1(0:ND2,Edge_Num,DDK) = - & - ( dxi1_dx1(0,0:ND2,DDK) / NorVec_mg(0:ND2,Edge_Num,DDK) ) - - NorVec_x2(0:ND2,Edge_Num,DDK) = - & - ( dxi1_dx2(0,0:ND2,DDK) / NorVec_mg(0:ND2,Edge_Num,DDK) ) - - end select - -!!$ select case(Edge_Num) -!!$ case(1,3) -!!$ -!!$ do i=0,ND1 -!!$ write(*,10000)i,DDK,NorVec_x1(i,Edge_Num,DDK),NorVec_x2(i,Edge_Num,DDK),& -!!$ NorVec_mg(i,Edge_Num,DDK) -!!$ enddo -!!$ -!!$ case(2,4) -!!$ -!!$ do i=0,ND2 -!!$ write(*,10000)i,DDK,NorVec_x1(i,Edge_Num,DDK),NorVec_x2(i,Edge_Num,DDK),& -!!$ NorVec_mg(i,Edge_Num,DDK) -!!$ enddo -!!$ -!!$ end select - - enddo - - enddo - -10000 format(2i4,3f15.7) - -end subroutine Init_Normal_Vector - -!============================================================================ -subroutine DG2D_Initial(Time_final) - use Metric_Var - use NorVec_Var - use MD2D_Grid - use Legendre - use universal_const - use State_Var - - implicit none - - integer:: i,j,k,ierr,ii,jj -! real(kind=8) :: a_vec(1:2), - real(kind=8) ::Time_final - real(kind=8),allocatable :: b_ini(:,:),Pi_Pm(:,:),Pi_Pj(:,:) - real(kind=8),allocatable :: temp(:,:),tempsum(:),func(:,:,:) - real(kind=8),allocatable :: LGLWeights_2D(:,:) - real(kind=8),allocatable :: ValOfPolyNatGrids(:) ! ,cs_1d(:),w_1d(:) - - allocate( b_ini(0:PDeg1,0:PDeg2),Pi_Pm(0:PDeg1,0:PDeg2), & - Pi_Pj(0:PND1,0:PND2),func(0:PND1,0:PND2,1:TotNum_DM), & - temp(0:PND1,0:PND2),tempsum(0:PND1), & - LGLWeights_2D(0:PND1,0:PND1) ,stat=ierr ) - - LGLWeights_2D = LGLWeights_Grid_xi1*LGLWeights_Grid_xi2 - - if (ierr .ne. 0) then - write(*,*)"Can't allocate u" - stop - endif - -if (I_prob .ge. 1) then -allocate( ValOfPolyNatGrids(1:IGH)) -write(6,*) IGH - -GH=0d0 - -call ZEHEGA(IGH,GH,ValOfPolyNatGrids) -call WEHEGA(IGH,GH,GHW) - -write(6,*) GH -write(6,*) GHW - -Vx=GH -Vy=GH - -!GH(1)=a_vec(1) -!GH(2)=a_vec(2) -!GH(2:IGH)=a_vec(2) - -write(6,*) GH -deallocate( ValOfPolyNatGrids) - -endif - - !setup initial condition -if (I_prob .ge. 2) then - do DDK = 1,TotNum_DM - do i = 0,PND1 - do j = 0,PND2 - func(i,j,DDK) = dcos(2*pi*(x1(i,j,DDK)+x2(i,j,DDK))) - enddo - enddo - enddo - -else - do DDK = 1,TotNum_DM - do i = 0,PND1 - do j = 0,PND2 - func(i,j,DDK) = dsin(2*pi*(x1(i,j,DDK)+x2(i,j,DDK))) - enddo - enddo - enddo -endif - - - - do i = 0,PDeg1 - do j = 0,PDeg2 - Pi_Pm(i,j) = sum(Leg_Grid_xi1(:,0,i)*Leg_Grid_xi1(:,0,j)*LGLWeights_Grid_xi1(:,0)) - enddo - enddo - - do DDK = 1,TotNum_DM -! B(1,DDK) = a_vec(1)*dx2_dxi2(0,0,DDK)-a_vec(2)*dx1_dxi2(0,0,DDK) -! B(2,DDK) = -a_vec(1)*dx2_dxi1(0,0,DDK)+a_vec(2)*dx1_dxi1(0,0,DDK) - - Bq(2,2,DDK) = dx2_dxi2(0,0,DDK) - Bq(2,1,DDK) = dx2_dxi1(0,0,DDK) - Bq(1,2,DDK) = dx1_dxi2(0,0,DDK) - Bq(1,1,DDK) = dx1_dxi1(0,0,DDK) -! B(1,DDK) = a_vec(1)*Bq(2,2,DDK)-a_vec(2)*Bq(1,2,DDK) -! B(2,DDK) = -a_vec(1)*Bq(2,1,DDK)+a_vec(2)*Bq(1,1,DDK) - - do i = 1,IGH - do j = 1,IGH - B_gen(1,i,j) = GH(i)*Bq(2,2,DDK)-GH(j)*Bq(1,2,DDK) - B_gen(2,i,j) = -GH(i)*Bq(2,1,DDK)+GH(j)*Bq(1,1,DDK) - enddo - enddo - - -do ii=1,IGH -do jj=1,IGH - b_ini = 0.0d0 - do i = 0,PDeg1 - do j = 0,PDeg2 - Pi_Pj = Leg_Grid_xi1(:,:,i)*Leg_Grid_xi2(:,:,j) - temp(:,:) = func(:,:,DDK)*Pi_Pj*Jacobian(:,:,DDK)*LGLWeights_2D - do k = 0,PND1 - tempsum(k) = sum(temp(k,:)) - enddo - b_ini(i,j) = sum(tempsum) - A1(i,j,DDK) = Pi_Pm(i,i)*Pi_Pm(j,j)*Jacobian(0,0,DDK) - A1(i,j,DDK) = dble(1/A1(i,j,DDK)) - enddo - enddo - F_new(ii,jj,:,:,DDK) = b_ini*A1(:,:,DDK) - enddo -enddo -enddo - - do i = 0,PDeg1 - do j = 0,PDeg2 - tempsum = Leg_Grid_xi1(:,0,i)*DLeg_Grid_xi1(:,0,j)*LGLWeights_Grid_xi1(:,0) - B_tal1x(i,j) = sum(tempsum) - - tempsum = Leg_Grid_xi2(0,:,j)*Leg_Grid_xi2(0,:,j)*LGLWeights_Grid_xi2(0,:) - B_tal1y(i,j) = sum(tempsum) - - tempsum = Leg_Grid_xi1(:,0,i)*Leg_Grid_xi1(:,0,i)*LGLWeights_Grid_xi1(:,0) - B_tal2x(i,j) = sum(tempsum) - - enddo - enddo - write(6,*) F_new(1,1,0:PDeg1,0:PDeg2,1) - write(6,*) F_new(1,2,0:PDeg1,0:PDeg2,1) - - deallocate( b_ini,Pi_Pj,Pi_Pm,temp,tempsum,func,LGLWeights_2D ) - -write(6,*) "End of DG2D Initial" -end subroutine DG2D_Initial -!============================================================================ -subroutine DG2D_Edge()!(a_vec) - use Metric_Var - use NorVec_Var - use MD2D_Grid - use Legendre -use State_Var - - use universal_const - implicit none - - integer:: i,j,ierr,edg_cho -! real(kind=8) :: a_vec(1:2), - real(kind=8) :: Nor1_mns,Nor2_mns,Normg,a_n - real(kind=8),allocatable :: LGLWeights_xi1(:),Pj_t(:,:) - - call alloc_mem_DG2D_Edge - - allocate( LGLWeights_xi1(0:PND1),Pj_t(0:PND1,0:PDeg1), stat=ierr ) - - if (ierr .ne. 0) then - write(*,*)"Can't allocate DG_edge" - stop - endif - - LGLWeights_xi1(:) = LGLWeights_Grid_xi1(0:PND1,0) - do i=0,PDeg1 - Pj_t(0:PND1,i) = Leg_Grid_xi1(0:PND1,0,i) - enddo - -! do DDK = 1,TotNum_DM -DDK=1 -do i=1,IGH -do j=1,IGH - !------------ edge 1 ---------------- - - edg_cho = 1 - Nor1_mns = NorVec_x1(0,edg_cho,DDK) - Nor2_mns = NorVec_x2(0,edg_cho,DDK) - Normg = NorVec_mg(0,edg_cho,DDK) -! a_n = a_vec(1)*Nor1_mns + a_vec(2)*Nor2_mns - a_n = GH(i)*Nor1_mns + GH(j)*Nor2_mns - -! E(1,edg_cho,DDK) -E_gen(1,edg_cho,i,j)= 0.5*( a_n - abs(a_n) )*Jacobian(0,0,DDK)*Normg -! E(2,edg_cho,DDK) -E_gen(2,edg_cho,i,j)= 0.5*( a_n + abs(a_n) )*Jacobian(0,0,DDK)*Normg - - !------------ edge 2 ---------------- - - edg_cho = 2 - Nor1_mns = NorVec_x1(0,edg_cho,DDK) - Nor2_mns = NorVec_x2(0,edg_cho,DDK) - Normg = NorVec_mg(0,edg_cho,DDK) -! a_n = a_vec(1)*Nor1_mns + a_vec(2)*Nor2_mns - a_n = GH(i)*Nor1_mns + GH(j)*Nor2_mns - -! E(1,edg_cho,DDK) -E_gen(1,edg_cho,i,j) = 0.5*( a_n - abs( a_n ) )*Jacobian(0,0,DDK)*Normg -! E(2,edg_cho,DDK) -E_gen(2,edg_cho,i,j) = 0.5*( a_n + abs( a_n ) )*Jacobian(0,0,DDK)*Normg - - !------------ edge 3 ---------------- - - edg_cho = 3 - Nor1_mns = NorVec_x1(0,edg_cho,DDK) - Nor2_mns = NorVec_x2(0,edg_cho,DDK) - Normg = NorVec_mg(0,edg_cho,DDK) -! a_n = a_vec(1)*Nor1_mns + a_vec(2)*Nor2_mns - a_n = GH(i)*Nor1_mns + GH(j)*Nor2_mns - -! E(1,edg_cho,DDK) -E_gen(1,edg_cho,i,j) = 0.5*( a_n - abs( a_n ) )*Jacobian(0,0,DDK)*Normg -! E(2,edg_cho,DDK) -E_gen(2,edg_cho,i,j) = 0.5*( a_n + abs( a_n ) )*Jacobian(0,0,DDK)*Normg - - !------------ edge 4 ---------------- - - edg_cho = 4 - Nor1_mns = NorVec_x1(0,edg_cho,DDK) - Nor2_mns = NorVec_x2(0,edg_cho,DDK) - Normg = NorVec_mg(0,edg_cho,DDK) -! a_n = a_vec(1)*Nor1_mns + a_vec(2)*Nor2_mns - a_n = GH(i)*Nor1_mns + GH(j)*Nor2_mns - -! E(1,edg_cho,DDK) -E_gen(1,edg_cho,i,j) = 0.5*( a_n - abs( a_n ) )*Jacobian(0,0,DDK)*Normg -! E(2,edg_cho,DDK) -E_gen(2,edg_cho,i,j) = 0.5*( a_n + abs( a_n ) )*Jacobian(0,0,DDK)*Normg - -enddo -enddo -!enddo - -do i = 0,PDeg1 - do j = 0,PDeg2 - - C1x_Edge1(i,j) = sum( Pj_t(:,j)*Pj_t(:,j)*LGLWeights_xi1 ) - - C2x_Edge1(i,j) = sum( Pj_t(:,j)*Pj_t(:,j)*LGLWeights_xi1 ) - - C2x_Edge1(i,j) = ((-1)**(i))*C2x_Edge1(i,j) - - C1x_Edge3(i,j) = sum( Pj_t(:,i)*Pj_t(:,i)*LGLWeights_xi1 ) - - C1x_Edge3(i,j) = ((-1)**(j))*C1x_Edge3(i,j) - - C2x_Edge3(i,j) = sum( Pj_t(:,i)*Pj_t(:,i)*LGLWeights_xi1 ) - - enddo - - Cy_Edge1(1,i) = (-1)**(i) - - Cy_Edge2(i,1) = 1 - - Cy_Edge3(1,i) = 1 - - Cy_Edge4(i,1) = (-1)**(i) - -enddo - - deallocate( LGLWeights_xi1,Pj_t) - -end subroutine DG2D_Edge - -!============================================================================ diff --git a/Trash&OldStuff/DG-BKG/ARK/src/NorVec_Var.f90 b/Trash&OldStuff/DG-BKG/ARK/src/NorVec_Var.f90 deleted file mode 100644 index 4b85d80..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/NorVec_Var.f90 +++ /dev/null @@ -1,83 +0,0 @@ -module NorVec_Var - implicit none - !Declare Module Variables - - real(kind=8),save,allocatable :: NorVec_x1(:,:,:),NorVec_x2(:,:,:),NorVec_mg(:,:,:) - real(kind=8),save,allocatable :: C1x_Edge1(:,:),C2x_Edge1(:,:) - real(kind=8),save,allocatable :: C1x_Edge3(:,:),C2x_Edge3(:,:) - real(kind=8),save,allocatable :: Cy_Edge1(:,:),Cy_Edge2(:,:),Cy_Edge3(:,:),Cy_Edge4(:,:) - real(kind=8),save,allocatable :: E_gen(:,:,:,:) -! real(kind=8),save,allocatable :: E(:,:,:) -!real(kind=8), save, allocatable:: GH(:,:,:),GHW(:,:,:) -!integer:: IGH=20 - -contains -!================================================================= - subroutine alloc_mem_norvec - use MD2D_Grid - implicit none - integer:: N_max - integer:: Num_Domain - - integer:: ierr - N_max = PND1 - Num_Domain = TotNum_DM - - ! subroutine begins - allocate (NorVec_x1(0:N_max,1:4,1:Num_Domain), & - NorVec_x2(0:N_max,1:4,1:Num_Domain), & - NorVec_mg(0:N_max,1:4,1:Num_Domain), stat=ierr ) - - if (ierr .ne. 0) then - write(*,*)'Error message from NorVec_Var.f90:' - write(*,*)'Cannot allocate memory for Normal Vector Variables' - write(*,*)'abort!' - endif - - NorVec_x1=0.d0 - NorVec_x2=0.d0 - NorVec_mg=0.d0 - - return - end subroutine alloc_mem_norvec - -!================================================================= - - subroutine alloc_mem_DG2D_Edge - use Legendre - use MD2D_Grid - use State_Var - implicit none - integer:: ierr - - allocate( C1x_Edge1(0:PDeg1,0:PDeg2),C2x_Edge1(0:PDeg1,0:PDeg2), & - C1x_Edge3(0:PDeg1,0:PDeg2),C2x_Edge3(0:PDeg1,0:PDeg2), & - Cy_Edge1(1:1,0:PDeg1),Cy_Edge2(0:PDeg2,1:1), & - Cy_Edge3(1:1,0:PDeg1),Cy_Edge4(0:PDeg2,1:1), & - stat=ierr ) -! E(1:2,1:4,1:TotNum_DM), stat=ierr ) - - if (ierr .ne. 0) then - write(*,*)'Cannot allocate memory for DG_edge' - stop - endif - - allocate(E_gen(1:2,1:4,1:IGH,1:IGH), stat=ierr ) - if (ierr .ne. 0) then - write(*,*)'Cannot allocate memory for DG_edge' - stop - endif - -! allocate(GH(1:IGH,1:IGH),GHW(1:IGH,1:IGH), stat=ierr) -! if (ierr .ne. 0) then -! write(*,*)' Message from State_Var.f90' -! write(*,*)' Cannot allocate memory for variable GH' -! write(*,*)' Abort!' -! stop -! endif - - - end subroutine alloc_mem_DG2D_Edge -!================================================================= - -end module NorVec_Var diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Output_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Output_Pack.f90 deleted file mode 100644 index 4b23690..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Output_Pack.f90 +++ /dev/null @@ -1,302 +0,0 @@ - subroutine Tecplt_Output(dtt) - use State_Var - use Kinetic_Var - use MD2D_Grid - use Legendre - use RK_Var - use universal_const -! character(len=2) :: NumCase - implicit none - integer :: i,j,ii,jj,L - integer :: lid - integer :: NDo1,NDo2 - integer:: ierr - - real(kind=8):: dtt - - character(len=20) :: file_tec -character(len=5) :: NQ - real(kind=8) :: ZA,ZB,ZC,GA1,GB1,GC1,GA2,GB2,GC2,PSIA,PSIB,PSIC,xo - real(kind=8),allocatable :: SR_o(:,:),SUx_o(:,:),SUy_o(:,:),SE_o(:,:) - real(kind=8),allocatable :: R_o(:,:),Ux_o(:,:),Uy_o(:,:),ET_o(:,:) - real(kind=8),allocatable :: P_o(:,:),T_o(:,:),Z_o(:,:),F_out(:,:,:,:) - real(kind=8),allocatable :: Leg_Grid_xi1_o(:,:,:),Leg_Grid_xi2_o(:,:,:) - real(kind=8),allocatable :: leg_tb_o(:,:),PN(:),PD(:) - real(kind=8),allocatable :: LG_grids_o(:), ValuesOfPolyNatGrids_o(:) - real(kind=8),allocatable :: xo1(:),xo2(:) - - - NDo1=nint(400/sqrt(dble(TotNum_DM))) - NDo1=max(NDo1,PND1) - NDo2=NDo1 - -!NQ=adjustl(PDeg1) -!write(6,*) NQ -write(NQ,1000) PDeg1 -1000 format(I1) -select case(IT) -case(0) - file_tec = './'//NumCase//'M'//NumDM//'Q'//trim(NQ)//'.plt' -case(1) - file_tec = './'//NumCase//'F'//NumDM//'Q'//trim(NQ)//'.plt' -case(-1) - file_tec = './'//NumCase//'B'//NumDM//'Q'//trim(NQ)//'.plt' -end select - lid = 200 -write(6,*) file_tec - open(lid,file=file_tec) - - write(lid,*) '"CFL =',CCFL,' dt=',dtt,'"' - write(lid,*) '"METHOD=','DG"' - write(lid,*) '"TotNum_DM =',TotNum_DM,'"' - write(lid,*) '"STATISTICS (0=Maxwellian, 1=Fermion, -1=Boson) =',IT,'"' -! if (isolver .eq. 1) then - - write(lid,*) '"NAVIER-STOKES, ','Tau =',Tau,'"' - write(lid,*) '"Configuration = ',I_case,'"' - write(lid,*) '"Polynomial Degree = ',PDeg1,'"' - -! else -! write(lid,*) '"EULER' -! end if - - write(lid,888) - 888 format (1X,'VARIABLES = "x","y","n","p","z"') - -if (NDo1 .gt. PND1) then - - do DDK=1,TotNum_DM - - write(lid,*) 'ZONE T="Dm',DDK,'",i=',PND2+1,',j=',PND2+1 - - do ii=0, PND1 - do jj=0, PND2 - - write (lid,*) x1(ii,jj,DDK),x2(ii,jj,DDK), R_loc(ii,jj,DDK), T(ii,jj,DDK), Z(ii,jj,DDK) - -end do -end do -end do - -else - allocate( Leg_Grid_xi1_o(0:NDo1,0:NDo2,0:PDeg1),Leg_Grid_xi2_o(0:NDo1,0:NDo2,0:PDeg1), stat=ierr) - allocate( leg_tb_o(0:NDo1,0:PDeg1),PN(0:PDeg1),PD(0:PDeg1)) - allocate( LG_grids_o(0:NDo1), ValuesOfPolyNatGrids_o(0:NDo1)) - allocate( xo1(0:NDo1), xo2(0:NDo1)) - - call ZELEGL(NDo1, LG_grids_o, ValuesOfPolyNatGrids_o) -write(6,*) "LG_grids_o",LG_grids_o - do i=0,NDo1 - xo=LG_grids_o(i) - call LPN(PDeg1,xo,PN,PD) - leg_tb_o(i,0:PDeg1) = PN(0:PDeg1) - enddo - - - - do j = 0,PDeg1 - do i = 0,NDo1 - Leg_Grid_xi1_o(i,0:NDo2,j) = leg_tb_o(i,j) - enddo - Leg_Grid_xi2_o(0:NDo1,0:NDo1,j) = transpose(Leg_Grid_xi1_o(0:NDo1,0:NDo1,j)) - enddo - - - - - allocate( SR_o(0:NDo1,0:NDo2), & - SUx_o(0:NDo1,0:NDo2), & - SUy_o(0:NDo1,0:NDo2), & - SE_o(0:NDo1,0:NDo2), & - R_o(0:NDo1,0:NDo2), & - Ux_o(0:NDo1,0:NDo2), & - Uy_o(0:NDo1,0:NDo2), & - ET_o(0:NDo1,0:NDo2), & - P_o(0:NDo1,0:NDo2), & - T_o(0:NDo1,0:NDo2), & - Z_o(0:NDo1,0:NDo2), & - F_out(1:IGH,1:IGH,0:NDo1,0:NDo2), & - stat=ierr) - - - - -! Compute SU, SE, SAV, SR - - do DDK=1,TotNum_DM - do ii=0, NDo1 - xo1(ii)= x1(0,1,DDK)+(x1(PND1,1,DDK)-x1(0,1,DDK))*(LG_grids_o(ii)-LG_grids_o(0))/2d0 -enddo - do jj=0, NDo1 - xo2(jj)= x2(1,0,DDK)+(x2(1,PND1,DDK)-x2(1,0,DDK))*(LG_grids_o(jj)-LG_grids_o(0))/2d0 - -enddo -F_out =0d0 -SR_o=0d0 -SUx_o=0d0 -SUy_o=0d0 -SE_o=0d0 - - - do ii=1,IGH - do jj=1,IGH - - do i=0,PDeg1 - do j=0,PDeg2 - F_out(ii,jj,:,:)=F_out(ii,jj,:,:)+F_alt(ii,jj,i,j,DDK)*Leg_Grid_xi1_o(:,:,i)*& -Leg_Grid_xi2_o(:,:,j) - end do - end do - - end do - end do - - do ii=1,IGH - do jj=1,IGH - SR_o(:,:) = SR_o(:,:)+GHW(ii)*GHW(jj)*F_out(ii,jj,:,:) - SUx_o(:,:) = SUx_o(:,:)+GHW(ii)*GHW(jj)*F_out(ii,jj,:,:)*Vx(ii) - SUy_o(:,:) = SUy_o(:,:)+GHW(ii)*GHW(jj)*F_out(ii,jj,:,:)*Vy(jj) - SE_o(:,:) = SE_o(:,:)+GHW(ii)*GHW(jj)*F_out(ii,jj,:,:)*(Vx(ii)**2+Vy(jj)**2)/2d0 - end do - end do - - !!!!!!!!!!!!!!!!!!!!!!!!!! - - R_o = SR_o - Ux_o = SUx_o/SR_o - Uy_o = SUy_o/SR_o - ET_o = SE_o - - select case(IT) - - case (0) ! MAXWELLIAN - do ii=0, NDo1 - do jj=0, NDo1 - - T_o(ii,jj) = (2d0* ET_o(ii,jj)/R_o(ii,jj))-(Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - Z_o(ii,jj) = R_o(ii,jj)/(pi*T_o(ii,jj)) - P_o(ii,jj) = R_o(ii,jj)*T_o(ii,jj)/2d0 - - end do - end do - - case(-1) -! maxwellian = 0., fermion = 1., boson = -1 - do ii=0, NDo1 - do jj=0, NDo1 - - ZA = 0.0001d0 - ZB = 0.99d0 - DO WHILE (ABS(ZA-ZB) .GT. 1D-13) - GA1 = 0d0 - GB1 = 0d0 - GA2 = 0d0 - GB2 = 0d0 - DO L = 1, 100 - GA1 = GA1 + (ZA**L) /dble(L) - GB1 = GB1 + (ZB**L) /dble(L) - GA2 = GA2 + (ZA**L) /dble(L**2) - GB2 = GB2 + (ZB**L) /dble(L**2) - END DO - PSIA = 2d0*ET_o(ii,jj) - (GA2*(R_o(ii,jj)/GA1)**2)/pi - & - R_o(ii,jj)*(Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - PSIB = 2d0*ET_o(ii,jj) - (GB2*(R_o(ii,jj)/GB1)**2)/pi - & - R_o(ii,jj)*(Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - ZC = (ZA+ZB)/2d0 - GC1 = 0d0 - GC2 = 0d0 - DO L = 1, 100 - GC1 = GC1 + (ZC**L)/dble(L) - GC2 = GC2 + (ZC**L)/dble(L**2) - END DO - PSIC = 2d0*ET_o(ii,jj) - (GC2*(R_o(ii,jj)/GC1)**2)/pi - & -R_o(ii,jj)*(Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF - END DO - Z_o(ii,jj) = ZC; -! T_o(ii,jj) = R(ii,jj)**2 / (pi*GC1); - T_o(ii,jj) = R_o(ii,jj) / (pi*GC1); - P_o(ii,jj) = ET_o(ii,jj) - 0.5d0* R_o(ii,jj) *( Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - end do - end do - case(1) -! %(IT == 1) -!maxwellian = 0., fermion = 1., boson = -1 - do ii=0, NDo1 - do jj=0, NDo1 - - ZA = 0.0001d0 - ZB = 0.99d0 - DO WHILE (ABS(ZA-ZB) .GT. 1D-13) - GA1 = 0d0 - GB1 = 0d0 - GA2 = 0d0 - GB2 = 0d0 - DO L = 1, 100 - GA1 = GA1 + (ZA**L) * (-1)**(L-1)/dble(L) - GB1 = GB1 + (ZB**L) * (-1)**(L-1)/dble(L) - GA2 = GA2 + (ZA**L) * (-1)**(L-1)/dble(L**2) - GB2 = GB2 + (ZB**L) * (-1)**(L-1)/dble(L**2) - END DO - PSIA = 2d0*ET_o(ii,jj) - (GA2*(R_o(ii,jj)/GA1)**2)/pi - & - R_o(ii,jj)*(Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - PSIB = 2d0*ET_o(ii,jj) - (GB2*(R_o(ii,jj)/GB1)**2)/pi - & - R_o(ii,jj)*(Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - ZC = (ZA+ZB)/2d0 - GC1 = 0d0 - GC2 = 0d0 - DO L = 1, 100 - GC1 = GC1 + (ZC**L) * (-1)**(L-1)/dble(L) - GC2 = GC2 + (ZC**L) * (-1)**(L-1)/dble(L**2) - END DO - PSIC = 2d0*ET_o(ii,jj) - (GC2*(R_o(ii,jj)/GC1)**2)/pi - & -R_o(ii,jj)*(Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF - END DO - Z_o(ii,jj) = ZC; -! T_o(ii,jj) = R(ii,jj)**2 / (pi*GC1); - T_o(ii,jj) = R_o(ii,jj) / (pi*GC1); - - P_o(ii,jj) = ET_o(ii,jj) - 0.5d0* R_o(ii,jj) *( Ux_o(ii,jj)**2+Uy_o(ii,jj)**2) - end do - end do - - end select !if IT - - write(lid,*) 'ZONE T="Dm',DDK,'",i=',NDo1+1,',j=',NDo1+1 - - do ii=0, NDo1 - do jj=0, NDo1 - - write (lid,*) xo1(ii),xo2(jj), R_o(ii,jj), T_o(ii,jj), Z_o(ii,jj) - -end do -end do - enddo - - deallocate(SR_o,SUx_o,SUy_o,SE_o) - deallocate(R_o,Ux_o,Uy_o,ET_o) - deallocate(P_o,T_o,Z_o,F_out) - deallocate(Leg_Grid_xi1_o,Leg_Grid_xi2_o) - deallocate(leg_tb_o,PN,PD) - deallocate(LG_grids_o, ValuesOfPolyNatGrids_o) - deallocate(xo1,xo2) -end if - close(lid) - - - - -! 1000 format(2e23.15) - - end subroutine Tecplt_Output diff --git a/Trash&OldStuff/DG-BKG/ARK/src/RK_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/RK_Pack.f90 deleted file mode 100644 index c08b638..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/RK_Pack.f90 +++ /dev/null @@ -1,103 +0,0 @@ - - !---------------------------------------------------------------------------- - subroutine SSPRK_marching_2D(q,rk,dtt) - use MD2D_Grid - use Legendre -use RK_Var - - implicit none - integer:: rk,q - real(kind=8):: dtt - - if (q .lt. rk) then - F_new = F_new + alpha(q+1)*(F_alt+dtt*F_t) - F_alt = F_alt + dtt*F_t - else - F_new = F_new + alpha(rk)*dtt*F_t - endif -! write(6,*) "F_t",F_t(1:3,1,0:2,0:2,3) - end subroutine SSPRK_marching_2D - !------------------------------------------------------------------------------ - subroutine RK4s5_marching_2D_kinetic(q,rk,dtt) - !--Declare subroutine arguments - use MD2D_Grid - use Legendre -use RK_Var - - implicit none - integer:: rk,q - real(kind=8):: dtt - - - F_new = RK_para_a(q)*F_new+ dtt*F_t - F_alt = F_alt + RK_para_b(q)*F_new - -! q_tmp(0:N1) = RK_para_a(ks)*q_tmp(0:N1) & -! + dt*dqdt(0:N1,0:N2) -! q(0:N1,0:N2) = q(0:N1,0:N2) & -! + RK_para_b(ks)*q_tmp(0:N1,0:N2) - - - return - ! - end subroutine RK4s5_marching_2D_kinetic - -!===================================================================== - - subroutine ERK_marching_2D(l,dt_rk) - use State_Var - use RK_Var - use Legendre - implicit none -! integer:: nnx ,pp ,l,K - integer:: l - real(kind=8):: dt_rk -! Local Variables - integer:: i,j - -! F_new F at the next time-step <=> F_new(1D) -! F_alt F at the new stage F_alt(2D) <=> F(1D) - - if (l .LT. RK_Stage) then - - F_new=F_new+ dt_rk*const_b(l)*(F_s(:,:,:,:,:,l)+F_ns(:,:,:,:,:,l)) - F_alt=Fold - do j=1,l - F_alt = F_alt + dt_rk*(const_a_I(l+1,j)*F_s(:,:,:,:,:,j) + & - const_a_E(l+1,j)*F_ns(:,:,:,:,:,j)) - enddo - else - F_new=F_new+ dt_rk*const_b(l)*(F_s(:,:,:,:,:,l)+F_ns(:,:,:,:,:,l)) - endif - - end subroutine ERK_marching_2D - - !------------------------------------------------------------------------------ - subroutine ARK_marching_2D(l,dt_rk) - use State_Var - use RK_Var - use Legendre - implicit none - integer:: l - real(kind=8):: dt_rk -! Local Variables - integer:: i,j - -! F_new F at the next time-step <=> F_new(1D) -! F_alt F at the new stage F_alt(2D) <=> F(1D) - - if (l .LT. RK_Stage) then - - F_new=F_new+ dt_rk*const_b(l)*(F_s(:,:,:,:,:,l)+F_ns(:,:,:,:,:,l)) - F_alt=Fold - do j=1,l - F_alt = F_alt + dt_rk*(const_a_I(l+1,j)*F_s(:,:,:,:,:,j) + & - const_a_E(l+1,j)*F_ns(:,:,:,:,:,j)) - enddo - else - F_new=F_new+ dt_rk*const_b(l)*(F_s(:,:,:,:,:,l)+F_ns(:,:,:,:,:,l)) - endif - - end subroutine ARK_marching_2D - - !------------------------------------------------------------------------------ diff --git a/Trash&OldStuff/DG-BKG/ARK/src/RK_Var.f90 b/Trash&OldStuff/DG-BKG/ARK/src/RK_Var.f90 deleted file mode 100644 index cdea633..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/RK_Var.f90 +++ /dev/null @@ -1,163 +0,0 @@ -module RK_Var - implicit none - !parameter for RK carpenter version - real(kind=8), save :: CFL - real(kind=8), save :: Time_Final - real(kind=8), save, allocatable:: RK_para_a(:),RK_para_b(:),RK_para_c(:) - real(kind=8), allocatable:: const_a_E(:,:),const_a_I(:,:) - real(kind=8), allocatable:: const_b(:),const_b_hat(:),const_c(:) - real(kind=8), save, allocatable:: alpha(:) - real(kind=8), save :: dt - real(kind=8), save :: time, time_loc - integer, save :: ks - real(kind=8) :: dt_min,dt_local - integer, save :: First_Comp, Last_Comp - integer:: RK_Stage - INTEGER, DIMENSION (1:2) :: ORDER2 = (/ 2, 1 /) -! real(kind=8), allocatable:: A(:,:) -! real(kind=8), allocatable:: c(:) ,b(:) - -contains - - !------------------------------------------------------------------------------ - - subroutine Input_RK_parameter - implicit none - - integer:: lid - - lid=20 - open(lid,file='RK_Para.in',form='formatted', status='old') - read(lid,*) !==============================================! - read(lid,*) CFL - read(lid,*) Time_Final - read(lid,*) !==============================================! - - close(lid) - - return - - end subroutine Input_RK_parameter - - !------------------------------------------------------------------------------ - !Calculation of the coefficients alpha for SSPRK - subroutine Init_SSPRK(rk) - implicit none - integer:: rk,i,j,k,ierr - real(kind=8)::temp - - allocate(alpha(1:rk), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate rk_alpha' - stop - endif - - alpha(1) = 1d0 - do i=1,rk - do j=(i-1),1,-1 - temp = dble(j) - temp = dble(1d0/temp) - alpha(j+1) = temp*alpha(j) - enddo - temp = 1.d0 - do k=1,i - temp = temp*dble(k) - enddo - alpha(i) = 1d0/dble(temp) - alpha(1) = 1d0-sum(alpha(2:i)) - enddo - end subroutine Init_SSPRK - - -!===================================================================== - - subroutine Init_RK4S5() - implicit none - - integer:: RK_Stage - integer i,ierr - - ! This is RK4S5 of 2N storage version - RK_Stage=5 - allocate(Rk_para_a(0:RK_Stage), & - Rk_para_b(0:RK_Stage), & - Rk_para_c(0:RK_Stage), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate RK_para' - write(*,*)'Abort!' - stop - endif - ! - RK_para_a(1) = 0.0d0 - RK_para_a(2) = -567301805773.0d0/ 1357537059087.0d0 - RK_para_a(3) = -2404267990393.0d0/ 2016746695238.0d0 - RK_para_a(4) = -3550918686646.0d0/ 2091501179385.0d0 - RK_para_a(5) = -1275806237668.0d0/ 842570457699.0d0 - ! - RK_para_b(1) = 1432997174477.0d0/ 9575080441755.0d0 - RK_para_b(2) = 5161836677717.0d0/13612068292357.0d0 - RK_para_b(3) = 1720146321549.0d0/ 2090206949498.0d0 - RK_para_b(4) = 3134564353537.0d0/ 4481467310338.0d0 - RK_para_b(5) = 2277821191437.0d0/14882151754819.0d0 - ! - RK_para_c(1) = 0.0d0 - RK_para_c(2) = 1432997174477.0d0/ 9575080441755.0d0 - RK_para_c(3) = 2526269341429.0d0/ 6820363962896.0d0 - RK_para_c(4) = 2006345519317.0d0/ 3224310063776.0d0 - RK_para_c(5) = 2802321613138.0d0/ 2924317926251.0d0 - - end subroutine Init_RK4S5 - !------------------------------------------------------------------------------ - - !Calculation of the coefficients for ARK - subroutine Init_ARK() - implicit none - real(kind=8) :: ARK_tmp(6*6) -! integer:: RK_Stage - integer i,ierr - - ! This is RK4S5 of 2N storage version - RK_Stage=6 - allocate(const_a_E(RK_Stage,RK_Stage), & - const_a_I(RK_Stage,RK_Stage), & - const_b(RK_Stage),const_b_hat(RK_Stage), & - const_c(RK_Stage), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate coefficients for ARK' - write(*,*)'Abort!' - stop - endif -!============ coeffice of ARK4_6 ============ - ARK_tmp = (/ 0d0, 0d0, 0d0, 0d0, 0d0, 0d0, & - 1d0/2d0, 0d0, 0d0, 0d0, 0d0, 0d0, & - 13861d0/62500d0, 6889d0/62500d0, 0d0, 0d0, 0d0, 0d0, & - -116923316275d0/2393684061468d0, -2731218467317d0/15368042101831d0, & - 9408046702089d0/11113171139209d0, 0d0, 0d0, 0d0, & - -451086348788d0/2902428689909d0, -2682348792572d0/7519795681897d0, & - 12662868775082d0/11960479115383d0, 3355817975965d0/11060851509271d0,0d0, 0d0, & - 647845179188d0/3216320057751d0, 73281519250d0/8382639484533d0, & - 552539513391d0/3454668386233d0, 3354512671639d0/8306763924573d0, 4040d0/17871d0, 0d0 /) - const_a_E = RESHAPE( ARK_tmp, (/ 6, 6 /), ORDER = ORDER2) - - ARK_tmp = (/ 0d0, 0d0, 0d0, 0d0, 0d0, 0d0, & - 1d0/4d0, 1d0/4d0, 0d0, 0d0, 0d0, 0d0, & - 8611d0/62500d0, -1743d0/31250d0, 1d0/4d0, 0d0, 0d0, 0d0, & - 5012029d0/34652500d0, -654441d0/2922500d0, 174375d0/388108d0, 1d0/4d0, 0d0, 0d0, & - 15267082809d0/155376265600d0, -71443401d0/120774400d0, & - 730878875d0/902184768d0, 2285395d0/8070912d0, 1d0/4d0, 0d0, & - 82889d0/524892d0, 0d0, 15625d0/83664d0, 69875d0/102672d0, -2260d0/8211d0, 1d0/4d0 /) - const_a_I = RESHAPE( ARK_tmp, (/ 6, 6 /), ORDER = ORDER2) - - const_b = (/ 82889d0/524892d0, 0d0, 15625d0/83664d0, 69875d0/102672d0, -2260d0/8211d0, & - 1d0/4d0 /) - - const_b_hat = (/ 4586570599d0/29645900160d0, 0d0, 178811875d0/945068544d0, & - 814220225d0/1159782912d0, -3700637d0/11593932d0, 61727d0/225920d0 /) - - const_c = (/ 0d0, 1d0/2d0, 83d0/250d0, 31d0/50d0, 17d0/20d0, 1d0 /) - - end subroutine Init_ARK - - - -end module RK_VAR diff --git a/Trash&OldStuff/DG-BKG/ARK/src/RK_back.f90 b/Trash&OldStuff/DG-BKG/ARK/src/RK_back.f90 deleted file mode 100644 index f5dda5d..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/RK_back.f90 +++ /dev/null @@ -1,239 +0,0 @@ -module RK_Var - implicit none - !parameter for RK carpenter version - real(kind=8), save :: CFL - real(kind=8), save :: Time_Final - real(kind=8), save, allocatable:: RK_para_a(:),RK_para_b(:),RK_para_c(:) - real(kind=8), allocatable:: const_a_E(:,:),const_a_I(:,:) - real(kind=8), allocatable:: const_b(:),const_b_hat(:),const_c(:) - real(kind=8), save, allocatable:: alpha(:) - real(kind=8), save :: dt - real(kind=8), save :: time, time_loc - integer, save :: ks - real(kind=8) :: dt_min,dt_local - integer, save :: First_Comp, Last_Comp - integer:: RK_Stage - INTEGER, DIMENSION (1:2) :: ORDER2 = (/ 2, 1 /) -! real(kind=8), allocatable:: A(:,:) -! real(kind=8), allocatable:: c(:) ,b(:) - -contains - - !------------------------------------------------------------------------------ - - subroutine Input_RK_parameter - implicit none - - integer:: lid - - lid=20 - open(lid,file='RK_Para.in',form='formatted', status='old') - read(lid,*) !==============================================! - read(lid,*) CFL - read(lid,*) Time_Final - read(lid,*) !==============================================! - - close(lid) - - return - - end subroutine Input_RK_parameter - - !------------------------------------------------------------------------------ - !Calculation of the coefficients alpha for SSPRK - subroutine Init_SSPRK(rk) - implicit none - integer:: rk,i,j,k,ierr - real(kind=8)::temp - - allocate(alpha(1:rk), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate rk_alpha' - stop - endif - - alpha(1) = 1d0 - do i=1,rk - do j=(i-1),1,-1 - temp = dble(j) - temp = dble(1d0/temp) - alpha(j+1) = temp*alpha(j) - enddo - temp = 1.d0 - do k=1,i - temp = temp*dble(k) - enddo - alpha(i) = 1d0/dble(temp) - alpha(1) = 1d0-sum(alpha(2:i)) - enddo - end subroutine Init_SSPRK - - !---------------------------------------------------------------------------- - subroutine SSPRK_marching_2D(q,rk,dtt) - use MD2D_Grid - use Legendre - implicit none - integer:: rk,q - real(kind=8):: dtt - - if (q .lt. rk) then - F_new = F_new + alpha(q+1)*(F_alt+dtt*F_t) - F_alt = F_alt + dtt*F_t - else - F_new = F_new + alpha(rk)*dtt*F_t - endif -! write(6,*) "F_t",F_t(1:3,1,0:2,0:2,3) - end subroutine SSPRK_marching_2D - !------------------------------------------------------------------------------ - subroutine RK4s5_marching_2D_kinetic(q,rk,dtt) - !--Declare subroutine arguments - use MD2D_Grid - use Legendre - - implicit none - integer:: rk,q - real(kind=8):: dtt - - - F_new = RK_para_a(q)*F_new+ dtt*F_t - F_alt = F_alt + RK_para_b(q)*F_new - -! q_tmp(0:N1) = RK_para_a(ks)*q_tmp(0:N1) & -! + dt*dqdt(0:N1,0:N2) -! q(0:N1,0:N2) = q(0:N1,0:N2) & -! + RK_para_b(ks)*q_tmp(0:N1,0:N2) - - - return - ! - end subroutine RK4s5_marching_2D_kinetic - -!===================================================================== - - subroutine Init_RK4S5() - implicit none - - integer:: RK_Stage - integer i,ierr - - ! This is RK4S5 of 2N storage version - RK_Stage=5 - allocate(Rk_para_a(0:RK_Stage), & - Rk_para_b(0:RK_Stage), & - Rk_para_c(0:RK_Stage), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate RK_para' - write(*,*)'Abort!' - stop - endif - ! - RK_para_a(1) = 0.0d0 - RK_para_a(2) = -567301805773.0d0/ 1357537059087.0d0 - RK_para_a(3) = -2404267990393.0d0/ 2016746695238.0d0 - RK_para_a(4) = -3550918686646.0d0/ 2091501179385.0d0 - RK_para_a(5) = -1275806237668.0d0/ 842570457699.0d0 - ! - RK_para_b(1) = 1432997174477.0d0/ 9575080441755.0d0 - RK_para_b(2) = 5161836677717.0d0/13612068292357.0d0 - RK_para_b(3) = 1720146321549.0d0/ 2090206949498.0d0 - RK_para_b(4) = 3134564353537.0d0/ 4481467310338.0d0 - RK_para_b(5) = 2277821191437.0d0/14882151754819.0d0 - ! - RK_para_c(1) = 0.0d0 - RK_para_c(2) = 1432997174477.0d0/ 9575080441755.0d0 - RK_para_c(3) = 2526269341429.0d0/ 6820363962896.0d0 - RK_para_c(4) = 2006345519317.0d0/ 3224310063776.0d0 - RK_para_c(5) = 2802321613138.0d0/ 2924317926251.0d0 - - end subroutine Init_RK4S5 - -!========================================================================== - - subroutine RK4s5_marching_1D(Lead_Q,Dim_Q,q,q_tmp,dqdt) - !--Declare subroutine arguments - implicit none - - integer:: Lead_Q - integer:: Dim_Q - real(kind=8):: q(0:Lead_Q) - real(kind=8):: q_tmp(0:Lead_Q) - real(kind=8):: dqdt(0:Lead_Q) - - !--Declare local arguments - integer:: N1,N2 - - ! subroutine begin - N1=Dim_Q; - - q_tmp(0:N1) = RK_para_a(ks)*q_tmp(0:N1) & - + dt*dqdt(0:N1) - - q(0:N1) = q(0:N1) & - + RK_para_b(ks)*q_tmp(0:N1) - - - return - ! - end subroutine RK4s5_marching_1D - - -!========================================================================== - - subroutine RK4s5_marching_2D(Lead_Q,Dim_Q,q,q_tmp,dqdt) - !--Declare subroutine arguments - implicit none - - integer:: Lead_Q(1:2) - integer:: Dim_Q(1:2) - real(kind=8):: q(0:Lead_Q(1),0:Lead_Q(2)) - real(kind=8):: q_tmp(0:Lead_Q(1),0:Lead_Q(2)) - real(kind=8):: dqdt(0:Lead_Q(1),0:Lead_Q(2)) - - !--Declare local arguments - integer:: N1,N2 - - ! subroutine begin - N1=Dim_Q(1); N2=Dim_Q(2); - - q_tmp(0:N1,0:N2) = RK_para_a(ks)*q_tmp(0:N1,0:N2) & - + dt*dqdt(0:N1,0:N2) - - q(0:N1,0:N2) = q(0:N1,0:N2) & - + RK_para_b(ks)*q_tmp(0:N1,0:N2) - - - return - ! - end subroutine RK4s5_marching_2D - -!===================================================================== - - subroutine RK4s5_marching(Lead_Q,Dim_Q,q,q_tmp,dqdt) - !--Declare subroutine arguments - implicit none - - integer:: Lead_Q(1:3) - integer:: Dim_Q(1:3) - real(kind=8):: q(0:Lead_Q(1),0:Lead_Q(2),0:Lead_Q(3)) - real(kind=8):: q_tmp(0:Lead_Q(1),0:Lead_Q(2),0:Lead_Q(3)) - real(kind=8):: dqdt(0:Lead_Q(1),0:Lead_Q(2),0:Lead_Q(3)) - - !--Declare local arguments - integer:: N1,N2,N3 - - ! subroutine begin - N1=Dim_Q(1); N2=Dim_Q(2); N3=Dim_Q(3) - - q_tmp(0:N1,0:N2,0:N3) = RK_para_a(ks)*q_tmp(0:N1,0:N2,0:N3) & - + dt*dqdt(0:N1,0:N2,0:N3) - - q(0:N1,0:N2,0:N3) = q(0:N1,0:N2,0:N3) & - + RK_para_b(ks)*q_tmp(0:N1,0:N2,0:N3) - - - return - ! - end subroutine RK4s5_marching - - -end module RK_VAR diff --git a/Trash&OldStuff/DG-BKG/ARK/src/SolveLinearSystem.f90 b/Trash&OldStuff/DG-BKG/ARK/src/SolveLinearSystem.f90 deleted file mode 100644 index fe1b4e8..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/SolveLinearSystem.f90 +++ /dev/null @@ -1,406 +0,0 @@ -module LinearSolvers - implicit none - - ! The default value for the smallest pivot that will be accepted - ! using the LinearSolvers subroutines. Pivots smaller than this - ! threshold will cause premature termination of the linear equation - ! solver and return false as the return value of the function. - - real(kind=8), parameter :: DEFAULT_SMALLEST_PIVOT = 1.0d-13 - -contains - - ! Use Gaussian elimination to calculate the solution to the linear - ! system, A x = b. No partial pivoting is done. If the threshold - ! argument is present, it is used as the smallest allowable pivot - ! encountered in the computation; otherwise, DEFAULT_SMALLEST_PIVOT, - ! defined in this module, is used as the default threshold. The status - ! of the computation is a logical returned by the function indicating - ! the existence of a unique solution (.true.), or the nonexistence of - ! a unique solution or threshold passed (.false.). - - ! Note that this is an inappropriate method for some linear systems. - ! In particular, the linear system, M x = b, where M = 10e-12 I, will - ! cause this routine to fail due to the presence of small pivots. - ! However, this system is perfectly conditioned, with solution x = b. - - function gaussianElimination( A, b, x, threshold ) - implicit none - logical gaussianElimination - real(kind=8), dimension( :, : ), intent( in ) :: A ! Assume the shape of A. - real(kind=8), dimension( : ), intent( in ) :: b ! Assume the shape of b. - real(kind=8), dimension( : ), intent( out ) :: x ! Assume the shape of x. - - ! The optional attribute specifies that the indicated argument - ! is not required to be present in a call to the function. The - ! presence of optional arguments, such as threshold, may be checked - ! using the intrinsic logical function, present (see below). - - real(kind=8), optional, intent( in ) :: threshold - - integer i, j ! Local index variables. - integer N ! Order of the linear system. - real(kind=8) m ! Multiplier. - real(kind=8) :: smallestPivot = DEFAULT_SMALLEST_PIVOT - - ! Pointers to the appropriate rows of the matrix during the elmination. - real(kind=8), dimension( : ), pointer :: pivotRow - real(kind=8), dimension( : ), pointer :: currentRow - - ! Copies of the input arguments. These copies are modified during - ! the computation. - ! The target attribute is used to indicate that the specified - ! variable may be the target of a pointer. Rows of ACopy are targets - ! of pivotRow and currentRow, defined above. - - real(kind=8), dimension( size( A, 1 ), size( A, 2) ), target :: ACopy - real(kind=8), dimension( size( b ) ) :: bCopy - - ! Status of the computation. The return value of the function. - logical successful - - ! Change the smallestPivot if the threshold argument was included. - if ( present( threshold ) ) smallestPivot = abs( threshold ) - - ! Setup the order of the system by using the intrinsic function size. - ! size returns the number of elements in the specified dimension of - ! an array or the total number of elements if the dimension is not - ! specified. Also assume that a unique solution exists initially. - - N = size( b ) - ACopy = A - bCopy = b - successful = .true. - - ! Begin the Gaussian elimination algorithm. - ! Note the use of array sections in the following loops. These - ! eliminate the need for many do loops that are common in Fortran - ! 77 code. - ! Pointers are also used below and enhance the readability of the - ! elimination process. - - ! Begin with the first row. - i = 1 - - ! Reduce the system to upper triangular. - do while ( ( successful ) .and. ( i <= N-1 ) ) - - ! The following statement is called pointer assignment and uses - ! the pointer assignment operator =>'. This causes pivotRow - ! to be an alias for the ith row of ACopy. Note that this does - ! not cause any movement of data. - - ! Assign the pivot row. - pivotRow => ACopy( i, : ) - - ! Verify that the current pivot is not smaller than smallestPivot. - successful = abs( pivotRow( i ) ) >= smallestPivot - - if ( successful ) then - - ! Eliminate the entries in the pivot column below the pivot row. - - do j = i+1, N - ! Assign the current row. - currentRow => ACopy( j, : ) - - ! Calculate the multiplier. - m = currentRow( i ) / pivotRow( i ) - - ! Perform the elimination step on currentRow and right - ! hand side, bCopy. - currentRow = m * pivotRow - currentRow - bCopy( j ) = m * bCopy( i ) - bCopy( j ) - end do - - end if - - ! Move to the next row. - i = i + 1 - - end do - - ! Check the last pivot. - pivotRow => ACopy( N, : ) - if ( successful ) successful = abs( pivotRow( N ) ) >= smallestPivot - - if ( successful ) then - do i = N, 2, -1 ! Backward substitution. - - ! Determine the ith unknown, x( i ). - x( i ) = bCopy( i ) / ACopy( i, i ) - - ! Substitute the now known value of x( i ), reducing the order of - ! the system by 1. - bCopy = bCopy - x( i ) * ACopy( :, i ) - - end do - end if - - ! Determine the value of x( 1 ) as a special case. - if ( successful ) x( 1 ) = bCopy( 1 ) / ACopy( 1, 1 ) - - ! Prepare the return value of the function. - gaussianElimination = successful - - end function gaussianElimination - - - ! The LU decomposition of a matrix may be represented in a compact form - ! existing in a single matrix, M, if the assignments M=L and M=U are - ! done (in that order). The diagonal entries in L are assumed to be - ! unity so that no storage space is necessary. Instead, the diagonal - ! of M is used to hold the diagonal entries of U. This is a common - ! method of storing the LU decomposition of a matrix. - - ! The algorithm belows makes an additional assumption concerning the - ! pivots or diagonal elements of U. Computation terminates if one of - ! these pivots is smaller than the given or default threshold. In this - ! case, the LU decomposition is not formed. Note that this algorithm - ! successfully terminates if such an LU can be computed. In this case - ! the coefficient matrix, A, is nonsingular. (No attempt for recovery, - ! such as permutation of rows, is done.) - - ! Compute the LU decomposition of A, storing the result in LU so that - ! A is not overwritten. If the threshold argument is present, it is used - ! as the smallest allowable pivot encountered in the computation; - ! otherwise, DEFAULT_SMALLEST_PIVOT, defined in this module, is used as - ! the default threshold during the computation. The status of the - ! computation is a logical returned by the function indicating the - ! success (.true.) or failure (.false.) of the factorization - ! After the computation, LU will contain the multipliers below the main - ! diagonal (L) and the result after elimination on and above the main - ! diagonal (U), so that A = L * U. - - function LUFactor ( A, LU, threshold ) - implicit none - logical LUFactor - real(kind=8), dimension( :, : ), intent( in ) :: A - real(kind=8), dimension( :, : ), intent( out ) :: LU - real(kind=8), optional, intent( in ) :: threshold - - integer k, i - integer N - logical successful ! Status of the computation. - real(kind=8) :: smallestPivot = DEFAULT_SMALLEST_PIVOT - - ! Reassign the smallestPivot, set the order of the system, and - ! copy A into LU as it will be written to during the factorization. - - if ( present( threshold ) ) smallestPivot = abs( threshold ) - N = size( A, 1 ) - LU = A - - ! Begin the LU factorization algorithm. - ! The status of the computation is initially successful. - successful = .true. - - k = 1 ! Begin with the first column. - do while ( ( successful ) .and. ( k <= N-1 ) ) - - ! Verify that the kth pivot is not smaller than smallestPivot. - successful = abs( LU( k, k ) ) >= smallestPivot - - if ( successful ) then - ! Calculate the multipliers (L) for the current column. - LU( k+1:N, k ) = LU( k+1:N, k ) / LU( k, k ) - - ! Perform elimination on the upper portion of the matrix (U). - do i = k+1, N - LU( i, k+1:N ) = LU( i, k+1:N ) - LU( i, k ) * LU( k, k+1:N ) - enddo - - k = k + 1 ! Move to the next column. - end if - - enddo - - ! Prepare the return value of the function. - LUFactor = successful - - end function LUFactor - - - ! Let A = L*U where LU represents the LU decomposition of A stored in the - ! format produced by LUFactor, A, L, U in R**(NxN). - ! Solve the linear system, A x = b, using the LU decomposition of A stored - ! in LU. Since LU is the LU decomposition of A, A is nonsingular. - ! Consequently, the columns of A constitute a basis for R**N. So, there - ! must exist a unique solution to the linear system A x = b. - ! LUSolve returns the solution to this linear system. - - function LUSolve( LU, b ) result( x ) - implicit none - real(kind=8), dimension( :, : ), intent( in ) :: LU - real(kind=8), dimension( : ), intent( in ) :: b - real(kind=8), dimension( size( b ) ) :: x - - integer k - integer N - real(kind=8), dimension( size( b ) ) :: bCopy - - ! Determine the order of the system and store a copy of b in bCopy - ! as it is written during the computation. - N = size( b ) - bCopy = b - - ! Assume LU is in the form of LU and solve the system in two steps. - ! First, using forward elmination to solve L y = b, then using - ! backward elmination to solve U x = y. In both cases, the right - ! hand side is overwritten with the solution as it is computed. - - ! Forward elimination. Store the solution into the right hand side. - do k = 1, N-1 - bCopy( k+1:N ) = bCopy( k+1:N ) - bCopy( k ) * LU( k+1:N, k ) - end do - - ! Backward elimination. Store the solution into the right hand side. - do k = N, 2, -1 - bCopy( k ) = bcopy( k ) / LU( k, k ) - bCopy( 1:k-1 ) = bCopy( 1:k-1 ) - bCopy( k ) * LU( 1:k-1, k ) - end do - - ! Solve for the 1st unknown as a special case. - bCopy( 1 ) = bCopy( 1 ) / LU( 1, 1 ) - - ! Assign a return value for the function via its result variable, x. - x = bCopy - - end function LUSolve - - - ! Output A in Matlab format, using name in the Matlab assignment statement. - subroutine printMatrix( A, name ) - implicit none - real(kind=8), dimension( :, : ) :: A ! Assume the shape of A. - character name ! Name for use in assignment, ie, name = ...... - - integer n, m, i, j - - n = size( A, 1 ) - m = size( A, 2 ) - - write( *, fmt="(a1,a5)", advance = "no" ) name, ' = [ ' - - ! Output the matrix, except for the last row, which needs no ;'. - do i = 1, n-1 - - ! Output current row. - do j = 1, m-1 - write( *, fmt="(f16.8,a2)", advance = "no" ) A( i, j ), ', ' - end do - - ! Output last element in row and end current row. - write( *, fmt="(f16.8,a1)" ) A( i, m ), ';' - - end do - - ! Output the last row. - do j = 1, m-1 - write( *, fmt="(f16.8,a2)", advance = "no" ) A( i, j ), ', ' - end do - - ! Output last element in row and end. - write( *, fmt="(f10.6,a1)" ) A( i, m ), ']' - - end subroutine printMatrix - - - ! Output b in Matlab format, using name in the Matlab assignment statement. - subroutine printVector( b, name ) - implicit none - real(kind=8), dimension( : ) :: b ! Assume the shape of b. - character name ! Name for use in assignment, ie, name = ...... - - integer n, i - - n = size( b ) - - write( *, fmt="(a1,a5)", advance = "no" ) name, ' = [ ' - - do i = 1, n-1 - write( *, fmt = "(f10.6,a2)", advance = "no" ) b( i ), ', ' - end do - - write( *, fmt = "(f10.6,a2)" ) b( n ), ']''' - - end subroutine printVector - -end module LinearSolvers - - - - -! A program to solve linear systems using the LinearSolvers module. - -program SolveLinearSystem - - ! Include the module for the various linear solvers. - - use LinearSolvers - implicit none - - integer, parameter :: N = 5 ! Order of the linear system. - real(kind=8), parameter :: TOO_SMALL = 1.0d-12 ! Threshold for pivots. - - ! Declare the necessary arrays and vectors to solve the linear system - ! A x = b. - - real(kind=8), dimension( N, N ) :: A ! Coefficient matrix. - real(kind=8), dimension( N ) :: x, b ! Vector of unknowns, and right hand side. - real(kind=8), dimension( N, N ) :: LU ! Matrix for LU factorization of A. - - logical successful ! Status of computations. - - - ! The intrinsic subroutine, random_number, fills a real(kind=8) array or scalar, - ! with uniformly distributed random variates in the interval [0,1). - - call random_number( A ) ! Initialize the coefficient matrix. - call random_number( b ) ! Initialize the right-hand side. - - ! Output the matrix in Matlab format for ease of checking the solution. - call printMatrix( A, 'A' ) - call printVector( b, 'b') - - ! Use Gaussian elmination to calcuate the solution of the linear system. - ! The call below uses the default threshold specified in the - ! LinearSolvers module by omitting the optional argument. - - successful = gaussianElimination( A, b, x ) - - print *, '====================================' - print *, 'Gaussian Elimination:' - print *, '------------------------------------' - if ( successful ) then - call printVector( x, 'x' ) - print *, 'Infinity Norm of Difference = ', & - maxval( abs ( matmul( A, x ) - b ) ) - else - print *, 'No unique solution or threshold passed.' - end if - - ! Compute the LU decomposition of A. - - successful = LUFactor( A, LU ) - - ! Calculate the solution of the linear system given the LU decomposition. - ! Output the results. - - print * - print *, '====================================' - print *, 'LU Factorization:' - print *, '------------------------------------' - if ( successful ) then - x = LUSolve(LU, b) - - print *, 'LU Decomposition:' - call printMatrix( LU, 'M' ) - call printVector( x, 'x' ) - print *, 'Infinity Norm of Difference = ', & - maxval( abs ( matmul( A, x ) - b ) ) - else - print *, 'No unique solution or threshold passed.' - end if - -end program SolveLinearSystem diff --git a/Trash&OldStuff/DG-BKG/ARK/src/State_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/State_Pack.f90 deleted file mode 100644 index eecf462..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/State_Pack.f90 +++ /dev/null @@ -1,210 +0,0 @@ -subroutine Flux_Cal - use MD2D_Grid - use State_Var - use Material_Var - use RK_Var - use HOFD - implicit none - - ! compute flux - !$OMP PARALLEL DO DEFAULT(none) & - SHARED(v1, v2, T11,T12, T22, dv1_dt,dv2_dt,dT11_dt, dT12_dt, dT22_dt , du1_dt, du2_dt,& - TotNum_DM,PolyDegN_DM,Nxi_max,rho,Lame_mu, Lame_lambda,fs1,fs2) & - PRIVATE(ND1,ND2,dqdx) - do DDK=1, TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - !---------------------------------------------------------! - ! dv1_dt = 1/rho * (dT11_dx1 + dT12_dx2) - - ! compute dT11_dx1 - call diff_x1(Nxi_max(1:2),PolyDegN_DM(1:2,DDK),& - T11(0,0,DDK),dqdx(0,0),DDK) ! Diff_Pack.f90 -!! write(*,*) T11(0:ND1,0:ND2,DDK) - - dv1_dt(0:ND1,0:ND2,DDK) = dv1_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)/rho(DDK) - - ! compute dT12_dx2 - call diff_x2(Nxi_max(1:2),PolyDegN_DM(1:2,DDK),& - T12(0,0,DDK),dqdx(0,0),DDK) -!! write(*,*) T12(0:ND1,0:ND2,DDK) - dv1_dt(0:ND1,0:ND2,DDK) = dv1_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)/rho(DDK) - - dv1_dt(0:ND1,0:ND2,DDK)=dv1_dt(0:ND1,0:ND2,DDK) + & - fs1(0:ND1,0:ND2,DDK)/rho(DDK) - - -!!*********** -! dv1_dt(0:ND1,0:ND2,DDK) = dv1_dt(0:ND1,0:ND2,DDK) & -! + 0.d0/rho(DDK) - -!********************************************** - -! dv1_dt(0:ND1,0:ND2,DDK) = & -! (-2.d0*lame_mu(DDK)*pi*pi/omega*dcos(pi*x1(0:ND1,0:ND2,DDK)) & -! *dsin(pi*x2(0:ND1,0:ND2,DDK))*dsin(omega*time_loc))/rho(DDK) -!! write(*,*) 'x1x2', x1(0,0,DDK), x2(0,0,DDK), time_loc -!! write(*,*) 'sin', dsin(pi*x2(0,0,DDK)), dsin(omega*time_loc) -!! write(*,*) 'v1', dv1_dt(0:ND1,0:ND2,DDK) -!! pause - - - ! multiply - - !---------------------------------------------------------! - ! dv2_dt = 1/rho * ( dT12_dx1 + dT22_dx2) - - ! compute dH1_dx3 - call diff_x1(Nxi_max(1:2),PolyDegN_DM(1:2,DDK),& - T12(0,0,DDK),dqdx(0,0),DDK) - - dv2_dt(0:ND1,0:ND2,DDK) = dv2_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)/rho(DDK) - - ! compute dH3_dx1 - call diff_x2(Nxi_max(1:2),PolyDegN_DM(1:2,DDK),& - T22(0,0,DDK),dqdx(0,0),DDK) - - dv2_dt(0:ND1,0:ND2,DDK) = dv2_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)/rho(DDK) - - dv2_dt(0:ND1,0:ND2,DDK)=dv2_dt(0:ND1,0:ND2,DDK) + & - fs2(0:ND1,0:ND2,DDK)/rho(DDK) - -!!*********** -! dv2_dt(0:ND1,0:ND2,DDK) = dv2_dt(0:ND1,0:ND2,DDK) & -! + (2.d0*lame_mu(DDK)*pi*pi/omega*dsin(pi*x1(0:ND1,0:ND2,DDK)) & -! *dcos(pi*x2(0:ND1,0:ND2,DDK))*dsin(omega*time_loc))/rho(DDK) -! - -! dv2_dt(0:ND1,0:ND2,DDK) = & -! (2.d0*lame_mu(DDK)*pi*pi/omega*dsin(pi*x1(0:ND1,0:ND2,DDK)) & -! *dcos(pi*x2(0:ND1,0:ND2,DDK))*dsin(omega*time_loc))/rho(DDK) -! -!! write(*,*) 'x1x2', x1(0,0,DDK), x2(0,0,DDK), time_loc -!! write(*,*) 'sin', dsin(pi*x2(0,0,DDK)), dsin(omega*time_loc) -!! write(*,*) 'v2', dv2_dt(0:ND1,0:ND2,DDK) -!! pause - - !---------------------------------------------------------! - ! dT11_dt = (lambda+2*mu)*dv1_dx1 + lambda *dv2_dx2 - - ! dT22_dt = lambda*dv1_dx1 + (lambda+2*mu)*dv2_dx2 - - ! compute dv1_dx1 - call diff_x1(Nxi_max(1:2),PolyDegN_DM(1:2,DDK),& - v1(0,0,DDK),dqdx(0,0),DDK) - -! write(*,*) 'dv1dx1_error', & -! maxval(dqdx(0:ND1,0:ND2) & -! +pi*dsin(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK))) - - dT11_dt(0:ND1,0:ND2,DDK) = dT11_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2) * (Lame_lambda(DDK)+2.d0*Lame_mu(DDK)) - - dT22_dt(0:ND1,0:ND2,DDK) = dT22_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2) * (Lame_lambda(DDK)) - - ! compute dv2_dx2 - call diff_x2(Nxi_max(1:2),PolyDegN_DM(1:2,DDK),& - v2(0,0,DDK),dqdx(0,0),DDK) - -! write(*,*) 'dv2dx2_error', & -! maxval(dqdx(0:ND1,0:ND2) & -! -pi*dsin(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK))) - - dT11_dt(0:ND1,0:ND2,DDK) = dT11_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2) * (Lame_lambda(DDK)) - - dT22_dt(0:ND1,0:ND2,DDK) = dT22_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2) * (Lame_lambda(DDK)+2.d0*Lame_mu(DDK)) -!!*********** -! dT11_dt(0:ND1,0:ND2,DDK) = dT11_dt(0:ND1,0:ND2,DDK) & -! +lame_lambda(DDK) & -! *pi*dsin(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc) -! -! -! dT22_dt(0:ND1,0:ND2,DDK) = dT22_dt(0:ND1,0:ND2,DDK) & -! +(lame_lambda(DDK)+2.d0*lame_mu(DDK)) & -! *pi*dsin(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc) - - - -! dT11_dt(0:ND1,0:ND2,DDK) = & -! (lame_lambda(DDK)+2.d0*lame_mu(DDK)) & -! *(-pi*dsin(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc)) & -! +lame_lambda(DDK) & -! *pi*dsin(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc) - - -! dT22_dt(0:ND1,0:ND2,DDK) = & -! lame_lambda(DDK)*(-pi*dsin(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc)) & -! +(lame_lambda(DDK)+2.d0*lame_mu(DDK)) & -! *pi*dsin(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc) -!! write(*,*) 'x1x2', x1(0,0,DDK), x2(0,0,DDK), time_loc -!! write(*,*) 'sin', dsin(pi*x2(0,0,DDK)), dsin(omega*time_loc) -!! write(*,*) 'T22', dT22_dt(0:ND1,0:ND2,DDK) -!! pause - - - !---------------------------------------------------------! - ! dT12_dt = mu * (dv2_dx1+dv1_dx2) - - ! compute dv2_dx1 - call diff_x1(Nxi_max(1:2),PolyDegN_DM(1:2,DDK),& - v2(0,0,DDK),dqdx(0,0),DDK) - -! write(*,*) 'dv2dx1_error', & -! maxval(dqdx(0:ND1,0:ND2) & -! +pi*dcos(pi*x1(0:ND1,0:ND2,DDK))*dcos(pi*x2(0:ND1,0:ND2,DDK))) - - dT12_dt(0:ND1,0:ND2,DDK) = dT12_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)*Lame_mu(DDK) - - ! compute dv1_dx2 - call diff_x2(Nxi_max(1:2),PolyDegN_DM(1:2,DDK),& - v1(0,0,DDK),dqdx(0,0),DDK) - -! write(*,*) 'dv1dx2_error', & -! maxval(dqdx(0:ND1,0:ND2) & -! -pi*dcos(pi*x1(0:ND1,0:ND2,DDK))*dcos(pi*x2(0:ND1,0:ND2,DDK))) - - dT12_dt(0:ND1,0:ND2,DDK) = dT12_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)*Lame_mu(DDK) -!!*********** -! dT12_dt(0:ND1,0:ND2,DDK) = dT12_dt(0:ND1,0:ND2,DDK) & -! +lame_mu(DDK)*(pi*dcos(pi*x1(0:ND1,0:ND2,DDK))*dcos(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc)) -! - - -! dT12_dt(0:ND1,0:ND2,DDK) = & -! lame_mu(DDK)*(pi*dcos(pi*x1(0:ND1,0:ND2,DDK))*dsin(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc) & -! -pi*dcos(pi*x1(0:ND1,0:ND2,DDK))*dcos(pi*x2(0:ND1,0:ND2,DDK)) & -! *dcos(omega*time_loc)) - -!! write(*,*) 'x1x2', x1(0,0,DDK), x2(0,0,DDK), time_loc -!! write(*,*) 'sin', dsin(pi*x2(0,0,DDK)), dsin(omega*time_loc) -!! write(*,*) 'T22', dT22_dt(0:ND1,0:ND2,DDK) -!! pause - - du1_dt = v1 - - du2_dt = v2 - - - enddo - !$OMP END PARALLEL DO -end subroutine Flux_Cal - - diff --git a/Trash&OldStuff/DG-BKG/ARK/src/State_Var.f90 b/Trash&OldStuff/DG-BKG/ARK/src/State_Var.f90 deleted file mode 100644 index f46cf1f..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/State_Var.f90 +++ /dev/null @@ -1,100 +0,0 @@ -!===============================================================! -! ! -! This is a module defining variables for 2D Elastic Waves ! -! ! -!===============================================================! -module State_Var !Elastic Waves -implicit none -!----------------------------------- -real(kind=8), save, allocatable:: uij(:,:,:,:,:) !(0:Deg_Max,1:TotNum_DM) -real(kind=8), save, allocatable:: uij_tmp(:,:,:,:,:) !(0:Deg_Max,1:TotNum_DM,0:level) -real(kind=8), save, allocatable:: duij_dt(:,:,:,:,:) !(0:Deg_Max,1:TotNum_DM,0:level) -real(kind=8), save, allocatable:: u(:,:,:) !(0:Deg_Max,1:TotNum_DM) -real(kind=8), save, allocatable:: u_tmp(:,:,:) !(0:Deg_Max,1:TotNum_DM,0:level) -real(kind=8), save, allocatable:: du_dt(:,:,:) !(0:Deg_Max,1:TotNum_DM,0:level) - -real(kind=8), save, allocatable:: dqdx(:,:) !temporal storage -!real(kind=8), save, allocatable:: GH(:,:),GHW(:,:) -real(kind=8), save::a_vec(2) -integer :: I_prob !1: Old; 2:Periodic; 3:Neumann BC -integer :: I_case ! Configuration -character(len=2) :: NumCase - -!integer:: IGH=20 - -!--------------------------------------------------------------------------- -! Declare state variable q -! Where q is the unknown of the following PDE -! -! q_t = L q -! - -!================================================================================ -! -! [Name] :: q(:,:,:) -! ^^^^ -! [Size] :: (0:Degree1_Max,0:Degree2_Max,1:TotNum_DM) -! ^^^^ -! [Purpose] :: To Store the value of the PDE State Variable q -! ^^^^^^^ -! [Detail] :: -! ^^^^^^ -! -!================================================================================ - -contains - -!------------------------------------------------------------------------------ - - subroutine Init_State_Variables(Deg_Max,TotNumDomain) - implicit none - ! declare subroutine arguments - integer:: Deg_Max(2) ! Pass in the Nxi_max - integer:: TotNumDomain - - - integer:: ND1,ND2 - integer:: ierr - - ! Allocate memory for the PDE state vector (unknown variable to be solve) - ! by subroutine alloc_mem_state_variables(Degree_Max,TotNumDomain,Storage) - ! provided by State_Var Module. - ! - ! alloc_mem_state_variables(Degree_Max,TotNumDomain,Storage) !State_Var - ! storage = 0 => one level - ! storage = 1 => two level - ! storage = 2 => three level - - ND1=Deg_Max(1); ND2=Deg_Max(2); - allocate( u(0:ND1,0:ND2,1:TotNumDomain), & - u_tmp(0:ND1,0:ND2,1:TotNumDomain), & - du_dt(0:ND1,0:ND2,1:TotNumDomain), & - stat=ierr) - - if ( ierr .ne. 0 ) then - write(*,*)'Cannot allocate memory for state variable q' - write(*,*)'Abort!' - stop - endif - - u=0.d0 - u_tmp=0.d0 - du_dt=0.d0 - - ND1=maxval(Deg_Max(1:2)) - allocate(dqdx(0:ND1,0:ND1), stat=ierr) - if (ierr .ne. 0) then - write(*,*)' Message from State_Var.f90' - write(*,*)' Cannot allocate memory for variable dqdx' - write(*,*)' Abort!' - stop - endif - dqdx=0.d0 - - return - - end subroutine Init_State_Variables - -!------------------------------------------------------------------------------- - -end module State_Var diff --git a/Trash&OldStuff/DG-BKG/ARK/src/Time_Pack.f90 b/Trash&OldStuff/DG-BKG/ARK/src/Time_Pack.f90 deleted file mode 100644 index fb006c8..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/Time_Pack.f90 +++ /dev/null @@ -1,49 +0,0 @@ -subroutine Compute_time_step - use MD2D_Grid - use RK_Var - use Metric_Var - implicit none - ! - !---- Purpose: Calculate time step for the linear Maxwell system - ! normalized to unit speed of light. - ! - ! Input : - - ! - ! Output : dt New time step - dt - ! - ! - ! - !.... Declare local parameters - integer:: i, j, k - real(kind=8) :: dt_max -! real(kind=8) :: local_speed - - ! - !.... Loop over all domains - dt_max=0.d0 - - do DDK=1,TotNum_DM - -! local_speed=dsqrt( (Lame_lambda(DDK)+2.d0*Lame_mu(DDK))/rho(DDK) ) !...propagation velocity of P-wave - !write(*,*) local_speed - ND1=PolyNodes(1) - ND2=PolyNodes(2) - - - !... Calculate local maximum inverse timestep - - do j=0,ND2 - do i=0,ND1 - dt_max=max(dt_max,dtrans(i,j,DDK)) - end do - end do - - enddo -! -!.... Calculate maximum global inverse time step - dt=CFL/dt_max -! dt=CFL*dt_max - return -end subroutine Compute_time_step -! -!====================================================================== diff --git a/Trash&OldStuff/DG-BKG/ARK/src/filter.f90 b/Trash&OldStuff/DG-BKG/ARK/src/filter.f90 deleted file mode 100644 index 4f06581..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/filter.f90 +++ /dev/null @@ -1,197 +0,0 @@ -module filter -implicit none -real(kind=8), save :: cutoff -integer, save :: filter_order -real(kind=8), save :: filter_alpha -real(kind=8), save, allocatable :: filter_sigma(:) -real(kind=8), save, allocatable :: ValPolyAtGrid(:,:) -real(kind=8), save, allocatable :: smoothing_oper_xi1(:,:,:) -real(kind=8), save, allocatable :: smoothing_oper_xi2(:,:,:) -real(kind=8), save, allocatable :: Q(:,:), Qt(:,:) -! -integer :: DegCutOff - -contains - -subroutine Read_In_Filter_Profile(Filter_OnOff) -implicit none -integer Filter_OnOff - -integer :: lid - - lid = 21 - open(lid,file='filter.in', form='formatted', status='old') - read(lid,*) - read(lid,*)filter_order - read(lid,*)cutoff ! number between [0 1 ] - read(lid,*) - close(lid) - - return - -end subroutine Read_In_Filter_Profile - -subroutine alloc_mem_filter_variables(PolyDegMax) -implicit none -integer :: PolyDegMax -! -integer :: ierr -! - - allocate (filter_sigma(0:PolyDegMax), & - ValPolyAtGrid(0:PolyDegMax,0:PolyDegMax), & - smoothing_oper_xi1(0:PolyDegMax,0:PolyDegMax,0:PolyDegMax), & - smoothing_oper_xi2(0:PolyDegMax,0:PolyDegMax,0:PolyDegMax), stat=ierr ) - - if ( ierr .ne. 0 ) then - write(*,*)'Can not allocate memory for filter variables' - write(*,*)'Abort!' - stop - endif - - filter_sigma=0.d0 - ValPolyAtGrid=0.d0 - smoothing_oper_xi1=0.d0 - smoothing_oper_xi2=0.d0 - - allocate ( Q(0:PolyDegMax,0:PolyDegMax), & - Qt(0:PolyDegMax,0:PolyDegMax), stat=ierr ) - if (ierr .ne. 0) then - write(*,*) 'Can not allocate memory for Qt' - write(*,*) 'abort!' - stop - endif - Q=0.d0; Qt=0.d0 - - return - -end subroutine alloc_mem_filter_variables - -subroutine filter_profile(PolyDeg ) -implicit none -integer :: PolyDeg -! -!declare local arguments -integer :: i,j -real(kind=8) :: machine_zero, tmp - - machine_zero=1.0E-14 - filter_alpha=-log(machine_zero) - DegCutOff=int(CutOff*dfloat(PolyDeg)) -! write(*,*)filter_order,CutOff,PolyDeg; pause - do i=0,PolyDeg - - if ( i .ge. DegCutOff ) then - tmp=(dfloat(i-DegCutOff)/dfloat(PolyDeg-DegCutOff))**filter_order - filter_sigma(i)=dexp(-filter_alpha*tmp) - else - filter_sigma(i)=1.d0 - endif - -! filter_sigma(i)=1.d0 - enddo - - do i=0, PolyDeg - if ( filter_sigma(i) .le. 1.0E-14 ) filter_sigma(i)=0.d0 - enddo - -! do i=0,PolyDeg -! write(*,*)i,filter_sigma(i) -! enddo - -! pause - return - -end subroutine filter_profile - - - -subroutine Init_Filter_Oper(ND_max) -use Legendre -implicit none -integer :: ND_max -real(kind=8), allocatable :: PnAtgrid(:),dPnAtgrid(:),d2PnAtgrid(:) -real(kind=8), allocatable :: gamma_N(:) -!real(kind=8), save, allocatable :: Q(:,:), Qt(:,:) - -integer :: ierr, i, j ,l ,k, ND1 - - !allocate variables for LGL_grid and initialize it -! ND1=PolyDegN_Max(1); ND2=PolyDegN_Max(2); ND_Max=max(ND1,ND2) - ! Take the max of PolyDegreeN_max as leading dimention to set up - ! the legendre gauss labatto grid and its differential matrix for - ! each degree -! call Alloc_Mem_LG_grid(ND_Max) -! call Alloc_Mem_Leg_Diff_Mat(ND_Max) - - ! set up LGL grid and differential matrix computational space - allocate( PnAtgrid(0:ND_max), & - dPnAtgrid(0:ND_max), & - d2PnAtgrid(0:ND_max), & - gamma_N(0:ND_max), stat=ierr) - if (ierr .ne. 0) then - write(*,*) 'Can not allocate memory for ValPolyDegNAtgrid' - write(*,*) 'abort!' - stop - endif - PnAtgrid=0.d0; dPnAtgrid=0.d0; d2PnAtgrid=0.d0 - gamma_N(0:ND_max)=0.d0; - - do ND1=4,ND_Max ! compute filter for each degree - - call filter_profile(ND1) - - call init_LGL_grids(ND1) ! find the LGL grid for each degree - ! LG_weights(0:ND1) is also computed - - do l=0,ND1 - - do i=0,ND1 - gamma_N(i)=2.d0/(2.d0*dfloat(i)+1.d0) - enddo - gamma_N(ND1)=2.d0/dfloat(ND1) - - do k=0,ND1 - call VALEPO(l,LG_grids(k),PnAtgrid(k),dPnAtgrid(k),d2PnAtgrid(k)) - enddo - - do i=0,ND1 - ValPolyAtGrid(i,l)=PnAtgrid(i) -! write(*,*)i,PnAtgrid(i),LG_weights(i) - enddo -! pause - enddo - - Q(0:ND1,0:ND1)=ValPolyAtGrid(0:ND1,0:ND1) - Qt(0:ND1,0:ND1)=transpose(ValPolyAtGrid(0:ND1,0:ND1)) - - do j=0,ND1 - do i=0,ND1 - - Q(i,j) = filter_sigma(j)*Q(i,j)/gamma_N(j) - Qt(i,j) = LG_weights(j)*Qt(i,j) -! write(*,*)i,j,Q(i,j),Qt(i,j) - - enddo - enddo - - smoothing_oper_xi1(0:ND1,0:ND1,ND1)=matmul(Q(0:ND1,0:ND1),Qt(0:ND1,0:ND1)) - smoothing_oper_xi2(0:ND1,0:ND1,ND1)= & - transpose(smoothing_oper_xi1(0:ND1,0:ND1,ND1)) - -! do j=0,ND1 -! do i=0,ND1 -! write(*,*)i,j,smoothing_oper_xi1(i,j,ND1) -! enddo -! enddo - - enddo - - -! deallocate() - - return - -end subroutine Init_Filter_Oper - -end module diff --git a/Trash&OldStuff/DG-BKG/ARK/src/splibsrc1.for b/Trash&OldStuff/DG-BKG/ARK/src/splibsrc1.for deleted file mode 100644 index 524349a..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/splibsrc1.for +++ /dev/null @@ -1,3216 +0,0 @@ -***************************************************************** -* FORTRAN ROUTINES FOR SPECTRAL METHODS -* BY DANIELE FUNARO -* DEPARTMENT OF MATHEMATICS -* UNIVERSITY OF PAVIA -* VIA ABBIATEGRASSO 209, 27100 PAVIA, ITALY -* E-MAILS: FUN18@IPVIAN.IAN.PV.CNR.IT -* FUNARO@DRAGON.IAN.PV.CNR.IT -***************************************************************** -C - SUBROUTINE GAMMAF(X,GX) -***************************************************************** -* COMPUTES THE GAMMA FUNCTION AT A GIVEN POINT -* X = ARGUMENT GREATER THAN 1.E-75 AND SMALLER THAN 57. -* GX= VALUE OF GAMMA IN X -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION C(11) - - IF (X .LE. 1.D-75 .OR. X .GE. 57.D0) THEN - WRITE(*,*) 'ARGUMENT OUT OF RANGE IN SUBROUTINE GAMMAF' - RETURN - ENDIF - - PI = 3.14159265358979323846D0 - EPS = 1.D-14 - XX = X - GX = 1.0D0 - -1 IF (DABS(XX-1.D0) .LT. EPS) RETURN - IF (XX .GE. 1.D0) THEN - XX = XX-1.D0 - GX = GX*XX - GOTO 1 - ENDIF - IND = 0 - IF (XX .LT. .5D0) THEN - IND = 1 - GX = GX*PI/DSIN(PI*XX) - XX = 1.D0-XX - ENDIF - - PR = 1.D0 - S = 0.426401432711220868D0 - C(1) = -0.524741987629368444D0 - C(2) = 0.116154405493589130D0 - C(3) = -0.765978624506602380D-2 - C(4) = 0.899719449391378898D-4 - C(5) = -0.194536980009534621D-7 - C(6) = 0.199382839513630987D-10 - C(7) = -0.204209590209541319D-11 - C(8) = 0.863896817907000175D-13 - C(9) = 0.152237501608472336D-13 - C(10) = -0.82572517527771995D-14 - C(11) = 0.29973478220522461D-14 - - DO 2 K=1,11 - PR = PR*(XX-DFLOAT(K))/(XX+DFLOAT(K-1)) - S = S+C(K)*PR -2 CONTINUE - G = S*DEXP(1.D0-XX)*(XX+4.5D0)**(XX-.5D0) - IF (IND .EQ. 1) THEN - GX = GX/G - ELSE - GX = GX*G - ENDIF - - RETURN - END -C - SUBROUTINE VAJAPO(N,A,B,X,Y,DY,D2Y) -************************************************************ -* COMPUTES THE VALUE OF THE JACOBI POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - AB = A+B - Y = .5D0*(AB+2.D0)*X+.5D0*(A-B) - DY = .5D0*(AB+2.D0) - D2Y = 0.D0 - IF(N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 I=2,N - DI = DFLOAT(I) - C0 = 2.D0*DI+AB - C1 = 2.D0*DI*(DI+AB)*(C0-2.D0) - C2 = (C0-1.D0)*(C0-2.D0)*C0 - C3 = (C0-1.D0)*(A-B)*AB - C4 = 2.D0*(DI+A-1.D0)*C0*(DI+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM - DYM = DY - DY = ((C2*X+C3)*DY-C4*DYP+C2*YP)/C1 - DYP = DYM - D2YM = D2Y - D2Y = ((C2*X+C3)*D2Y-C4*D2YP+2.D0*C2*DYP)/C1 - D2YP = D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VALEPO(N,X,Y,DY,D2Y) -************************************************************** -* COMPUTES THE VALUE OF THE LEGENDRE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = X - DY = 1.D0 - D2Y = 0.D0 - IF(N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 I=2,N - C1 = DFLOAT(I) - C2 = 2.D0*C1-1.D0 - C4 = C1-1.D0 - YM = Y - Y = (C2*X*Y-C4*YP)/C1 - YP = YM - DYM = DY - DY = (C2*X*DY-C4*DYP+C2*YP)/C1 - DYP = DYM - D2YM = D2Y - D2Y = (C2*X*D2Y-C4*D2YP+2.D0*C2*DYP)/C1 - D2YP = D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VACHPO(N,X,Y,DY,D2Y) -*************************************************************** -* COMPUTES THE VALUE OF THE CHEBYSHEV POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = X - DY = 1.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 K=2,N - YM = Y - Y = 2.D0*X*Y-YP - YP = YM - DYM = DY - DY = 2.D0*X*DY+2.D0*YP-DYP - DYP = DYM - D2YM= D2Y - D2Y = 2.D0*X*D2Y+4.D0*DYP-D2YP - D2YP= D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VALAPO(N,A,X,Y,DY,D2Y) -************************************************************** -* COMPUTES THE VALUE OF THE LAGUERRE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = 1.D0+A-X - DY = -1.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP= 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM - DYM = DY - DY = B1*DY-YP/DK-B2*DYP - DYP = DYM - D2YM= D2Y - D2Y = B1*D2Y-2.D0*DYP/DK-B2*D2YP - D2YP= D2YM - 1 CONTINUE - - RETURN - END -C - SUBROUTINE VAHEPO(N,X,Y,DY,D2Y) -************************************************************* -* COMPUTES THE VALUE OF THE HERMITE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = 2.D0*X - DY = 2.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP=1.D0 - DO 1 K=2,N - DK = DFLOAT(K-1) - YM = Y - Y = 2.D0*X*Y-2.D0*DK*YP - YPM = YP - YP = YM -1 CONTINUE - DN = 2.D0*DFLOAT(N) - DNN = 2.D0*DFLOAT(N-1) - DY = DN*YP - D2Y = DN*DNN*YPM - - RETURN - END -C - SUBROUTINE VALASF(N,A,X,Y,DY) -********************************************************************* -* COMPUTES THE VALUES OF THE SCALED LAGUERRE FUNCTION OF DEGREE N -* AND ITS FIRST DERIVATIVE AT A GIVEN POINT -* N = DEGREE -* A = PARAMETER >-1 -* X = POINT (NON NEGATIVE) IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE FUNCTION IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - IF (N .EQ. 0) RETURN - - C0 = 1.D0/(4.D0+X) - C1 = 4.D0*C0/(A+1.D0) - Y = C1*(A+1.D0-X) - DY = -C0*C1*(A+5.D0) - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - DK4 = 4.D0*DK - C0 = 1.D0/(DK4+X) - C1 = DK4+X-2.D0 - C2 = 1.D0/(C1-2.D0) - C3 = DK4*C0/(DK+A) - C4 = 2.D0*DK+A-1.D0 - C5 = C4-X - C6 = C4+DK4 - C7 = C2*DFLOAT(4*(K-1)**2) - DYM = DY - DY = C3*(C5*DY-C0*C6*Y+C7*(2.D0*C0*C1*C2*YP-DYP)) - DYP = DYM - YM = Y - Y = C3*(C5*Y-C7*YP) - YP = YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VAHESF(N,X,Y,DY) -*********************************************************** -* COMPUTES THE VALUES OF THE SCALED HERMITE FUNCTION OF -* DEGREE N AND ITS FIRST DERIVATIVE AT A GIVEN POINT -* N = DEGREE -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE FUNCTION IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -*********************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - IF (N .EQ. 0) RETURN - - XX = X*X - M = N/2 - IF(N .EQ. 2*M) THEN - A = -.5D0 - CALL VALASF(M,A,XX,Y,DY) - DY = 2.D0*X*DY - ELSE - A = .5D0 - CALL VALASF(M,A,XX,Y,DY) - DY = Y+2.D0*XX*DY - Y = X*Y - ENDIF - - RETURN - END -C - SUBROUTINE ZEJAGA(N,A,B,CS,DZ) -*************************************************************** -* COMPUTES THE ZEROES OF THE JACOBI POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* A = PARAMETER BETWEEN -1/2 AND 1/2 -* B = PARAMETER BETWEEN -1/2 AND 1/2 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ .0) RETURN - - AB = A+B - CS(1) = (B-A)/(AB+2.D0) - DZ(1) = .5D0*AB+1.D0 - IF(N .EQ. 1) RETURN - - EPS= 1.E-17 - PH = 1.57079632679489661923D0 - C = PH/(2.D0*DFLOAT(N)+AB+1.D0) - DO 1 I=1,N - DI = DFLOAT(I) - CSX = -DCOS(C*(4.D0*DI+AB-1.D0)) - DO 2 IT=1,8 - CALL VAJAPO(N,A,B,CSX,Y,DY,D2Y) - IF(DABS(Y) .LT. EPS) GOTO 3 - CSX = CSX-Y/DY -2 CONTINUE -3 IF(DABS(CSX) .LT. EPS) CSX=0.D0 - CS(I) = CSX - DZ(I) = DY -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELEGA(N,CS,DZ) -*************************************************************** -* COMPUTES THE ZEROES OF THE LEGENDRE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ .0) RETURN - - CS(1) = 0.D0 - DZ(1) = 1.D0 - IF(N .EQ. 1) RETURN - - N2 = N/2 - IN = 2*N-4*N2-1 - PH = 1.57079632679489661923D0 - C = PH/(2.D0*DFLOAT(N)+1.D0) - DO 1 I=1,N2 - DI = DFLOAT(I) - CSX = DCOS(C*(4.D0*DI-1.D0)) - DO 2 IT=1,8 - CALL VALEPO(N,CSX,Y,DY,D2Y) - CSX = CSX-Y/DY -2 CONTINUE - CS(I) = -CSX - CS(N-I+1) = CSX - DZ(I) = DY*DFLOAT(IN) - DZ(N-I+1) = DY -1 CONTINUE - - IF(IN .EQ. -1) RETURN - CSX = 0.D0 - CS(N2+1) = CSX - CALL VALEPO(N,CSX,Y,DY,D2Y) - DZ(N2+1) = DY - - RETURN - END -C - SUBROUTINE ZECHGA(N,CS,DZ) -**************************************************************** -* COMPUTES THE ZEROES OF THE CHEBYSHEV POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ. 0) RETURN - - CS(1) = 0.D0 - DZ(1) = 1.D0 - IF(N .EQ. 1) RETURN - - N2 = N/2 - IN = 1+4*N2-2*N - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - C = PH/DN - SI = -1.D0 - DO 1 I=1,N2 - DI = DFLOAT(I) - CSX = DCOS(C*(2.D0*DI-1.D0)) - CS(I) = -CSX - CS(N-I+1) = CSX - QX = DN/DSQRT(1.D0-CSX*CSX) - DZ(I) = QX*SI*DFLOAT(IN) - DZ(N-I+1) = -QX*SI - SI = -SI -1 CONTINUE - - IF(IN .EQ. 1) RETURN - CS(N2+1) = 0.D0 - N4 = N2/2 - IN2 = 1+4*N4-2*N2 - DZ(N2+1) = DN*DFLOAT(IN2) - - RETURN - END -C - SUBROUTINE ZELAGA(N,A,CS,DZ) -************************************************************************ -* COMPUTES THE ZEROES OF THE LAGUERRE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = DERIVATIVES OF THE SCALED FUNCTIONS AT THE ZEROES, DZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CS(1) = A1 - DZ(1) = -4.D0/(A1*(A+5.D0)) - IF (N .EQ. 1) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - C1 = 2.D0*DN+A1 - DO 1 M=1,N - DM = DFLOAT(M) - C2 = 2.D0*(DN+.75D0-DM)*PI/C1 - XN = (C2+PI)/2.D0 - DO 2 IT=1,8 - XP = XN - XN = (DSIN(XP)-XP*DCOS(XP)+C2)/(1.D0-DCOS(XP)) -2 CONTINUE - Z = (DCOS(XN/2.D0))**2 - ZD = 1.D0/(Z-1.D0) - CSX= 2.D0*C1*Z-((1.25D0*ZD+1.D0)*ZD-1.D0+3.D0*A*A)/(6.D0*C1) - DO 3 IT=1,6 - CALL VALASF(N,A,CSX,Y,DY) - CSX = CSX-Y/DY -3 CONTINUE - CS(M) = CSX - DZ(M) = DY -1 CONTINUE - -4 IN = 0 - DO 5 M=1,N-1 - IF(CS(M) .LE. CS(M+1)) GOTO 5 - CSM = CS(M) - CS(M) = CS(M+1) - CS(M+1) = CSM - DZM = DZ(M) - DZ(M) = DZ(M+1) - DZ(M+1) = DZM - IN = 1 -5 CONTINUE - IF(IN .EQ. 1) GOTO 4 - - RETURN - END -C - SUBROUTINE ZEHEGA(N,CS,DZ) -************************************************************************ -* COMPUTES THE ZEROES OF THE HERMITE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = DERIVATIVES OF THE SCALED FUNCTIONS AT THE ZEROES, DZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - M=0 - IF (N .EQ. 0) RETURN - - CS(M+1) = 0.D0 - DZ(M+1) = 1.D0 - IF(N .EQ. 1) RETURN - - M = N/2 - IN = 2*N-4*M-1 - IF(IN .EQ. -1) THEN - A = -.5D0 - CALL ZELAGA(M,A,CS,DZ) - ELSE - A = .5D0 - CALL ZELAGA(M,A,CS,DZ) - ENDIF - DO 1 I=1,M - CSX = DSQRT(CS(M-I+1)) - CS(N-I+1) = CSX - IF(IN .EQ. -1) THEN - DZ(N-I+1) = 2.D0*CSX*DZ(M-I+1) - ELSE - DZ(N-I+1) = 2.D0*CSX*CSX*DZ(M-I+1) - ENDIF -1 CONTINUE - - DO 2 I=1,M - CS(I) = -CS(N-I+1) - DZ(I) = DZ(N-I+1)*DFLOAT(IN) -2 CONTINUE - - RETURN - END -C - SUBROUTINE ZEJAGL(N,A,B,ET,VN) -******************************************************************** -* COMPUTES THE NODES RELATIVE TO THE JACOBI GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER BETWEEN -1/2 AND 1/2 -* B = PARAMETER BETWEEN -1/2 AND 1/2 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -******************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = -1.D0 - ET(N) = 1.D0 - X = -1.D0 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - VN(0) = Y - X = 1.D0 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - VN(N) = Y - IF (N .EQ. 1) RETURN - - EPS= 1.E-17 - PH = 1.57079632679489661923D0 - AB = A+B - DN = DFLOAT(N) - C = PH/(2.D0*DN+AB+1.D0) - N1 = N-1 - A1 = A+1.D0 - B1 = B+1.D0 - DO 1 I=1,N1 - DI = DFLOAT(I) - ETX = -DCOS(C*(4.D0*DI+AB+1.D0)) - DO 2 IT=1,8 - CALL VAJAPO(N1,A1,B1,ETX,Y,DY,D2Y) - IF(DABS(Y) .LE. EPS) GOTO 3 - ETX = ETX-Y/DY -2 CONTINUE -3 IF(DABS(ETX) .LE. EPS) ETX=0.D0 - ET(I) = ETX - VN(I) = -.5D0*DY*(1.D0-ETX*ETX)/DN -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELEGL(N,ET,VN) -********************************************************************* -* COMPUTES THE NODES RELATIVE TO THE LEGENDRE GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - N2 = (N-1)/2 - SN = DFLOAT(2*N-4*N2-3) - ET(0) = -1.D0 - ET(N) = 1.D0 - VN(0) = SN - VN(N) = 1.D0 - IF (N .EQ. 1) RETURN - - ET(N2+1) = 0.D0 - X = 0.D0 - CALL VALEPO(N,X,Y,DY,D2Y) - VN(N2+1) = Y - IF(N .EQ. 2) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N2 - ETX = DCOS(C*DFLOAT(I)) - DO 2 IT=1,8 - CALL VALEPO(N,ETX,Y,DY,D2Y) - ETX = ETX-DY/D2Y -2 CONTINUE - ET(I) = -ETX - ET(N-I) = ETX - VN(I) = Y*SN - VN(N-I) = Y -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZECHGL(N,ET) -********************************************************************** -* COMPUTES THE NODES RELATIVE TO THE CHEBYSHEV GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = VECTOR OF THE NODES, ET(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = -1.D0 - ET(N) = 1.D0 - IF (N .EQ. 1) RETURN - - N2 = (N-1)/2 - ET(N2+1) = 0.D0 - IF(N .EQ. 2) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N2 - ETX = DCOS(C*DFLOAT(I)) - ET(I) = -ETX - ET(N-I) = ETX -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELAGR(N,A,ET,VN) -************************************************************************ -* COMPUTES THE NODES RELATIVE TO THE LAGUERRE GAUSS-RADAU FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), 0=1,N-1 -* VN = SCALED LAGUERRE FUNCTION AT THE NODES, VN(I), I=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = 0.D0 - VN(0) = 1.D0 - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - PI = 3.14159265358979323846D0 - N1 = N-1 - DN = DFLOAT(N1) - C1 = 2.D0*DN+A1+1.D0 - DO 1 M=1,N1 - DM = DFLOAT(M) - C2 = 2.D0*(DN+.75D0-DM)*PI/C1 - XN = (C2+PI)/2.D0 - DO 2 IT=1,8 - XP = XN - XN = (DSIN(XP)-XP*DCOS(XP)+C2)/(1.D0-DCOS(XP)) -2 CONTINUE - Z = (DCOS(XN/2.D0))**2 - ZD = 1.D0/(Z-1.D0) - ETX= 2.D0*C1*Z-((1.25D0*ZD+1.D0)*ZD-1.D0+3.D0*A1*A1)/(6.D0*C1) - DO 3 IT=1,6 - CALL VALASF(N1,A1,ETX,Y,DY) - ETX = ETX-Y/DY -3 CONTINUE - ET(M) = ETX - CALL VALASF(N,A,ETX,Y,DY) - VN(M) = Y -1 CONTINUE - -4 IN = 0 - DO 5 M=1,N-2 - IF(ET(M) .LE. ET(M+1)) GOTO 5 - ETM = ET(M) - ET(M) = ET(M+1) - ET(M+1) = ETM - VNM = VN(M) - VN(M) = VN(M+1) - VN(M+1) = VNM - IN = 1 -5 CONTINUE - IF(IN .EQ. 1) GOTO 4 - - RETURN - END -C - SUBROUTINE WEJAGA(N,A,B,CS,DZ,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE JACOBI GAUSS FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* CS = ZEROES OF THE JACOBI POLYNOMIAL, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), WE(1) - IF (N .EQ. 0) RETURN - - AB = A+B+2.D0 - A2 = A+2.D0 - B2 = B+2.D0 - CALL GAMMAF(A2,GA2) - CALL GAMMAF(B2,GB2) - CALL GAMMAF(AB,GAB) - C = .5D0*(2.D0**AB)*GA2*GB2/GAB - DO 1 M=2,N - DM = DFLOAT(M) - C = C*(DM+A)*(DM+B)/(DM*(DM+A+B)) -1 CONTINUE - - DO 2 I=1,N - X = CS(I) - DY = DZ(I) - WE(I) = C/((1.D0-X*X)*DY*DY) -2 CONTINUE - - RETURN - END -C - SUBROUTINE WELEGA(N,CS,DZ,WE) -***************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LEGENDRE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* CS = ZEROES OF THE LEGENDRE POLYNOMIAL, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), WE(1) - IF (N .EQ. 0) RETURN - - N2 = N/2 - DO 1 I=1,N2 - X = CS(I) - DY = DZ(I) - WEX = 2.D0/((1.D0-X*X)*DY*DY) - WE(I) = WEX - WE(N-I+1) = WEX -1 CONTINUE - - IF(N .EQ. 2*N2) RETURN - DY = DZ(N2+1) - WE(N2+1) = 2.D0/(DY*DY) - - RETURN - END -C - SUBROUTINE WECHGA(N,WE) -***************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE CHEBYSHEV GAUSS FORMULA -* N = ORDER OF THE FORMULA -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WE(1) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N - WE(I) = C -1 CONTINUE - - RETURN - END -C - SUBROUTINE WELAGA(N,A,CS,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LAGUERRE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* CS = ZEROES OF THE LAGUERRE POLYNOMIAL, CS(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), WE(1) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,GA1) - N1 = N+1 - DN = DFLOAT(N1) - C = GA1/DN - DO 1 M=1,N - DM = DFLOAT(M) - C = C*(DM+A)/(DM+1.D0) -1 CONTINUE - - DO 2 I=1,N - X =CS(I) - CALL VALAPO(N1,A,X,Y,DY,D2Y) - WE(I) = C*X/(Y*Y) -2 CONTINUE - - RETURN - END -C - SUBROUTINE WEHEGA(N,CS,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE HERMITE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* CS = ZEROES OF THE HERMITE POLYNOMIAL, CS(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), WE(1) - IF (N .EQ. 0) RETURN - - PR = 1.77245385090551588D0 - R2 = 1.41421356237309515D0 - C = PR/DFLOAT(N) - N2 = N/2 - DO 1 I=1,N2 - X = CS(I) - YP = 1.D0 - Y = R2*X - DO 2 K=2,N-1 - DK = DFLOAT(K) - RK = DSQRT(DK) - QK = DSQRT(DK-1.D0) - YM = Y - Y = (R2*X*Y-QK*YP)/RK - YP = YM -2 CONTINUE - WEX = C/(Y*Y) - WE(I) = WEX - WE(N-I+1) = WEX -1 CONTINUE - - IF(N .EQ. 2*N2) RETURN - Y = 1.D0 - DO 3 K=2,N-1,2 - DK = DFLOAT(K) - Y = Y*DSQRT((DK-1.D0)/DK) -3 CONTINUE - WE(N2+1) = C/(Y*Y) - - RETURN - END -C - SUBROUTINE WEJAGL(N,A,B,ET,WT) -********************************************************************* -* COMPUTES THE WEIGHTS RELATIVE TO THE JACOBI GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* ET = JACOBI GAUSS-LOBATTO NODES, ET(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = A1+B1 - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = (2.D0**AB)*GA1*GB1/GAB2 - WT(0) = 2.D0*C*A1/AB2 - WT(N) = 2.D0*C*B1/AB2 - IF (N .EQ. 1) RETURN - - N1 = N-1 - DN = DFLOAT(N) - C = C*(2.D0*DN+AB)/(DN+AB+1.D0) - C1 = C*A1/((B+2.D0)*AB2) - C2 = C*B1/((A+2.D0)*AB2) - C3 = .5D0*C*A1*B1 - DO 1 K=1,N-2 - DK = DFLOAT(K) - C1 = C1*(DK+A1)*DK/((DK+AB2)*(DK+B+2.D0)) - C2 = C2*(DK+B1)*DK/((DK+AB2)*(DK+A+2.D0)) - C3 = C3*(DK+A1)*(DK+B1)/((DK+2.D0)*(DK+AB+1.D0)) -1 CONTINUE - - SU = 0.D0 - DO 2 M=1,N1 - SU = SU+ET(M) -2 CONTINUE - WT(0) = C1*(DN-1.D0-SU) - WT(N) = C2*(DN-1.D0+SU) - DO 3 I=1,N1 - X = ET(I) - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - C4 = -C3/Y - CALL VAJAPO(N1,A,B,X,Y,DY,D2Y) - WT(I) = C4/DY -3 CONTINUE - - RETURN - END -C - SUBROUTINE WELEGL(N,ET,VN,WT) -*********************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LEGENDRE GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = JACOBI GAUSS-LOBATTO NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -*********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - N2 = (N-1)/2 - DN = DFLOAT(N) - C = 2.D0/(DN*(DN+1.D0)) - DO 1 I=0,N2 - X = ET(I) - Y = VN(I) - WTX = C/(Y*Y) - WT(I) = WTX - WT(N-I) = WTX -1 CONTINUE - - IF(N-1 .EQ. 2*N2) RETURN - X = 0.D0 - Y = VN(N2+1) - WT(N2+1) = C/(Y*Y) - - RETURN - END -C - SUBROUTINE WECHGL(N,WT) -************************************************************************ -* COMPUTES THE WEIGHTS RELATIVE TO THE CHEBYSHEV GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WT(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - C2 = .5D0*C - WT(0) =C2 - WT(N) =C2 - IF (N .EQ. 1) RETURN - - DO 1 I=1,N-1 - WT(I) = C -1 CONTINUE - - RETURN - END -C - SUBROUTINE WELAGR(N,A,ET,WT) -********************************************************************* -* COMPUTES THE WEIGHTS RELATIVE TO THE LAGUERRE GAUSS-RADAU FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* ET = LAGUERRE GAUSS-RADAU NODES, ET(I), I=0,N-1 -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N-1 -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,GA1) - C1 = GA1 - WT(0) = C1 - IF (N .EQ. 1) RETURN - - N1 = N-1 - C2 = GA1 - DO 1 K=1,N1 - DK = DFLOAT(K) - C1 = C1*DK/(DK+A1) - C2 = C2*(DK+A)/(DK+1.D0) -1 CONTINUE - WT(0) = C1 - DO 2 I=1,N1 - X = ET(I) - CALL VALAPO(N,A,X,Y,DY,D2Y) - C3 = C2/Y - CALL VALAPO(N1,A,X,Y,DY,D2Y) - WT(I) = C3/DY -2 CONTINUE - - RETURN - END -C - SUBROUTINE WECHCC(N,WK) -********************************************************************* -* COMPUTES THE WEIGHTS OF THE CLENSHAW-CURTIS FORMULA OF ORDER 2*N -* N = INTEGER PARAMETER -* WK = VECTOR OF THE WEIGHTS, WK(I), I=0,2*N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - M = 2*N - DN = DFLOAT(N) - DM = DFLOAT(M) - C = 1.D0/(DM*DM-1.D0) - WK(0) = C - WK(M) = C - WK(N) = 1.33333333333333333333D0 - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - DJ = DFLOAT(J) - SU = 1.D0-((-1.D0)**J)*C - DO 2 K=1,N-1 - DK = 2.D0*DFLOAT(K) - SU = SU+2.D0*DCOS(DJ*DK*PI/DM)/(1.D0-DK*DK) -2 CONTINUE - WK(J) = SU/DN - WK(M-J) = SU/DN -1 CONTINUE - - SU = 1.D0-((-1.D0)**N)*C - DO 3 K=1,N-1 - DK = 2.D0*DFLOAT(K) - SU = SU+2.D0*((-1.D0)**K)/(1.D0-DK*DK) -3 CONTINUE - WK(N) = SU/DN - - RETURN - END -C - SUBROUTINE INJAGA(N,A,B,CS,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE JACOBI POLYNOMIAL -* N = THE NUMBER OF ZEROES -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = JACOBI POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLEGA(N,CS,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE LEGENDRE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = LEGENDRE POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALEPO(N,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INCHGA(N,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE CHEBYSHEV POLYNOMIAL -* N = THE NUMBER OF ZEROES -* DZ = CHEBYSHEV POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - C = PH/DN - CALL VACHPO(N,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X+DCOS(C*(2.D0*DFLOAT(J)-1.D0)) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLAGA(N,A,CS,DZ,QZ,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE LAGUERRE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* A = PARAMETER > -1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = SCALED LAGUERRE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALASF(N,A,X,Y,DY) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - PR = 1.D0 - DO 2 K=1,N - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X)/(DK+CS(J)) -2 CONTINUE - QX = QX+QZ(J)*Y*PR/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INHEGA(N,CS,DZ,QZ,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE HERMITE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = SCALED HERMITE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - QX = QZ(1) - IF (N .EQ. 1) RETURN - - EPS = 1.D-14 - CALL VAHESF(N,X,Y,DY) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - PR = 1.D0 - DO 2 K=1,N/2 - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X*X)/(DK+CS(J)**2) -2 CONTINUE - QX = QX+QZ(J)*Y*PR/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INJAGL(N,A,B,ET,VN,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE JACOBI GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - DN = DFLOAT(N) - C = 1.D0/(DN*(DN+A+B+1.D0)) - QX = QN(0)*C*DY*(B+1.D0)*(X-1.D0)/VN(0) - QX = QX+QN(N)*C*DY*(A+1.D0)*(X+1.D0)/VN(N) - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*C*DY*(X*X-1.D0)/(VN(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLEGL(N,ET,VN,QN,X,QX) -********************************************************************** -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE LEGENDRE GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALEPO(N,X,Y,DY,D2Y) - DN = DFLOAT(N) - C = 1.D0/(DN*(DN+1.D0)) - QX = QN(0)*C*DY*(X-1.D0)/VN(0) - QX = QX+QN(N)*C*DY*(X+1.D0)/VN(N) - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*C*DY*(X*X-1.D0)/(VN(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INCHGL(N,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE CHEBYSHEV GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - PI = 3.14159265358979323846D0 - CALL VACHPO(N,X,Y,DY,D2Y) - DN = DFLOAT(N) - SN = DFLOAT(1+4*(N/2)-2*N) - PN = PI/DN - C = 1.D0/(DN*DN) - QX = .5D0*SN*QN(0)*C*DY*(X-1.D0) - QX = QX+.5D0*QN(N)*C*DY*(X+1.D0) - IF (N .EQ. 1) RETURN - - SJ = -1.D0 - DO 1 J=1,N-1 - ED = X+DCOS(PN*DFLOAT(J)) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*SN*SJ*C*DY*(X*X-1.D0)/ED - ENDIF - SJ = -SJ -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLAGR(N,A,ET,VN,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE LAGUERRE GAUSS-RADAU NODES -* N = THE NUMBER OF NODES -* A = PARAMETER > -1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* VN = SCALED LAGUERRE FUNCTION AT THE NODES, VN(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - QX = QN(0) - IF (N .EQ. 1) RETURN - - EPS = 1.D-14 - DN = DFLOAT(N) - C = -1.D0/DN - PR = 1.D0 - SU = 0.D0 - DO 1 M=1,N - DM = 4.D0*DFLOAT(M) - PR = PR*(DM+X)/DM - SU = SU+1.D0/(DM+X) -1 CONTINUE - CALL VALASF(N,A,X,Y,DY) - QX = QN(0)*C*(A+1.D0)*PR*(DY+SU*Y)/VN(0) - DO 2 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - PR = 1.D0 - DO 3 K=1,N - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X)/(DK+ET(J)) -3 CONTINUE - QX = QX+QN(J)*C*PR*(DY+SU*Y)*X/(VN(J)*ED) - ENDIF -2 CONTINUE - - RETURN - END -C - SUBROUTINE NOLEGA(N,QZ,WE,QI,QM) -********************************************************************* -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE LEGENDRE ZEROES -* N = THE NUMBER OF ZEROES -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE LEGENDRE GAUSS WEIGHTS, WE(I), I=1,N -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE ZEROES -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QZ(1), WE(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - SU = 0.D0 - QM = 0.D0 - DO 1 J=1,N - Y = DABS(QZ(J)) - IF(Y .GT. QM) QM=Y - IF(Y .LT. EPS) GOTO 1 - SU = SU+Y*Y*WE(J) -1 CONTINUE - QI = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOCHGA(N,DZ,QZ,WK,QW,QI,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE CHEBYSHEV ZEROES -* N = THE NUMBER OF ZEROES -* DZ = CHEBYSHEV POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WK = VECTOR OF THE CLENSHAW-CURTIS WEIGHTS, WE(I), I=0,2*N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE ZEROES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION DZ(1), QZ(1), WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - X = -1.D0 - CALL INCHGA(N,DZ,QZ,X,QX) - S1 = 0.D0 - S2 = QX*QX*WK(0) - QM = 0.D0 - DO 1 J=1,N - DJ = DFLOAT(J) - J2 = 2*J - X = -DCOS(PI*DJ/DN) - Y = DABS(QZ(J)) - IF(Y .GT. QM) QM=Y - CALL INCHGA(N,DZ,QZ,X,QX) - S1 = S1+Y*Y - S2 = S2+Y*Y*WK(J2-1)+QX*QX*WK(J2) -1 CONTINUE - QW = DSQRT(S1*PI/DN) - QI = DSQRT(S2) - - RETURN - END -C - SUBROUTINE NOJAGL(N,A,B,VN,QN,WT,QW,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE JACOBI GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE JACOBI GAUSS-LOBATTO WEIGHTS, WT(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION VN(0:*), QN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - DN = DFLOAT(N) - C = ((2.D0)**(AB+1.D0))*(DN+AB+1.D0)/(2.D0*DN+AB+1.D0) - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = C*GA1*GB1/GAB2 - DO 1 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/(DK*(DK+AB+1.D0)) -1 CONTINUE - - S1 = 0.D0 - S2 = 0.D0 - S3 = 0.D0 - QM = 0.D0 - DO 2 J=0,N - Y1 = QN(J) - YM = DABS(Y1) - IF(YM .GT. QM) QM=YM - Y2 = VN(J) - S2 = S2+Y1*Y2*WT(J) - S3 = S3+Y2*Y2*WT(J) - IF(YM .LT. EPS) GOTO 2 - S1 = S1+Y1*Y1*WT(J) -2 CONTINUE - QS = DSQRT(S1) - QW = DSQRT(S1-(S3-C)*S2*S2/(S3*S3)) - - RETURN - END -C - SUBROUTINE NOLEGL(N,VN,QN,WT,QI,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE LEGENDRE GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE LEGENDRE GAUSS-LOBATTO WEIGHTS, WT(I), I=0,N -* QW = INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION VN(0:*), QN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - DN = DFLOAT(N) - C = .5D0*DN*(DN+1.D0)/(2.D0*DN+1.D0) - - S1 = 0.D0 - S2 = 0.D0 - QM = 0.D0 - DO 1 J=0,N - Y1 = QN(J) - YM = DABS(Y1) - IF(YM .GT. QM) QM=YM - Y2 = VN(J) - S2 = S2+Y1*Y2*WT(J) - IF(YM .LT. EPS) GOTO 1 - S1 = S1+Y1*Y1*WT(J) -1 CONTINUE - QS = DSQRT(S1) - QI = DSQRT(DABS(S1-C*S2*S2)) - - RETURN - END -C - SUBROUTINE NOCHGL(N,QN,WK,QW,QI,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE CHEBYSHEV GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WK = VECTOR OF THE CLENSHAW-CURTIS WEIGHTS, WE(I), I=0,2*N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*), WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - SN = DFLOAT(1+4*(N/2)-2*N) - Y = QN(0) - S1 = .5D0*Y*Y - S2 = .5D0*Y*SN - S3 = Y*Y*WK(0) - QM = DABS(Y) - - SJ = -1.D0 - DO 1 J=1,N-1 - J2 = 2*J - DJ = DFLOAT(J2-1) - X = -DCOS(PH*DJ/DN) - Y = QN(J) - YM = DABS(Y) - IF(YM .GT. QM) QM=YM - CALL INCHGL(N,QN,X,QX) - S1 = S1+Y*Y - S2 = S2+Y*SN*SJ - S3 = S3+QX*QX*WK(J2-1)+Y*Y*WK(J2) - SJ = -SJ -1 CONTINUE - N2 = 2*N - DD = DFLOAT(N2-1) - X = -DCOS(PH*DD/DN) - Y = QN(N) - YM = DABS(Y) - IF(YM .GT. QM) QM=YM - CALL INCHGL(N,QN,X,QX) - S1 = S1+.5D0*Y*Y - S2 = S2+.5D0*Y - S3 = S3+QX*QX*WK(N2-1)+Y*Y*WK(N2) - - QW = DSQRT(DABS(PI*S1/DN-PH*S2*S2/(DN*DN))) - QI = DSQRT(S3) - QS = DSQRT(PI*S1/DN) - - RETURN - END -C - SUBROUTINE COJAGA(N,A,B,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE JACOBI FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE JACOBI ZEROES -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = .5D0*YP*(AB2*X+A-B) - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - CO(K) = CO(K)*(2.D0*DK+AB+1.D0)/C - C = C/(DK+AB+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COLEGA(N,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE LEGENDRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE LEGENDRE ZEROES -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = .5D0*SU - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = X*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - C1 = 2.D0*DK-1.D0 - C2 = DK-1.D0 - YM = Y - Y = (C1*X*Y-C2*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - CO(K) = .5D0*CO(K)*(2.D0*DFLOAT(K)+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COCHGA(N,QZ,CO) -********************************************************************** -* COMPUTES THE CHEBYSHEV FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE CHEBYSHEV ZEROES -* N = THE NUMBER OF ZEROES -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QZ(1), CO(0:*) - IF (N .EQ. 0) RETURN - - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J) -1 CONTINUE - CO(0) = SU/DN - IF (N .EQ. 1) RETURN - - SK = -2.D0 - DO 2 K=1,N-1 - DK = DFLOAT(K) - SU = 0.D0 - DO 3 J=1,N - DJ = 2.D0*DFLOAT(J)-1.D0 - SU = SU+QZ(J)*DCOS(DK*DJ*PH/DN) -3 CONTINUE - CO(K) = SK*SU/DN - SK = -SK -2 CONTINUE - - RETURN - END -C - SUBROUTINE COLAGA(N,A,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE LAGUERRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE LAGUERRE ZEROES -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,C) - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = (A1-X)*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)/DK - CO(K) = CO(K)/C -4 CONTINUE - - RETURN - END -C - SUBROUTINE COHEGA(N,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE HERMITE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE HERMITE ZEROES -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - PR = 1.77245385090551588D0 - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/PR - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J)/PR - Y = X*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - YM = Y - Y = (X*Y-.5D0*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - RETURN - END -C - SUBROUTINE COJAGL(N,A,B,ET,VN,QN,WT,CO) -********************************************************************** -* COMPUTES THE JACOBI FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE JACOBI GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), WT(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - CO(1) = (QN(1)-QN(0))/AB2 - CO(0) = .5D0*(QN(0)+QN(1)-(A-B)*CO(1)) - IF (N .EQ. 1) RETURN - - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - SU = 0.D0 - DO 1 J=0,N - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = SU/C - - CN = 0.D0 - DO 2 J=0,N - X = ET(J) - YP = QN(J)*WT(J) - Y = .5D0*YP*(AB2*X+A-B) - CN = CN+VN(J)*VN(J)*WT(J) - DO 3 K=1,N - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - CO(K) = CO(K)*(2.D0*DK+AB+1.D0)/C - C = C/(DK+AB+1.D0) -4 CONTINUE - CO(N) = CO(N)/CN - - RETURN - END -C - SUBROUTINE COLEGL(N,ET,QN,WT,CO) -********************************************************************** -* COMPUTES THE LEGENDRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE LEGENDRE GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), WT(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - CO(0) = .5D0*(QN(0)+QN(1)) - CO(1) = .5D0*(QN(1)-QN(0)) - IF (N .EQ. 1) RETURN - - SU = 0.D0 - DO 1 J=0,N - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = .5D0*SU - - DO 2 J=0,N - X = ET(J) - YP = QN(J)*WT(J) - Y = X*YP - DO 3 K=1,N - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - C1 = 2.D0*DK-1.D0 - C2 = DK-1.D0 - YM = Y - Y = (C1*X*Y-C2*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - DN = DFLOAT(N) - CO(N) = .5D0*DN*CO(N) - IF (N .EQ. 1) RETURN - - DO 4 K=1,N-1 - CO(K) = .5D0*CO(K)*(2.D0*DFLOAT(K)+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COCHGL(N,QN,CO) -********************************************************************** -* COMPUTES THE CHEBYSHEV FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE CHEBYSHEV GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - DD = DFLOAT(1+4*(N/2)-2*N) - CO(0) = .5D0*(QN(0)+QN(N)) - CO(N) = .5D0*(QN(0)+DD*QN(N)) - IF (N .EQ. 1) RETURN - - S0 = CO(0) - SN = CO(N) - SJ = -1.D0 - DO 1 J=1,N-1 - S0 = S0+QN(J) - SN = SN+QN(J)*SJ - SJ = -SJ -1 CONTINUE - CO(0) = S0/DN - CO(N) = DD*SN/DN - - SK = -1.D0 - DO 2 K=1,N-1 - DK = DFLOAT(K) - SU = .5D0*(QN(0)+QN(N)*SK) - DO 3 J=1,N-1 - DJ = DFLOAT(J) - SU = SU+QN(J)*DCOS(DK*DJ*PI/DN) -3 CONTINUE - CO(K) = 2.D0*SK*SU/DN - SK = -SK -2 CONTINUE - - RETURN - END -C - SUBROUTINE COLAGR(N,A,ET,QN,WT,CO) -********************************************************************** -* COMPUTES THE LAGUERRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE LAGUERRE GAUSS-RADAU NODES -* N = THE NUMBER OF NODES -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N-1 -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), WT(0:*), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,C) - SU = 0.D0 - DO 1 J=0,N-1 - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=0,N-1 - X = ET(J) - YP = QN(J)*WT(J) - Y = (A1-X)*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)/DK - CO(K) = CO(K)/C -4 CONTINUE - - RETURN - END -C - SUBROUTINE PVJAEX(N,A,B,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE JACOBI FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - AB = A+B - P = .5D0*((AB+2.D0)*X+A-B) - DP = .5D0*(AB+2.D0) - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - PM = P - P = ((C2*X+C3)*P-C4*PP)/C1 - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = ((C2*X+C3)*DP-C4*DPP+C2*PP)/C1 - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = ((C2*X+C3)*D2P-C4*D2PP+2.D0*C2*DPP)/C1 - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVLEEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE LEGENDRE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = X - DP = 1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - C2 = 2.D0*DK-1.D0 - C4 = DK-1.D0 - PM = P - P = (C2*X*P-C4*PP)/DK - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = (C2*X*DP-C4*DPP+C2*PP)/DK - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = (C2*X*D2P-C4*D2PP+2.D0*C2*DPP)/DK - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVCHEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE CHEBYSHEV FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = X - DP = 1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - PM = P - P = 2.D0*X*P-PP - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = 2.D0*X*DP+2.D0*PP-DPP - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = 2.D0*X*D2P+4.D0*DPP-D2PP - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVLAEX(N,A,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE LAGUERRE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = 1.D0+A-X - DP = -1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - PM = P - P = B1*P-B2*PP - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = B1*DP-PP/DK-B2*DPP - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = B1*D2P-2.D0*DPP/DK-B2*D2PP - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVHEEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE HERMITE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = 2.D0*X - DP = 2.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - PM = P - P = 2.D0*X*P-2.D0*PP*(DK-1.D0) - Y = Y+P*CO(K) - DY = DY+2.D0*DK*PM*CO(K) - D2Y = D2Y+4.D0*DK*(DK-1.D0)*PP*CO(K) - PP = PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE NOJAEX(N,A,B,CO,QW) -*************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE JACOBI BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - DN = DFLOAT(N) - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - V = DABS(CO(0)) - QW = V*DSQRT(C) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = C*V*V -1 DO 2 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 3 - SU = SU+C*V*V/(2.D0*DK+AB+1.D0) -3 C = C/(DK+AB+1.D0) -2 CONTINUE - QW = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOLEEX(N,CO,QI) -**************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE LEGENDRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QI = INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - SU = 0.D0 - DO 1 K=0,N - DK = DFLOAT(K) - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 1 - SU = SU+V*V/(2.D0*DK+1.D0) -1 CONTINUE - QI = DSQRT(2.D0*SU) - - RETURN - END -C - SUBROUTINE NOCHEX(N,CO,QW,QI) -**************************************************************** -* COMPUTES THE INTEGRAL NORMS OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE CHEBYSHEV BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - PR = 1.77245385090551588D0 - R2 = 1.41421356237309515D0 - V = DABS(CO(0)) - QW = PR*V - QI = R2*V - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = 2.D0*V*V -1 DO 2 K=1,N - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+V*V -2 CONTINUE - QW = PR*DSQRT(.5D0*SU) - - SU = 0.D0 - DO 3 K=0,N,2 - V = CO(K) - DO 3 M=0,N,2 - D1 = 1.D0-DFLOAT((K+M)*(K+M)) - D2 = 1.D0-DFLOAT((K-M)*(K-M)) - C =1.D0/D1+1.D0/D2 - SU = SU+C*V*CO(M) -3 CONTINUE - DO 4 K=1,N,2 - V = CO(K) - DO 4 M=1,N,2 - D1 = 1.D0-DFLOAT((K+M)*(K+M)) - D2 = 1.D0-DFLOAT((K-M)*(K-M)) - C =1.D0/D1+1.D0/D2 - SU = SU+C*V*CO(M) -4 CONTINUE - QI = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOLAEX(N,A,CO,QW) -***************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE LAGUERRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - A1 = A+1.D0 - CALL GAMMAF(A1,C) - V = DABS(CO(0)) - QW = V*DSQRT(C) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = C*V*V -1 DO 2 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)/DK - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+C*V*V -2 CONTINUE - QW = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOHEEX(N,CO,QW) -**************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE HERMITE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - PR = 1.33133536380038953D0 - R2 = 1.41421356237309515D0 - V = DABS(CO(0)) - QW = V*PR - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = V*V -1 C = 1.D0 - DO 2 K=1,N - DK = DFLOAT(K) - C = C*R2*DSQRT(DK) - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+(C*V)*(C*V) -2 CONTINUE - QW = PR*DSQRT(SU) - - RETURN - END -C - SUBROUTINE COJADE(N,G,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE JACOBI BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* G = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(0) = (G+1.D0)*CO(1) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DN = DFLOAT(N) - G2 = 2.D0*G - CD(N-1) = (2.D0*DN+G2-1.D0)*(DN+G)*CO(N)/(DN+G2) - DO 1 K=0,N-2 - KR = N-K-2 - IF (KR .NE. 0) THEN - DK = DFLOAT(KR) - C1 = (2.D0*DK+G2+1.D0)*(DK+G+1.D0)/(DK+G2+1.D0) - C2 = (DK+G+2.D0)/((2.D0*DK+G2+5.D0)*(DK+G2+2.D0)) - CD(KR) = C1*(C2*CD(KR+2)+CO(KR+1)) - CD2(KR) = C1*(C2*CD2(KR+2)+CD(KR+1)) - ELSE - CD(0) = .25D0*(G+2.D0)*CD(2)/(G+2.5D0)+(G+1.D0)*CO(1) - CD2(0) = .25D0*(G+2.D0)*CD2(2)/(G+2.5D0)+(G+1.D0)*CD(1) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE COLEDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE LEGENDRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CD(N-1) = (2.D0*DN-1.D0)*CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - DK = 2.D0*DFLOAT(KR)+1.D0 - CD(KR) = DK*(CD(KR+2)/(DK+4.D0)+CO(KR+1)) - CD2(KR) = DK*(CD2(KR+2)/(DK+4.D0)+CD(KR+1)) -1 CONTINUE - - RETURN - END -C - SUBROUTINE COCHDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE CHEBYSHEV BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(0) = CO(1) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DN = DFLOAT(N) - CD(N-1) = 2.D0*DN*CO(N) - DO 1 K=0,N-2 - KR = N-K-2 - IF (KR .NE. 0) THEN - DK = 2.D0*(DFLOAT(KR)+1.D0) - CD(KR) = CD(KR+2)+DK*CO(KR+1) - CD2(KR) = CD2(KR+2)+DK*CD(KR+1) - ELSE - CD(0) = .5D0*CD(2)+CO(1) - CD2(0) = .5D0*CD2(2)+CD(1) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE COLADE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE LAGUERRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(N-1) = -CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - CD(KR) = CD(KR+1)-CO(KR+1) - CD2(KR) = CD2(KR+2)-CD(KR+1) -1 CONTINUE - - RETURN - END -C - SUBROUTINE COHEDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE HERMITE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CD(N-1) = 2.D0*DN*CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - DK = 2.D0*DFLOAT(KR)+2.D0 - CD(KR) = DK*CO(KR+1) - CD2(KR) = DK*CD(KR+1) -1 CONTINUE - - RETURN - END -C - SUBROUTINE DEJAGA(N,A,B,CS,DZ,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE JACOBI ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CS = ZEROES OF THE JACOBI POLYNOMIAL, CS(I), I=1,N -* DZ = JACOBI DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 I=1,N - SU = 0.D0 - CI = CS(I) - DI = DZ(I) - DO 2 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - DJ = DZ(J) - SU = SU+QZ(J)/(DJ*(CI-CJ)) - ELSE - SU = SU+.5D0*QZ(I)*((A+B+2.D0)*CI+A-B)/(DI*(1.D0-CI*CI)) - ENDIF -2 CONTINUE - DQZ(I) = DI*SU -1 CONTINUE - - RETURN - END -C - SUBROUTINE DELAGA(N,A,CS,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LAGUERRE ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = ZEROES OF THE LAGUERRE POLYNOMIAL, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 J=1,N - CJ = CS(J) - CALL VALAPO(N,A,CJ,Y,DY,D2Y) - QZ(J) = QZ(J)/DY -1 CONTINUE - - DO 2 I=1,N - SU = 0.D0 - CI = CS(I) - CALL VALAPO(N,A,CI,Y,DI,D2Y) - DO 3 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - SU = SU+QZ(J)/(CI-CJ) - ELSE - SU = SU+.5D0*QZ(I)*(CI-A-1.D0)/CI - ENDIF -3 CONTINUE - DQZ(I) = DI*SU -2 CONTINUE - - DO 4 I=1,N - CI = CS(I) - CALL VALAPO(N,A,CI,Y,DY,D2Y) - QZ(I) = DY*QZ(I) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DEHEGA(N,CS,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE HERMITE ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* CS = ZEROES OF THE HERMITE POLYNOMIAL, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 J=1,N - CJ = CS(J) - CALL VAHEPO(N,CJ,Y,DY,D2Y) - QZ(J) = QZ(J)/DY -1 CONTINUE - - DO 2 I=1,N - SU = 0.D0 - CI = CS(I) - CALL VAHEPO(N,CI,Y,DI,D2Y) - DO 3 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - SU = SU+QZ(J)/(CI-CJ) - ELSE - SU = SU+CI*QZ(I) - ENDIF -3 CONTINUE - DQZ(I) = DI*SU -2 CONTINUE - - DO 4 I=1,N - CI = CS(I) - CALL VAHEPO(N,CI,Y,DY,D2Y) - QZ(I) = DY*QZ(I) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DEJAGL(N,A,B,ET,VN,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE JACOBI GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - DN = DFLOAT(N) - C1 = DN*(DN+AB+1.D0) - C2 = A1*VN(0)/(B1*VN(N)) - DQN(0) = .5D0*((A-C1)*QN(0)/(B+2.D0)-C2*QN(N)) - DQN(N) = .5D0*(QN(0)/C2+(C1-B)*QN(N)/(A+2.D0)) - IF (N .EQ. 1) RETURN - - S1 = DQN(0) - S2 = DQN(N) - C3 = -VN(0)/B1 - C4 = VN(N)/A1 - DO 1 J=1,N-1 - VJ = QN(J)/VN(J) - EJ = ET(J) - S1 = S1+C3*VJ/(1.D0+EJ) - S2 = S2+C4*VJ/(1.D0-EJ) -1 CONTINUE - DQN(0) = S1 - DQN(N) = S2 - - DO 2 I=1,N-1 - VI = VN(I) - EI = ET(I) - SU = B1*QN(0)/((1.D0+EI)*VN(0))-A1*QN(N)/((1.D0-EI)*VN(N)) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - SU = SU+QN(J)/(VJ*(EI-EJ)) - ELSE - SU = SU+.5D0*QN(I)*(AB*EI+A-B)/(VI*(1.D0-EI*EI)) - ENDIF -3 CONTINUE - DQN(I) = VI*SU -2 CONTINUE - - RETURN - END -C - SUBROUTINE DELEGL(N,ET,VN,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LEGENDRE GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - DO 1 I=0,N - SU = 0.D0 - VI = VN(I) - EI = ET(I) - DO 2 J=0,N - IF (I .EQ. J) GOTO 2 - VJ = VN(J) - EJ = ET(J) - SU = SU+QN(J)/(VJ*(EI-EJ)) -2 CONTINUE - DQN(I) = VI*SU -1 CONTINUE - - DN = DFLOAT(N) - C = .25D0*DN*(DN+1.D0) - DQN(0) = DQN(0)-C*QN(0) - DQN(N) = DQN(N)+C*QN(N) - - RETURN - END -C - SUBROUTINE DECHGL(N,ET,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE CHEBYSHEV GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CN = (2.D0*DN*DN+1.D0)/6.D0 - SN = DFLOAT(1+4*(N/2)-2*N) - DQN(0) = -CN*QN(0)-.5D0*SN*QN(N) - DQN(N) = .5D0*SN*QN(0)+CN*QN(N) - IF (N .EQ. 1) RETURN - - S1 = DQN(0) - S2 = DQN(N) - SGN = -1.D0 - DO 1 J=1,N-1 - EJ = ET(J) - QJ = 2.D0*SGN*QN(J) - S1 = S1-QJ/(1.D0+EJ) - S2 = S2+QJ*SN/(1.D0-EJ) - SGN = -SGN -1 CONTINUE - DQN(0) = S1 - DQN(N) = S2 - - SGNI = -1.D0 - DO 2 I=1,N-1 - EI = ET(I) - SU = .5D0*SGNI*(QN(0)/(1.D0+EI)-SN*QN(N)/(1.D0-EI)) - SGNJ = -1.D0 - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - SU = SU+SGNI*SGNJ*QN(J)/(EI-EJ) - ELSE - SU = SU-.5D0*EI*QN(I)/(1.D0-EI*EI) - ENDIF - SGNJ = -SGNJ -3 CONTINUE - DQN(I) = SU - SGNI = -SGNI -2 CONTINUE - - RETURN - END -C - SUBROUTINE DELAGR(N,A,ET,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LAGUERRE GAUSS-RADAU -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF NODES -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), DQN(0:*) - DN = DFLOAT(N) - DQN(0) = (1.D0-DN)*QN(0)/(A+2.D0) - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - SU = DQN(0) - X = 0.D0 - CALL VALAPO(N,A,X,Y,DY,D2Y) - C = Y - DO 1 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - QN(J) = QN(J)/Y - SU = SU-C*QN(J)/(A1*EJ) -1 CONTINUE - DQN(0) = SU - - DO 2 I=1,N-1 - EI = ET(I) - CALL VALAPO(N,A,EI,Y,DY,D2Y) - SU = A1*QN(0)/(C*EI) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - SU = SU+QN(J)/(EI-EJ) - ELSE - SU = SU+.5D0*QN(I)*(EI-A)/EI - ENDIF -3 CONTINUE - DQN(I) = Y*SU -2 CONTINUE - - DO 4 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - QN(J) = Y*QN(J) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DMJAGL(N,NM,A,B,ET,VN,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* JACOBI GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - DN = DFLOAT(N) - C1 = DN*(DN+AB+1.D0) - C2 = A1*VN(0)/(B1*VN(N)) - DMA(0,0) = .5D0*(A-C1)/(B+2.D0) - DMA(N,N) = .5D0*(C1-B)/(A+2.D0) - DMA(0,N) = -.5D0*C2 - DMA(N,0) = .5D0/C2 - IF (N .EQ. 1) RETURN - - C3 = VN(0)/B1 - C4 = VN(N)/A1 - DO 1 J=1,N-1 - VJ = VN(J) - EJ = ET(J) - DMA(0,J) = -C3/(VJ*(1.D0+EJ)) - DMA(N,J) = C4/(VJ*(1.D0-EJ)) - DMA(J,0) = VJ/(C3*(1.D0+EJ)) - DMA(J,N) = -VJ/(C4*(1.D0-EJ)) -1 CONTINUE - - DO 2 I=1,N-1 - VI = VN(I) - EI = ET(I) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - DMA(I,J) = VI/(VJ*(EI-EJ)) - ELSE - DMA(I,I) = .5D0*(AB*EI+A-B)/(1.D0-EI*EI) - ENDIF -3 CONTINUE -2 CONTINUE - - RETURN - END -C - SUBROUTINE DMLEGL(N,NM,ET,VN,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* LEGENDRE GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - DO 1 I=0,N - VI = VN(I) - EI = ET(I) - DO 2 J=0,N - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - DMA(I,J) = VI/(VJ*(EI-EJ)) - ELSE - DMA(I,I) = 0.D0 - ENDIF -2 CONTINUE -1 CONTINUE - - DN = DFLOAT(N) - C = .25D0*DN*(DN+1.D0) - DMA(0,0) = -C - DMA(N,N) = C - - RETURN - END -C - SUBROUTINE DMCHGL(N,NM,ET,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* CHEBYSHEV GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CN = (2.D0*DN*DN+1.D0)/6.D0 - SN = DFLOAT(1+4*(N/2)-2*N) - DMA(0,0) = -CN - DMA(N,N) = CN - DMA(0,N) = -.5D0*SN - DMA(N,0) = .5D0*SN - IF (N .EQ. 1) RETURN - - SGN = -1.D0 - DO 1 J=1,N-1 - EJ = ET(J) - DMA(0,J) = -2.D0*SGN/(1.D0+EJ) - DMA(N,J) = 2.D0*SGN*SN/(1.D0-EJ) - DMA(J,0) = .5D0*SGN/(1.D0+EJ) - DMA(J,N) = -.5D0*SGN*SN/(1.D0-EJ) - SGN = -SGN -1 CONTINUE - - SGNI = -1.D0 - DO 2 I=1,N-1 - EI = ET(I) - SGNJ = -1.D0 - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - DMA(I,J) = SGNI*SGNJ/(EI-EJ) - ELSE - DMA(I,I) = -.5D0*EI/(1.D0-EI*EI) - ENDIF - SGNJ = -SGNJ -3 CONTINUE - SGNI = -SGNI -2 CONTINUE - - RETURN - END -C - SUBROUTINE DMLAGR(N,NM,A,ET,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* LAGUERRE GAUSS-RADAU NODES -* N = DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N-1 J=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), DMA(0:NM,0:*) - DN = DFLOAT(N) - DMA(0,0) = (1.D0-DN)/(A+2.D0) - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - X = 0.D0 - CALL VALAPO(N,A,X,Y,DY,D2Y) - C = Y - DO 1 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - DMA(0,J) = -C/(A1*EJ*Y) - DMA(J,0) = A1*Y/(C*EJ) -1 CONTINUE - - DO 2 I=1,N-1 - EI = ET(I) - CALL VALAPO(N,A,EI,Y,DY,D2Y) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - DMA(I,J) = Y/(EI-EJ) - ELSE - DMA(I,I) = .5D0*(EI-A)/EI - ENDIF -3 CONTINUE -2 CONTINUE - - DO 4 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - DO 5 I=1,N-1 - IF (I .EQ. J) GOTO 5 - DMA(I,J) = DMA(I,J)/Y -5 CONTINUE -4 CONTINUE - - RETURN - END -C diff --git a/Trash&OldStuff/DG-BKG/ARK/src/universal.f90 b/Trash&OldStuff/DG-BKG/ARK/src/universal.f90 deleted file mode 100644 index 9ecfba9..0000000 --- a/Trash&OldStuff/DG-BKG/ARK/src/universal.f90 +++ /dev/null @@ -1,15 +0,0 @@ -module universal_const -implicit none -real(kind=8), save :: pi, pi2 - -contains - -subroutine init_universal_const - implicit none - - pi=4.d0*datan(1.d0) - pi2=2.d0*pi - return -end subroutine init_universal_const - -end module universal_const diff --git a/Trash&OldStuff/DG-BKG/ARK2D.tgz b/Trash&OldStuff/DG-BKG/ARK2D.tgz deleted file mode 100644 index b4204e3..0000000 Binary files a/Trash&OldStuff/DG-BKG/ARK2D.tgz and /dev/null differ diff --git a/Trash&OldStuff/DG-BKG/DG.tgz b/Trash&OldStuff/DG-BKG/DG.tgz deleted file mode 100644 index d1ef776..0000000 Binary files a/Trash&OldStuff/DG-BKG/DG.tgz and /dev/null differ diff --git a/Trash&OldStuff/DG-BKG/SBGK.tgz b/Trash&OldStuff/DG-BKG/SBGK.tgz deleted file mode 100644 index e9c8fb8..0000000 Binary files a/Trash&OldStuff/DG-BKG/SBGK.tgz and /dev/null differ diff --git a/Trash&OldStuff/DG-BKG/SBGK/Case2/N32Q7.dat b/Trash&OldStuff/DG-BKG/SBGK/Case2/N32Q7.dat deleted file mode 100644 index 625db65..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/Case2/N32Q7.dat +++ /dev/null @@ -1,256 +0,0 @@ - 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-PROG = DG1D_kinetic - -DIR = . -SRCDIR = ./src -BIN = ./bin -FBIN = ./bin - - -#MOD_SFX= d -MOD_SFX=mod -.SUFFIXES: -.SUFFIXES: .f90 .o .$(MOD_SFX) - -F90=ifort -#F90=gfortran -#F90=pgf95 - -FC = ifort - -LINK = $(F90) -O3 -COMP90 = $(F90) -O3 -COMP77 = $(F90) -O3 #-132 -FFLAGS = -m64 #-heap-arrays -fp-stack-check -g -check all -FFLAGS2 = -m64 #-heap-arrays -fp-stack-check -g -check all -#FFLAGS = -unroll8 -autodouble -W1 -mtune=core2 -g -heap-arrays -#FFLAGS2 = -unroll8 -autodouble -W1 -mtune=core2 -g -heap-arrays -#LIBDIR = -L/usr/local/Matlab6p1/extern/lib/glnx86 -#LIB = -leng -lmat -lmx -lut -#LIBDIR2 = -L/opt/intel/compiler70/ia32/lib -#LIB2 = -lintrins - -# ABSOFT fortran -#COMP90 = f90 -O2 -#COMP77 = f77 -O2 -W -#LINK = f90 -O2 -#FFLAGS = -cpu:p7 -#FFLAGS2 = -cpu:p7 -#LIBDIR = -L/usr/local/Matlab6p1/extern/lib/glnx86 -#LIB = -leng -lmat -lmx -lut -#-llibmat.so -llibmx.so -llibut.so - - -##LIBDIR = -L/usr/local/matlab6p1/extern/lib/glnx86/ -#LIB = libeng.so libmat.so libmx.so libut.so - -#LINK = f77 -fast -xO4 -xsafe=mem -xarch=v8plusa -xchip=ultra -#COMP = f77 -e -fast -xO4 -xsafe=mem -xarch=v8plusa -xchip=ultra - -OBJS = $(FBIN)/splibsrc1.o\ - $(FBIN)/universal.o\ - $(FBIN)/Legendre.o\ - $(FBIN)/State_Var.o\ - $(FBIN)/RK_Var.o\ - $(FBIN)/RK_Pack.o\ - $(FBIN)/Kinetic_Pack.o\ - $(FBIN)/Output_Pack.o\ - $(FBIN)/LinearSolvers.o\ - $(FBIN)/NSOLI.o\ - $(FBIN)/DG1D_kinetic.o - -# $(FBIN)/Filter_Var.o\ -# $(FBIN)/Filter_Pack.o\ -# $(FBIN)/Time_Pack.o\ -# $(FBIN)/OutPut_Tec.o\ -# $(FBIN)/Visual_Graph.o\ -# $(FBIN)/MG_Var.o\ - - -# Rules to build main programs. - -$(PROG): $(OBJS) #nitsol_lib lapack_lib blas_lib - echo $(BIN) - @echo "" - @echo "Linking object files $^ into $@" - $(LINK) $(OBJS) -o $(PROG) $(LIBDIR) $(LIB) #$(NITSOL) $(LAPACK) $(BLAS) -# mv $(PROG) ../. - -#$(LIBDIR) $(LIB) - -#Source file -$(FBIN)/%.o: $(SRCDIR)/%.f90 - @echo "" - @echo "Compiling source f90 file $< into $@" - $(COMP90) $(FFLAGS) -c $< - mv *.o $(FBIN) - @echo "Done" - - -$(FBIN)/%.o: $(SRCDIR)/%.for - @echo "" - @echo "Compiling source for file $< into $@" - $(COMP77) $(FFLAGS2) -c $< - mv *.o $(FBIN) - @echo "Done" - -$(FBIN)/%.o: $(SRCDIR)/%.f - @echo "" - @echo "Compiling source f file $< into $@" - $(COMP77) $(FFLAGS2) -c $< - mv *.o $(FBIN) - @echo "Done" - - - -#Module -#%.$(MOD_SFX): -# @echo "" -# @if [ ! -s $@ ]; then \ -# echo "Error, module file deleted?"; exit 1; fi -# @echo "Module file $@ considered updated through dependence on: $^" -# touch $@ - -#Dependencies for creating objectfile (USE Statement) -#$(FBIN)/DG1D_scalar.o:\ -# $(FBIN)/UNIVERSAL_CONST.$(MOD_SFX)\ -# $(FBIN)/LEGENDRE.$(MOD_SFX)\ -# $(FBIN)/STATE_VAR.$(MOD_SFX)\ -# $(FBIN)/RK_VAR.$(MOD_SFX) - - - - - - -#Location of modules in source file -$(FBIN)/UNIVERSAL_CONST.$(MOD_SFX) :$(FBIN)/universal.o -$(FBIN)/LEGENDRE.$(MOD_SFX) :$(FBIN)/Legendre.o -$(FBIN)/RK_VAR.$(MOD_SFX) :$(FBIN)/RK_Var.o -$(FBIN)/STATE_VAR.$(MOD_SFX) :$(FBIN)/State_Var.o - -#FILTER_VAR.$(MOD_SFX):$(FBIN)/Filter_Var.o -#MG_VAR.$(MOD_SFX):$(FBIN)/MG_Var.o - -clean: - rm -f $(FBIN)/*.o - rm -f $(PROG) *.mod - - diff --git a/Trash&OldStuff/DG-BKG/SBGK/N128Q7.dat b/Trash&OldStuff/DG-BKG/SBGK/N128Q7.dat deleted file mode 100644 index ba29f35..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/N128Q7.dat +++ /dev/null @@ -1,1024 +0,0 @@ - 1.551177480564993E-004 0.666721896502021 -0.520106641979155 - 7.942715726030202E-004 0.668636078511688 -0.514242310112945 - 1.853389023764340E-003 0.671797873727928 -0.504555629607815 - 3.189708427751368E-003 0.675768457297833 -0.492390851401894 - 4.622791572248632E-003 0.680002161629206 -0.479419634541747 - 5.959110976235660E-003 0.683926096523627 -0.467397190933504 - 7.018228427396980E-003 0.687018928896698 -0.457920930385735 - 7.657382251943501E-003 0.688877799191806 -0.452225366305829 - 7.967617748056498E-003 0.689777962229809 -0.449467248298552 - 8.606771572603020E-003 0.691628087187043 -0.443798374364329 - 9.665889023764340E-003 0.694680503489660 -0.434445460847345 - 1.100220842775137E-002 0.698507294952277 -0.422719492717366 - 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-This directory contains source code for the NITSOL package, some -auxiliary software, and several example applications. - -Building NITSOL - -If you are the impatient type and just want to get on with it, just -type - - make - -to build the package and several example codes. If you want to find -out more about the make options, type - - make help - - -NITSOL Documentation - -Currently documentation for using NITSOL may be found in comments at -the beginning of each source code file. See in particular the -comments in nitsol.f. A more extensive user guide is planned. - - -Source code Directories: - -Nitsol - source code for the NITSOL package: - nitbd.f nitbt.f nitdrv.f nitgm.f - nitjv.f nitsol.f nitstb.f nittfq.f - -In addition, several header files contain global declarations and -definitions: - nitdflts.h nitinfo.h nitparam.h nitprint.h - -Lapack - source code for LAPACK routines needed by NITSOL: - dlaic1.f dlamch.f - -This subset of LAPACK is provided just for convenience. We recommend -that you link to a local installation of the library archive. This -may be done by modifying the Makefile in this directory to change the -definition of the LAPACK macro. Depending on the local installation, -you might be able to link with the local installation of LAPACK by -setting - - LAPACK = -llapack - -in the Makefile. At some installations the LAPACK library archive may -be in a directory that is not among the default search paths, or the -name of the library archive may not conform to the usual UNIX archive -naming convention. Consult your local system administrator for the -appropriate information. - -Blas - source code for BLAS routines needed by NITSOL: - daxpy.f dcopy.f ddot.f dnrm2.f dscal.f dswap.f - -This subset of BLAS is provided just for convenience. We recommend -that you link to a local installation of the library archive. This -may be done by modifying the Makefile in this directory to change the -definition of the BLAS macro. Depending on the local installation, -you might be able to link with the local installation of LAPACK by -setting - - BLAS = -lblas - -in the Makefile. At some installations the BLAS library archive may -be in a location that is not among the default search paths, or the -name of the library archive may not conform to the usual UNIX archive -naming convention. Consult your local system administrator for the -appropriate information. - -If you are successful in linking to a local installation of LAPACK -and/or BLAS, remember to remove the dependencies on lapack_lib and/or -blas_lib from the Makefile to avoid unnecessary recompilations. - - -Application directories: - -Several sample applications are provided to illustrate the use of -NITSOL and to check the installation. Each is in its own directory: - -Bratu - generalized Bratu problem -Cavity - flow in driven cavity problem (OLD driver) -Pormed - flow in porous media (steady-state version) - -To build: The applications each have a specific target name: - Bratu - bratu - Cavity - cavity - Pormed - pormed - -To build an application, merely type "make ". The -Makefile will automatically check whether the NITSOL library should be -built, then compiles the files needed for the requested application. - - -Checking the installation: - -The following output from the three sample applications is provided to -facilitate checking the installation. The output was obtained on an -SGI Indy equipped with an R4600 microprocessor. (In the following "%" -is the generic UNIX command prompt). - -% bratu - Type problem parameters nx, d, lambda: -63 32. 8. - Type ikrysl, irpre (0-1), and ijacv (0-1): -------------------------------------------------------------- -ikrysl = 0 => GMRES - 1 => BiCGSTAB - 2 => TFQMR -irpre = 0 => no right preconditioning - 1 => right preconditioning -ijacv = 0 => finite-difference J*v - 1 => analytic J*v -------------------------------------------------------------- -0 1 1 - Type maximum Krylov subspace dimension: -50 - Choice of forcing term: -0 - Type iplvl (informational printout level), and ipunit (printout unit): - iplvl = 0 => no printout, - = 1 => iteration number and F-norm, - = 2 => ... + stats, step-norm, lin model norm, - = 3 => ... + some Krylov method and backtrack info. - = 4 => ... + more Krylov method and backtrack info. -1 6 - - - Solve generalized Bratu problem using Newton-GMRES - GMRES restart value: 50 - Use Choice 1 for forcing term - Preconditioner is a fast Poisson solver - Use analytic J*v evaluations - Problem parameters: - nx: 63 n: 3969 d: 3.20E+01 lambda:8.00E+00 - ftol: 1.23E-07 stptol: 1.00E-06 - Initial f-norm: 1.230E-01 - - - nitdrv: Beginning nonlinear iterations. - - It. no. 0 F norm = 1.230D-01 - - It. no. 1 F norm = 5.187D-02 - - It. no. 2 F norm = 1.663D-02 - - It. no. 3 F norm = 2.054D-03 - - It. no. 4 F norm = 7.175D-08 - - - nitdrv: Terminating nonlinear iterations. - - Termination flag iterm: 0 - Final f-norm: 7.175E-08 - No. function evaluations: 5 - No. J*v evaluations: 41 - No. P(inverse)*v evaluations: 45 - No. linear iterations: 41 - No. nonlinear iterations: 4 - No. backtracks: 0 - To go, type 0; to stop, type 1: -1 - -% cavity - Type problem parameters nx, Re (Reynold's number): -63 1000 - Type ikrysl, irpre (0-1), and ijacv (0-1): -------------------------------------------------------------- -ikrysl = 0 => GMRES - 1 => BiCGSTAB - 2 => TFQMR -irpre = 0 => no right preconditioning - 1 => right preconditioning -------------------------------------------------------------- -0 1 - Type kdmax = maximum Krylov subspace dimension: -200 - Type ifdord = order of finite-difference formula: -1 - Type iplvl (informational printout level), and ipunit (printout unit): - iplvl = 0 => no printout, - = 1 => iteration number and F-norm, - = 2 => ... + stats, step-norm, lin model norm, - = 3 => ... + some Krylov method and backtrack info. - = 4 => ... + more Krylov method and backtrack info. -1 6 - - - Solve driven cavity problem using Newton-GMRES - Preconditioner is biharmonic solver with Cholesky decomposition. - Use 1-th order finite differences for Jacobian - Problem parameters: - nx: 63 n: 3969 Reynolds number: 1000.0 - ftol: 1.000E-08 stptol: 1.016E-07 - Initial f-norm: 1.016E+00 - - - nitdrv: Beginning nonlinear iterations. - - It. no. 0 F norm = 1.016D+00 - - It. no. 1 F norm = 2.935D-01 - - It. no. 2 F norm = 2.220D-01 - - It. no. 3 F norm = 1.137D-01 - - It. no. 4 F norm = 7.950D-02 - - It. no. 5 F norm = 5.423D-02 - - It. no. 6 F norm = 4.517D-02 - - It. no. 7 F norm = 3.720D-02 - - It. no. 8 F norm = 3.006D-02 - - It. no. 9 F norm = 2.633D-02 - - It. no. 10 F norm = 1.652D-02 - - It. no. 11 F norm = 9.931D-03 - - It. no. 12 F norm = 4.218D-03 - - It. no. 13 F norm = 9.233D-04 - - It. no. 14 F norm = 8.741D-06 - - It. no. 15 F norm = 7.314D-08 - - - nitdrv: Terminating nonlinear iterations. - - Termination flag iterm: 0 - Final f-norm: 7.314E-08 - No. function evaluations: 296 - No. J*v evaluations: 277 - No. P(inverse)*v evaluations: 292 - No. linear iterations: 277 - No. nonlinear iterations: 15 - No. backtracks: 3 - To go, type 0; to stop, type 1: -1 - -% pormed - Type problem parameters nx, d, bll, bur, src: -63 -50. 1. 0. 50. - Type ikrysl, irpre (0-1), and ijacv (0-1): -------------------------------------------------------------- -ikrysl = 0 => GMRES - 1 => BiCGSTAB - 2 => TFQMR -irpre = 0 => no right preconditioning - 1 => right preconditioning -ijacv = 0 => finite-difference J*v - 1 => analytic J*v -------------------------------------------------------------- -2 1 0 - Type tol and fill for incomplete factorization: -0.0 4 - Type ifdord = order of finite-difference formula: -1 - Choice of forcing term: -1 - Type iplvl (informational printout level), and ipunit (printout unit): - iplvl = 0 => no printout, - = 1 => iteration number and F-norm, - = 2 => ... + stats, step-norm, lin model norm, - = 3 => ... + some Krylov method and backtrack info. - = 4 => ... + more Krylov method and backtrack info. -1 6 - - - Solve flow in porous media problem using Newton-TFQMR - Use Choice 2 for forcing term - alpha = 2.00E+00 gamma = 1.00E+00 - Preconditioner is ILUT(0.00, 4) - Use 1-th order finite differences for Jacobian - Problem parameters: - nx: 63 n: 3969 d:-5.00E+01 bll:1.000E+00 bur:0.000E+00 src:5.00E+01 -ftol: 4.18E-06 stptol: 1.00E-06 - Initial f-norm: 4.178E+00 - - - nitdrv: Beginning nonlinear iterations. - - It. no. 0 F norm = 4.178D+00 - - It. no. 1 F norm = 1.118D+00 - - It. no. 2 F norm = 9.369D-01 - - It. no. 3 F norm = 4.527D-01 - - It. no. 4 F norm = 3.072D-01 - - It. no. 5 F norm = 1.981D-01 - - It. no. 6 F norm = 3.820D-02 - - It. no. 7 F norm = 1.087D-02 - - It. no. 8 F norm = 7.204D-04 - - It. no. 9 F norm = 3.335D-07 - - - nitdrv: Terminating nonlinear iterations. - - Termination flag iterm: 0 - Final f-norm: 3.335E-07 - No. function evaluations: 59 - No. J*v evaluations: 47 - No. P(inverse)*v evaluations: 38 - No. linear iterations: 19 - No. nonlinear iterations: 9 - No. backtracks: 2 - To go, type 0; to stop, type 1: -1 diff --git a/Trash&OldStuff/DG-BKG/SBGK/TEST/DG1D_kinetic b/Trash&OldStuff/DG-BKG/SBGK/TEST/DG1D_kinetic deleted file mode 100644 index 328a610..0000000 Binary files a/Trash&OldStuff/DG-BKG/SBGK/TEST/DG1D_kinetic and /dev/null differ diff --git a/Trash&OldStuff/DG-BKG/SBGK/TEST/N32Q7.dat b/Trash&OldStuff/DG-BKG/SBGK/TEST/N32Q7.dat deleted file mode 100644 index 38641ce..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/TEST/N32Q7.dat +++ /dev/null @@ -1,256 +0,0 @@ - 6.204709922259972E-004 0.984423621702787 0.658265460058485 - 3.177086290412081E-003 0.984420566763712 0.658259006761448 - 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0.992586443904943 0.124861720043677 -5.231948713478259E-006 - 0.996822913709588 0.124861746279711 -5.765073096151471E-006 - 0.999379529007774 0.124861773925742 -5.927947503924383E-006 diff --git a/Trash&OldStuff/DG-BKG/SBGK/TEST/in.in b/Trash&OldStuff/DG-BKG/SBGK/TEST/in.in deleted file mode 100644 index 7f4f276..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/TEST/in.in +++ /dev/null @@ -1,11 +0,0 @@ -!================================== -64 ! N -7 ! p -0.1d0 !0.2 ! T -0 ! Theta -80 !NV -0.0001d0 !Tau -0 ! BC_type -1 ! ICASE -0.1d0 ! ration; dt=dx/(2p+1)/amax*ratio -!================================== diff --git a/Trash&OldStuff/DG-BKG/SBGK/TEST/nohup.out b/Trash&OldStuff/DG-BKG/SBGK/TEST/nohup.out deleted file mode 100644 index f045e8b..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/TEST/nohup.out +++ /dev/null @@ -1,11 +0,0 @@ - nnx 64 - Deg 7 - IT 0 - NV 80 - Tau 1.000000000000000E-004 - BC 0 - Init_Var 80 64 8 - gauleg 8 3.14159265358979 - dt= 8.762437938220942E-006 gamma 0.250000000000000 - Init State 64 8 80 - T is Negative 33 7 diff --git a/Trash&OldStuff/DG-BKG/SBGK/fort.80 b/Trash&OldStuff/DG-BKG/SBGK/fort.80 deleted file mode 100644 index 2f1081a..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/fort.80 +++ /dev/null @@ -1,17 +0,0 @@ - -1.00000000000000 4.82055328060556D-009 - -0.973132176631419 8.43075624678719D-002 - -0.910879995915574 0.276335225959168 - -0.815696251221770 0.547193312886493 - -0.691028980627685 0.825259243777991 - -0.541385399330102 0.991559810765675 - -0.372174433565477 0.920446181751474 - -0.189511973518317 0.560814654166156 - 0.00000000000000D+000 2.57813378050059D-010 - 0.189511973518317 -0.560814701118132 - 0.372174433565477 -0.920449162056781 - 0.541385399330102 -0.991611747408828 - 0.691028980627685 -0.825681020347558 - 0.815696251221770 -0.549143318257642 - 0.910879995915574 -0.282004729900955 - 0.973132176631419 -9.52517123257613D-002 - 1.00000000000000 -1.44076184407142D-002 diff --git a/Trash&OldStuff/DG-BKG/SBGK/in.in b/Trash&OldStuff/DG-BKG/SBGK/in.in deleted file mode 100644 index fb6cb0b..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/in.in +++ /dev/null @@ -1,11 +0,0 @@ -!================================== -64 ! N -7 ! p -0.1d0 !0.2 ! T -0 ! Theta -80 !NV -0.0001d0 !Tau -0 ! BC_type -2 ! ICASE -0.2d0 ! ration; dt=dx/(2p+1)/amax*ratio -!================================== diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/DG1D_kinetic.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/DG1D_kinetic.f90 deleted file mode 100644 index c2d9752..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/DG1D_kinetic.f90 +++ /dev/null @@ -1,244 +0,0 @@ -Program DG1D_kinetic -use universal_const ! universal.f90 -use Legendre ! Legendre.f90 -use State_Var -use RK_Var -!use Nitsol_Var -implicit none -integer :: nnx ,p ,pp ,rk !,NV - -real(kind=8) :: CFLL ,dx ,dtt ,T, amax, Tau,gamma - -real(kind=8), allocatable :: ffunc(:) ,temp(:) - -real(kind=8), allocatable :: GH(:),GHW(:),ValOfPolyNatGrids(:) - -!real(kind=8) :: func0 - -real(kind=8) :: RR, UR, PR, TR, ZR -real(kind=8) :: RL, UL, PL, TL, ZL, ET_loc -real(kind=8) :: ratio -real(kind=8) :: xi ,xx ,time_st ,time_end ,ttime=0.d0 -integer :: i ,j ,k ,l,m ,ierr ,lid -integer:: ICASE - - !-------- Program Begin ------------------------ - - lid=22 - open(22,file='in.in',form='formatted',status='old') - read(lid,*) !=========================! - read(lid,*) nnx - read(lid,*) p - read(lid,*) T - read(lid,*) IT - read(lid,*) NV - read(lid,*) Tau - read(lid,*) BC_type - read(lid,*) ICASE - read(lid,*) ratio - read(lid,*) !=========================! - -write(6,*) "nnx",nnx -write(6,*) "Deg",p -write(6,*) "T",T -write(6,*) "IT",IT -write(6,*) "NV",NV -write(6,*) "Tau",Tau -write(6,*) "BC", BC_type -write(6,*) "Case", ICASE - - pp=p+1 - rk=pp - RK_Stage=6 - nx_g=nnx - pp_g=pp - - allocate( xl(1:pp) ,wl(1:pp) ,ffunc(1:pp) ,b(1:pp) ,c(1:pp) ,temp(1:pp) ,stat=ierr) - if (ierr .ne. 0) then - write(*,*) "Can't allocate memory for X" - stop - endif - - allocate( A(1:pp,1:pp) ,Pleg(1:pp,1:pp),stat=ierr ) - if (ierr .ne. 0) then - write(*,*) "Can't allocate memory for P" - stop - endif - - allocate(GH(NV),GHW(NV),ValOfPolyNatGrids(NV),stat=ierr) - - if (ierr .ne. 0) then - write(*,*) "Can't allocate memory for GH" - stop - endif - - - !------- Initialize stage ---------------------- - - call init_universal_const - call Init_Var(NV,nnx,pp,RK_Stage) - - VIS=Tau - xl=0d0 - wl=0d0 - call gauleg(pp,xl(1:pp),wl(1:pp)) - call legtable(pp,xl(1:pp),p,Pleg(1:pp,1:pp)) -! write(6,*) pp,"xl",xl -! write(6,*) pp,"wl",wl - - - call ZEHEGA( NV, GH, ValOfPolyNatGrids) - call WEHEGA(NV,GH,GHW) - - V=-GH - VW=GHW*exp(V**2) - - deallocate( ValOfPolyNatGrids,GH,GHW) - amax=dabs(V(1)) - -! write(6,*) "pp",pp - CFLL=dble(2*p+1) - CFLL=1d0/CFLL - dx=dble(nnx) - dx=1d0/dx - dtt=dx*CFLL/amax*ratio - dx_g=dx - dt_g=dtt - !------------------------------------------------------ - - call Init_ARK() !(rk,alpha(1:rk)) - - !------------------------------------------------------ - - - gamma = const_a_I(2,1) - write(*,*) " dt= ",dtt, "gamma",gamma - -!------------------------------------------------------ -! Initial State -select case (ICASE) -Case(1) -RL=1.0d0 -UL=0.75d0 -PL=1.0d0 - -ET_loc=PL+0.5d0*RL*UL**2 -TL=4d0*ET_loc/RL-2d0*UL**2 -ZL=RL/sqrt(pi*TL) -! T(i,m) = 4*ET(i,m)/R(i,m) - 2*U(i,m)^2 -! Z(i,m) = R(i,m) / sqrt(pi* T(i,m)) -! P(i,m) = ET(i,m) - 0.5 * R(i,m) * U(i,m)^2 -RR=0.125d0 -UR=0d0 -PR=0.1d0 - -ET_loc=PR+0.5d0*RR*UR**2 -TR=4d0*ET_loc/RR-2d0*UR**2 -ZR=RR/sqrt(pi*TR) - -Case(2) - -UL = 0.d0 -TL = 4.38385d0 -ZL = 0.2253353d0 -UR = 0.d0 -TR = 8.972544d0 -ZR = 0.1204582d0 - -! Constant State -! UR = UL -! TR = TL -! ZR = ZL -case default -write(6,*) "Case Num",ICASE -stop -end select - do i=1,nnx - xi=dble((2*i-1)*dx/2) -! x((i-1)*pp+1:i*pp)=xi+xl*dx/2d0 - x(i,1:pp)=xi+xl*dx/2d0 - if (xi .lt. 0.5d0) then - Us(i,:)=UL - Ts(i,:)=TL - Zs(i,:)=ZL -else - Us(i,:)=UR - Ts(i,:)=TR - Zs(i,:)=ZR -endif - enddo -write(6,*) "Init State",nnx,pp,NV - -do K=1,NV - do i=1,nnx - - do m=1,pp - ffunc(m)=1d0/((exp((V(K)-Us(i,m))**2/Ts(i,m))/Zs(i,m)) + dble(IT)) - enddo - do j=0,p - F(K,i,j+1)=sum(ffunc*Pleg(j+1,:)*wl)*(2d0*j+1d0)/2d0 - enddo - - enddo -enddo - -call Comp_RU(nnx,pp) - - !------------------------------------------------------- - - do i=1,pp - do j=1,pp - xi=mod((j-i),2) - if (j>i .and. xi==1 )then - A(i,j)=2d0 - else - A(i,j)=0d0 - endif - enddo - b(i)=dble((i-0.5)*2/dx) - c(i)=dble((-1)**(i-1)) - enddo - - call cpu_time(time_st) - do while (ttime .lt. T) -!write(6,*) ttime - if ( (ttime+dtt) .ge. T) then - dtt = T-ttime -! rpar(2)=dtt - dt_g=dtt - endif - Fold=F - F_new=F - - do l=1,RK_Stage - call DG_flux_arks(nnx,pp,l,dx) -! call DG_flux_ark(nnx,pp,l,dx) -! call DG_flux_and_bdd(nnx,pp,l,dx) - -!---------------------------------------------------- - -! call SSPRK_marching_1D(nnx,pp,l,rk,dtt,alpha(1:rk),u_alt(1:nnx,1:pp),u_t(1:nnx,1:pp),u(1:nnx,1:pp)) -! call ERK_marching_1D(nnx,pp,l,dtt) - call ARK_marching_1D(nnx,pp,l,dtt) - - enddo ! rk - ttime = ttime + dtt - -F=F_new - - call Comp_RU(nnx,pp) - call Comp_ZTP(nnx,pp) - - - enddo ! do while - call cpu_time(time_end) - !--------------------------------------------------------------- - - write(*,"(a,1x,1f12.6,1x,a)") "Fortran, cost",time_end-time_st,"s" - write(*,*) " T= ",T - write(*,*) " n= ",nnx - write(*,*) " p= ",p - call Data_Output(dtt,nnx,pp) - - -end Program DG1D_kinetic diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/Kinetic_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/Kinetic_Pack.f90 deleted file mode 100644 index 41ba5bd..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/Kinetic_Pack.f90 +++ /dev/null @@ -1,410 +0,0 @@ -subroutine Compute_Source(nx,pp,dx) -use Legendre -use State_Var -use universal_const - -IMPLICIT NONE -integer:: nx,pp,p -real(kind=8)::dx - -integer:: i,K,j -real(kind=8)::FC(1:pp),FB(1:pp) - -p=pp-1 - - do i=1,nx - do K = 1,NV - - FC(:)=F(K,i,:) - FB(:)=FEQ(K,i,:) - FC=matmul(FC,Pleg)-FB - do j=0,p - FS(K,i,j+1)=sum(FC*Pleg(j+1,:)*wl)*dx/2d0/VIS(i,j+1) - enddo - enddo - enddo - - -end subroutine Compute_Source - -SUBROUTINE EQUILIBRIUM(nx,pp) -use Legendre -use State_Var -use universal_const - -IMPLICIT NONE -INTEGER:: i,K,m -integer:: nx,pp - - do i=1,nx - do K=1,NV - do m=1,pp - FEQ(K,i,m) = 1d0/((exp( (V(K)-Us(i,m))**2 /Ts(i,m))/Zs(i,m)) + dble(IT) ) - if (FEQ(K,i,m) .gt. 1d20) then - write(6,*) "Infty",i,K,m - stop - endif - END DO - END DO -END DO -end SUBROUTINE EQUILIBRIUM - -subroutine Comp_RU(nnx,pp) -use State_Var -use Legendre -implicit none -integer:: nnx,pp -integer:: i,m,K -real(kind=8):: Mtemp(NV,pp) -real(kind=8):: F_loc(1:NV,1:pp) -real(kind=8):: SR(1:nnx,1:pp),SU(1:nnx,1:pp),SE(1:nnx,1:pp),SAV(1:nnx,1:pp) - - -do i=1,nnx - - Mtemp=0d0 - do K=1,NV - Mtemp(K,:)=F(K,i,:) - enddo - - F_loc(:,:)=matmul(Mtemp,Pleg) - - do m=1,pp - SR(i,:) = matmul(VW,F_loc) - SU(i,m) = sum( VW*F_loc(:,m)* V) - SE(i,m) = sum( VW*F_loc(:,m)* V**2)/2d0 - SAV(i,m)= sum( VW*F_loc(:,m)* abs(V)) - - Rs(i,m) = SR(i,m) - Us(i,m) = SU(i,m)/SR(i,m) - ET(i,m) = SE(i,m) - AV(i,m) = SAV(i,m) - enddo -enddo - -end subroutine Comp_RU - -subroutine Comp_ZTP(nnx,pp) -use Legendre -use State_Var -use universal_const -IMPLICIT NONE -integer,intent(in):: nnx,pp -integer:: i,m,K,L -real(kind=8):: ZA, ZB, ZC, GA12, GB12, GA32, GB32, GC12, GC32, GC52 -real(kind=8):: PSIA, PSIB, PSIC - -if (IT .eq. 0) then - do i=1,nnx - do m=1,pp - Ts(i,m) = 4d0*ET(i,m)/Rs(i,m) - 2d0*Us(i,m)**2 - Zs(i,m) = Rs(i,m) / sqrt(pi* Ts(i,m)) - Ps(i,m) = ET(i,m) - 0.5d0 * Rs(i,m) * Us(i,m)**2 - if (Ts(i,m) <0) then - write(6,*) "T is Negative", i, m - stop - endif - enddo - enddo -else - do i=1,nnx - do m=1,pp - - ZA = 0.0001d0 - ZB = 0.99d0 - do while (abs(ZA-ZB) > 1d-10) - GA12 = 0d0 - GB12 = 0d0 - GA32 = 0d0 - GB32 = 0d0 - do L = 1,50 - if (IT .eq. 1) then - GA12 = GA12 + (ZA**L)*(-1)**(L-1)/dsqrt(dble(L)) - GB12 = GB12 + (ZB**L)*(-1)**(L-1)/dsqrt(dble(L)) - GA32 = GA32 + (ZA**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - GB32 = GB32 + (ZB**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - else - GA12 = GA12 + (ZA**L)/dsqrt(dble(L)) - GB12 = GB12 + (ZB**L)/dsqrt(dble(L)) - GA32 = GA32 + (ZA**L)/(dble(L)*dsqrt(dble(L))) - GB32 = GB32 + (ZB**L)/(dble(L)*dsqrt(dble(L))) - endif - enddo - PSIA = 2d0*ET(i,m) - GA32*(Rs(i,m)/GA12)**3/(2d0*pi) - Rs(i,m)*Us(i,m)**2 - PSIB = 2d0*ET(i,m) - GB32*(Rs(i,m)/GB12)**3/(2d0*pi) - Rs(i,m)*Us(i,m)**2 - ZC = (ZA + ZB)/2d0 - GC12 = 0d0 - GC32 = 0d0 - GC52 = 0d0 - do L = 1,50 - if (IT .eq. 1) then - GC12 = GC12 + (ZC**L)*(-1)**(L-1)/dsqrt(dble(L)) - GC32 = GC32 + (ZC**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - GC52 = GC52 + (ZC**L)*(-1)**(L-1)/(dble(L**2)*dsqrt(dble(L))) - else - GC12 = GC12 + (ZC**L)/dsqrt(dble(L)) - GC32 = GC32 + (ZC**L)/(dble(L)*dsqrt(dble(L))) - GC52 = GC52 + (ZC**L)/(dble(L**2)*dsqrt(dble(L))) - endif - enddo - PSIC = 2d0*ET(i,m) - GC32*(Rs(i,m)/GC12)**3/(2d0*pi) - Rs(i,m)*Us(i,m)**2 - - if ((PSIA*PSIC) < 0d0) then - ZB = ZC - else - ZA = ZC - endif - enddo - Zs(i,m) = ZC - Ts(i,m) = Rs(i,m)**2 / (pi*GC12**2 ) - Ps(i,m) = ET(i,m) - 0.5d0 * Rs(i,m) * Us(i,m)**2 - - enddo - enddo -endif !if IT -end subroutine Comp_ZTP - -subroutine Comp_RU_F(nnx,pp,Fv) -use State_Var, ONLY: Rs, Us, ET, AV,NV, VW, V -use Legendre, ONLY: Pleg -implicit none -integer,intent(in):: nnx,pp -integer:: i,m,K -real(kind=8),intent(in):: Fv(NV,nnx,pp) -real(kind=8):: Mtemp(NV,pp) -real(kind=8):: F_loc(1:NV,1:pp) -real(kind=8):: SR(1:nnx,1:pp),SU(1:nnx,1:pp),SE(1:nnx,1:pp),SAV(1:nnx,1:pp) -do i=1,nnx - - Mtemp=0d0 - do K=1,NV - Mtemp(K,:)=Fv(K,i,:) - enddo - - F_loc(:,:)=matmul(Mtemp,Pleg) - - do m=1,pp - SR(i,:) = matmul(VW,F_loc) - SU(i,m) = sum( VW*F_loc(:,m)* V) - SE(i,m) = sum( VW*F_loc(:,m)* V**2)/2d0 - SAV(i,m)= sum( VW*F_loc(:,m)* abs(V)) - - Rs(i,m) = SR(i,m) - Us(i,m) = SU(i,m)/SR(i,m) - ET(i,m) = SE(i,m) - AV(i,m) = SAV(i,m) - enddo -enddo - -end subroutine Comp_RU_F - -subroutine Comp_ZTP_F(nnx,pp, IT, Rloc, Uloc, ETloc, Zloc, Tloc) - -!use Legendre -!use State_Var, ONLY: Ts, Zs, Ps, ET, Rs, Us, IT -use universal_const -IMPLICIT NONE -integer, intent(in):: nnx,pp, IT -integer:: i,m,K,L -real(kind=8):: ZA, ZB, ZC, GA12, GB12, GA32, GB32, GC12, GC32, GC52 -real(kind=8):: PSIA, PSIB, PSIC -real(kind=8), intent(in) :: Rloc(1:nnx,1:pp), Uloc(1:nnx,1:pp) -real(kind=8), intent(out):: Zloc(1:nnx,1:pp), Tloc(1:nnx,1:pp) -real(kind=8), intent(in) :: ETloc(1:nnx,1:pp) - -if (IT .eq. 0) then - do i=1,nnx - do m=1,pp - Tloc(i,m) = 4d0*ETloc(i,m)/Rloc(i,m) - 2d0*Uloc(i,m)**2 - Zloc(i,m) = Rloc(i,m) / sqrt(pi* Tloc(i,m)) -! Ps(i,m) = ETloc(i,m) - 0.5d0 * Rloc(i,m) * Uloc(i,m)**2 - enddo - enddo -else - do i=1,nnx - do m=1,pp - - ZA = 0.0001d0 - ZB = 0.99d0 - do while (abs(ZA-ZB) > 1d-10) - GA12 = 0d0 - GB12 = 0d0 - GA32 = 0d0 - GB32 = 0d0 - do L = 1,50 - if (IT .eq. 1) then - GA12 = GA12 + (ZA**L)*(-1)**(L-1)/dsqrt(dble(L)) - GB12 = GB12 + (ZB**L)*(-1)**(L-1)/dsqrt(dble(L)) - GA32 = GA32 + (ZA**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - GB32 = GB32 + (ZB**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - else - GA12 = GA12 + (ZA**L)/dsqrt(dble(L)) - GB12 = GB12 + (ZB**L)/dsqrt(dble(L)) - GA32 = GA32 + (ZA**L)/(dble(L)*dsqrt(dble(L))) - GB32 = GB32 + (ZB**L)/(dble(L)*dsqrt(dble(L))) - endif - enddo - PSIA = 2d0*ETloc(i,m) - GA32*(Rloc(i,m)/GA12)**3/(2d0*pi) - Rloc(i,m)*Uloc(i,m)**2 - PSIB = 2d0*ETloc(i,m) - GB32*(Rloc(i,m)/GB12)**3/(2d0*pi) - Rloc(i,m)*Uloc(i,m)**2 - ZC = (ZA + ZB)/2d0 - GC12 = 0d0 - GC32 = 0d0 - GC52 = 0d0 - do L = 1,50 - if (IT .eq. 1) then - GC12 = GC12 + (ZC**L)*(-1)**(L-1)/dsqrt(dble(L)) - GC32 = GC32 + (ZC**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - GC52 = GC52 + (ZC**L)*(-1)**(L-1)/(dble(L**2)*dsqrt(dble(L))) - else - GC12 = GC12 + (ZC**L)/dsqrt(dble(L)) - GC32 = GC32 + (ZC**L)/(dble(L)*dsqrt(dble(L))) - GC52 = GC52 + (ZC**L)/(dble(L**2)*dsqrt(dble(L))) - endif - enddo - PSIC = 2d0*ETloc(i,m) - GC32*(Rloc(i,m)/GC12)**3/(2d0*pi) - Rloc(i,m)*Uloc(i,m)**2 - - if ((PSIA*PSIC) < 0d0) then - ZB = ZC - else - ZA = ZC - endif - enddo - Zloc(i,m) = ZC - Tloc(i,m) = Rloc(i,m)**2 / (pi*GC12**2 ) -! Ps(i,m) = ETloc(i,m) - 0.5d0 * Rloc(i,m) * Uloc(i,m)**2 - - enddo - enddo -endif !if IT -end subroutine Comp_ZTP_F - -subroutine Compute_Source_F(nx,pp,dx,Fv,Fso) -use Legendre, ONLY: Pleg, wl -use State_Var, ONLY: FEQ, VIS, NV -use universal_const - -IMPLICIT NONE -integer, intent(in):: nx,pp - -real(kind=8), intent(in):: Fv(NV,nx,pp) -real(kind=8), intent(out):: Fso(NV,nx,pp) -real(kind=8), intent(in) ::dx - -integer:: i,K,j,p -real(kind=8)::FC(1:pp),FB(1:pp) - -p=pp-1 - - do i=1,nx - do K = 1,NV - - FC(:)=Fv(K,i,:) - FB(:)=FEQ(K,i,:) - FC=matmul(FC,Pleg)-FB - do j=0,p - Fso(K,i,j+1)=sum(FC*Pleg(j+1,:)*wl)*dx/2d0/VIS(i,j+1) - enddo - enddo - enddo - - -end subroutine Compute_Source_F - -SUBROUTINE EQUILIBRIUM_F(nx,pp) -!use Legendre -use State_Var, ONLY: FEQ,V,Us,Ts,Zs,IT,NV -use universal_const - -IMPLICIT NONE -integer, intent(in):: nx,pp - -INTEGER:: i,K,m - - do i=1,nx - do K=1,NV - do m=1,pp - FEQ(K,i,m) = 1d0/((exp( (V(K)-Us(i,m))**2 /Ts(i,m))/Zs(i,m)) + dble(IT) ) - if (FEQ(K,i,m) .gt. 1d20) then - write(6,*) "Infty",i,K,m - stop - endif - END DO - END DO -END DO -end SUBROUTINE EQUILIBRIUM_F - -subroutine Comp_ZTP_S(nnx,pp, IT, Rloc, Uloc, ETloc, Zloc, Tloc) - -!use Legendre -!use State_Var, ONLY: Ts, Zs, Ps, ET, Rs, Us, IT -use universal_const -IMPLICIT NONE -integer, intent(in):: nnx,pp, IT -integer:: m,K,L -real(kind=8):: ZA, ZB, ZC, GA12, GB12, GA32, GB32, GC12, GC32, GC52 -real(kind=8):: PSIA, PSIB, PSIC -real(kind=8), intent(in) :: Rloc(1:pp), Uloc(1:pp) -real(kind=8), intent(out):: Zloc(1:pp), Tloc(1:pp) -real(kind=8), intent(in) :: ETloc(1:pp) - -if (IT .eq. 0) then - do m=1,pp - Tloc(m) = 4d0*ETloc(m)/Rloc(m) - 2d0*Uloc(m)**2 - Zloc(m) = Rloc(m) / sqrt(pi* Tloc(m)) -! Ps(m) = ETloc(m) - 0.5d0 * Rloc(m) * Uloc(m)**2 - enddo -else - do m=1,pp - - ZA = 0.0001d0 - ZB = 0.99d0 - do while (abs(ZA-ZB) > 1d-10) - GA12 = 0d0 - GB12 = 0d0 - GA32 = 0d0 - GB32 = 0d0 - do L = 1,50 - if (IT .eq. 1) then - GA12 = GA12 + (ZA**L)*(-1)**(L-1)/dsqrt(dble(L)) - GB12 = GB12 + (ZB**L)*(-1)**(L-1)/dsqrt(dble(L)) - GA32 = GA32 + (ZA**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - GB32 = GB32 + (ZB**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - else - GA12 = GA12 + (ZA**L)/dsqrt(dble(L)) - GB12 = GB12 + (ZB**L)/dsqrt(dble(L)) - GA32 = GA32 + (ZA**L)/(dble(L)*dsqrt(dble(L))) - GB32 = GB32 + (ZB**L)/(dble(L)*dsqrt(dble(L))) - endif - enddo - PSIA = 2d0*ETloc(m) - GA32*(Rloc(m)/GA12)**3/(2d0*pi) - Rloc(m)*Uloc(m)**2 - PSIB = 2d0*ETloc(m) - GB32*(Rloc(m)/GB12)**3/(2d0*pi) - Rloc(m)*Uloc(m)**2 - ZC = (ZA + ZB)/2d0 - GC12 = 0d0 - GC32 = 0d0 - GC52 = 0d0 - do L = 1,50 - if (IT .eq. 1) then - GC12 = GC12 + (ZC**L)*(-1)**(L-1)/dsqrt(dble(L)) - GC32 = GC32 + (ZC**L)*(-1)**(L-1)/(dble(L)*dsqrt(dble(L))) - GC52 = GC52 + (ZC**L)*(-1)**(L-1)/(dble(L**2)*dsqrt(dble(L))) - else - GC12 = GC12 + (ZC**L)/dsqrt(dble(L)) - GC32 = GC32 + (ZC**L)/(dble(L)*dsqrt(dble(L))) - GC52 = GC52 + (ZC**L)/(dble(L**2)*dsqrt(dble(L))) - endif - enddo - PSIC = 2d0*ETloc(m) - GC32*(Rloc(m)/GC12)**3/(2d0*pi) - Rloc(m)*Uloc(m)**2 - - if ((PSIA*PSIC) < 0d0) then - ZB = ZC - else - ZA = ZC - endif - enddo - Zloc(m) = ZC - Tloc(m) = Rloc(m)**2 / (pi*GC12**2 ) -! Ps(m) = ETloc(m) - 0.5d0 * Rloc(m) * Uloc(m)**2 - - enddo -endif !if IT -end subroutine Comp_ZTP_S diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/Legendre.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/Legendre.f90 deleted file mode 100644 index 0d1e24d..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/Legendre.f90 +++ /dev/null @@ -1,296 +0,0 @@ -module Legendre - use universal_const - implicit none - real(kind=8), allocatable:: LG_grids(:),LG_weights(:) - real(kind=8), allocatable:: ValuesOfPolyNatGrids(:) - real(kind=8), allocatable:: LG_DiffMat(:,:) - - real(kind=8), allocatable:: D1_DiffMat(:,:,:) !(0:N_max,0:N_max,Degree_max) - real(kind=8), allocatable:: D1_Vertex(:,:,:) !(0:N_max,2,Degree_max) - real(kind=8), allocatable:: D2_DiffMat(:,:,:) - real(kind=8), allocatable:: LGLCoord(:,:) !(0:N_max,Degree_Max) - real(kind=8), allocatable:: LGLWeights(:,:) !(0:N_max,Degree_max) - - real(kind=8), allocatable:: Pleg(:,:), xl(:), wl(:) - - ! The following variables are for three dimensional problems - real(kind=8), allocatable:: Diff_xi1(:,:,:) - real(kind=8), allocatable:: Diff_xi2(:,:,:) - ! real(kind=8), allocatable:: Diff_xi3(:,:,:) - ! To save memory we use Diff_xi3 as same as Diff_xi1 - ! Diff_xi2 is the transpose of Diff_xi -contains - - !================================================================== - subroutine gauleg(n,x,w) - implicit none - integer, intent(in):: n - integer :: i,j,m - - real(kind=8), intent(inout):: x(1:n), w(1:n) - - real(kind=8):: xm, x1, z, z1, p1, p2, p3, pp - real(kind=8):: eps=2.2204d-15 - - write(6,*) "gauleg",n,pi - xm=0.d0 - x1=1.d0 - z =0.d0 - z1=1.d0 - pp=0d0 - m=n+1/2 - - do i=1,n - x(i)=0.d0 - w(i)=0.d0 - enddo - - m=(n+1)/2 - do i=1,m - z=dcos(pi*dble((i-0.25)/(n+0.5))) - do while(abs(z-z1) .GE. eps) - p1=1.d0 - p2=0.d0 - do j=1,n - p3=p2 - p2=p1 - p1=dble(((2.0*j-1.0)*z*p2-(j-1.0)*p3)/j) - enddo - pp=dble(n*(z*p1-p2)/(z*z-1.0)) - z1=z - z=z1-dble(p1/pp) - enddo - x(i)=xm-x1*z - x(n+1-i)=xm+x1*z - w(i)=dble(2.0*x1/((1.0-z*z)*pp*pp)) - w(n+1-i)=w(i) - enddo - return - end subroutine gauleg - - !===================================================================== - subroutine legtable(n,x,m,P) - implicit none - integer, intent(in):: m,n - real(kind=8), intent(inout):: x(1:n) , P(1:m+1,1:n) - - integer:: i ,j - - do i=1,m+1 - do j=1,n - P(i,j)=1 - enddo - enddo - - if (m .GT. 0) then - P(2,1:n)=x(1:n) - do i=2,m - do j=1,n - P(i+1,j)=dble(((2*i-1)*x(j)*P(i,j)-(i-1)*P(i-1,j))/i) - enddo - enddo - endif - - end subroutine legtable - - !============================================================================== - subroutine Init_LGL_Diff_Matrix_23D(Degree1_Max,Degree2_Max,Degree3_Max) - implicit none - integer:: Degree1_Max, Degree2_Max, Degree3_Max - - integer:: N_max, N13_max - integer:: N - integer:: ierr - - N_max=max(Degree1_Max,Degree2_Max,Degree3_Max) - allocate( LGLCoord(0:N_max,N_max), & - LGLWeights(0:N_max,N_max), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for LGLCoord and LGLWeights' - stop - endif - LGLCoord=0.d0 - LGLWeights=0.d0 - - ! allocate memory for differential matrix in xi1 direction - N_max=max(Degree1_Max,Degree2_Max,Degree3_Max) - allocate(Diff_xi1(0:N_Max,0:N_Max,N_Max), & - Diff_xi2(0:N_Max,0:N_Max,N_Max), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Legendre.f90:' - write(*,*)'Fail to allocate memory for Diff_xi1 and Diff_xi2' - write(*,*)'Abort!' - stop - endif - - Diff_xi1=0.d0 - Diff_xi2=0.d0 - - !allocate variables for LGL_grid and initialize it - - call Alloc_Mem_LG_grid(N_max) - - call Alloc_Mem_Leg_Diff_Mat(N_max) - - ! set up LGL grid and differential matrix computational space - - do N=1,N_max - - call init_LGL_grids(N) - - LGLCoord(0:N,N) = LG_grids(0:N) - LGLWeights(0:N,N) = LG_weights(0:N) - - call init_diff_matrix(N,N_max) ! out put LG_DiffMat - - Diff_xi1(0:N,0:N,N)=LG_DiffMat(0:N,0:N) - - Diff_xi2(0:N,0:N,N)=transpose(LG_DiffMat(0:N,0:N)) - - enddo - - - return - - end subroutine Init_LGL_Diff_Matrix_23D - !============================================================================== - subroutine Init_LGL_Diff_Matrix_1D(Degree_Max) - implicit none - integer:: Degree_Max - - integer:: N ! Degree of the Polynomial - integer:: ierr - - ! Differential Matrix of all Degree - allocate(D1_DiffMat(0:Degree_Max,0:Degree_Max,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D1_DiffMat' - stop - endif - D1_DiffMat=0.d0 - - allocate(D2_DiffMat(0:Degree_Max,0:Degree_Max,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D2_DiffMat' - stop - endif - D2_DiffMat=0.d0 - - allocate(D1_Vertex(0:Degree_Max,1:2,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D1_DiffMat_Vertex' - stop - endif - D1_Vertex=0.d0 - - allocate( LGLCoord(0:Degree_Max,Degree_Max), & - LGLWeights(0:Degree_Max,Degree_Max), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for LGLCoord and LGLWeights' - stop - endif - LGLCoord=0.d0 - LGLWeights=0.d0 - - !allocate variables for LGL_grid and initialize it - - call Alloc_Mem_LG_grid(Degree_Max) - - call Alloc_Mem_Leg_Diff_Mat(Degree_Max) - - ! set up LGL grid and differential matrix computational space - - do N=1,Degree_Max - - call init_LGL_grids(N) - - LGLCoord(0:N,N) = LG_grids(0:N) - - LGLWeights(0:N,N) = LG_weights(0:N) - - call init_diff_matrix(N,Degree_Max) ! out put LG_DiffMat - - ! set up D1 matrix and boundary operator - - D1_DiffMat( 0:N , 0:N , N )=LG_DiffMat(0:N,0:N) - D1_Vertex( 0:N , 1 , N )=LG_DiffMat(0,0:N) - D1_Vertex( 0:N , 2 , N )=LG_DiffMat(N,0:N) - - - ! set up D2 matrix - - D2_DiffMat( 0:N , 0:N , N ) = Matmul(LG_DiffMat(0:N,0:N),& - LG_DiffMat(0:N,0:N)) - - - - enddo - - return - - end subroutine Init_LGL_Diff_Matrix_1D - - !============================================================================== - subroutine init_diff_matrix(N,NM) - implicit none - integer N,NM !NM is the Maximum Degree - - ! subroutine begins - call DMLEGL(N,NM,LG_grids(0),ValuesOfPolyNatGrids(0),LG_DiffMat(0,0)) - - return - - end subroutine init_diff_matrix - - !============================================================================== - subroutine init_LGL_grids(N) - implicit none - integer N - - ! subroutine begins - call ZELEGL(N, LG_grids, ValuesOfPolyNatGrids) - call WELEGL(N, LG_grids, ValuesOfPolyNatGrids, LG_weights) - - return - - end subroutine init_LGL_grids - - !============================================================================== - subroutine Alloc_Mem_LG_grid(N) - implicit none - integer N ! degree of polynomial N and total number of grids is N+1 - - integer ierr - - ! subroutine begin - allocate(LG_grids(0:N), LG_weights(0:N), ValuesOfPolyNatGrids(0:N), & - stat=ierr) - if ( ierr .ne. 0 ) then - write(*,*)'Can not allocate Legendre grids' - write(*,*)'Abort! ' - stop - endif - - return - - end subroutine Alloc_Mem_LG_grid - !============================================================================== - subroutine Alloc_Mem_Leg_Diff_Mat(N) - implicit none - integer N - - integer ierr - - ! subroutine begins - allocate(LG_DiffMat(0:N,0:N), stat=ierr) - if (ierr .ne. 0) then - write(*,*)' Can not allocatable Memory of variables LG_DiffMat ' - write(*,*)' Abort! ' - stop - endif - - end subroutine Alloc_Mem_Leg_Diff_Mat - - -end module Legendre diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/LinearSolvers.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/LinearSolvers.f90 deleted file mode 100644 index c7ff96d..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/LinearSolvers.f90 +++ /dev/null @@ -1,333 +0,0 @@ -module LinearSolvers - implicit none - - ! The default value for the smallest pivot that will be accepted - ! using the LinearSolvers subroutines. Pivots smaller than this - ! threshold will cause premature termination of the linear equation - ! solver and return false as the return value of the function. - - real(kind=8), parameter :: DEFAULT_SMALLEST_PIVOT = 1.0d-12 - -contains - - ! Use Gaussian elimination to calculate the solution to the linear - ! system, A x = b. No partial pivoting is done. If the threshold - ! argument is present, it is used as the smallest allowable pivot - ! encountered in the computation; otherwise, DEFAULT_SMALLEST_PIVOT, - ! defined in this module, is used as the default threshold. The status - ! of the computation is a logical returned by the function indicating - ! the existence of a unique solution (.true.), or the nonexistence of - ! a unique solution or threshold passed (.false.). - - ! Note that this is an inappropriate method for some linear systems. - ! In particular, the linear system, M x = b, where M = 10e-12 I, will - ! cause this routine to fail due to the presence of small pivots. - ! However, this system is perfectly conditioned, with solution x = b. - -function gaussianElimination( A, b, x, threshold ) - implicit none - logical gaussianElimination - real(kind=8), dimension( :, : ), intent( in ) :: A ! Assume the shape of A. - real(kind=8), dimension( : ), intent( in ) :: b ! Assume the shape of b. - real(kind=8), dimension( : ), intent( out ) :: x ! Assume the shape of x. - - ! The optional attribute specifies that the indicated argument - ! is not required to be present in a call to the function. The - ! presence of optional arguments, such as threshold, may be checked - ! using the intrinsic logical function, present (see below). - - real(kind=8), optional, intent( in ) :: threshold - - integer i, j ! Local index variables. - integer N ! Order of the linear system. - real(kind=8) m ! Multiplier. - real(kind=8) :: smallestPivot = DEFAULT_SMALLEST_PIVOT - - ! Pointers to the appropriate rows of the matrix during the elmination. - real(kind=8), dimension( : ), pointer :: pivotRow - real(kind=8), dimension( : ), pointer :: currentRow - - ! Copies of the input arguments. These copies are modified during - ! the computation. - ! The target attribute is used to indicate that the specified - ! variable may be the target of a pointer. Rows of ACopy are targets - ! of pivotRow and currentRow, defined above. - - real(kind=8), dimension( size( A, 1 ), size( A, 2) ), target :: ACopy - real(kind=8), dimension( size( b ) ) :: bCopy - - ! Status of the computation. The return value of the function. - logical successful - - ! Change the smallestPivot if the threshold argument was included. - if ( present( threshold ) ) smallestPivot = abs( threshold ) - - ! Setup the order of the system by using the intrinsic function size. - ! size returns the number of elements in the specified dimension of - ! an array or the total number of elements if the dimension is not - ! specified. Also assume that a unique solution exists initially. - - N = size( b ) - ACopy = A - bCopy = b - successful = .true. - - ! Begin the Gaussian elimination algorithm. - ! Note the use of array sections in the following loops. These - ! eliminate the need for many do loops that are common in Fortran - ! 77 code. - ! Pointers are also used below and enhance the readability of the - ! elimination process. - - ! Begin with the first row. - i = 1 - - ! Reduce the system to upper triangular. - do while ( ( successful ) .and. ( i <= N-1 ) ) - - ! The following statement is called pointer assignment and uses - ! the pointer assignment operator =>'. This causes pivotRow - ! to be an alias for the ith row of ACopy. Note that this does - ! not cause any movement of data. - - ! Assign the pivot row. - pivotRow => ACopy( i, : ) - - ! Verify that the current pivot is not smaller than smallestPivot. - successful = abs( pivotRow( i ) ) >= smallestPivot - - if ( successful ) then - - ! Eliminate the entries in the pivot column below the pivot row. - - do j = i+1, N - ! Assign the current row. - currentRow => ACopy( j, : ) - - ! Calculate the multiplier. - m = currentRow( i ) / pivotRow( i ) - - ! Perform the elimination step on currentRow and right - ! hand side, bCopy. - currentRow = m * pivotRow - currentRow - bCopy( j ) = m * bCopy( i ) - bCopy( j ) - end do - - end if - - ! Move to the next row. - i = i + 1 - - end do - - ! Check the last pivot. - pivotRow => ACopy( N, : ) - if ( successful ) successful = abs( pivotRow( N ) ) >= smallestPivot - - if ( successful ) then - do i = N, 2, -1 ! Backward substitution. - - ! Determine the ith unknown, x( i ). - x( i ) = bCopy( i ) / ACopy( i, i ) - - ! Substitute the now known value of x( i ), reducing the order of - ! the system by 1. - bCopy = bCopy - x( i ) * ACopy( :, i ) - - end do - end if - - ! Determine the value of x( 1 ) as a special case. - if ( successful ) x( 1 ) = bCopy( 1 ) / ACopy( 1, 1 ) - - ! Prepare the return value of the function. - gaussianElimination = successful - - end function gaussianElimination - - - ! The LU decomposition of a matrix may be represented in a compact form - ! existing in a single matrix, M, if the assignments M=L and M=U are - ! done (in that order). The diagonal entries in L are assumed to be - ! unity so that no storage space is necessary. Instead, the diagonal - ! of M is used to hold the diagonal entries of U. This is a common - ! method of storing the LU decomposition of a matrix. - - ! The algorithm belows makes an additional assumption concerning the - ! pivots or diagonal elements of U. Computation terminates if one of - ! these pivots is smaller than the given or default threshold. In this - ! case, the LU decomposition is not formed. Note that this algorithm - ! successfully terminates if such an LU can be computed. In this case - ! the coefficient matrix, A, is nonsingular. (No attempt for recovery, - ! such as permutation of rows, is done.) - - ! Compute the LU decomposition of A, storing the result in LU so that - ! A is not overwritten. If the threshold argument is present, it is used - ! as the smallest allowable pivot encountered in the computation; - ! otherwise, DEFAULT_SMALLEST_PIVOT, defined in this module, is used as - ! the default threshold during the computation. The status of the - ! computation is a logical returned by the function indicating the - ! success (.true.) or failure (.false.) of the factorization - ! After the computation, LU will contain the multipliers below the main - ! diagonal (L) and the result after elimination on and above the main - ! diagonal (U), so that A = L * U. - - function LUFactor ( A, LU, threshold ) - implicit none - logical LUFactor - real(kind=8), dimension( :, : ), intent( in ) :: A - real(kind=8), dimension( :, : ), intent( out ) :: LU - real(kind=8), optional, intent( in ) :: threshold - - integer k, i - integer N - logical successful ! Status of the computation. - real(kind=8) :: smallestPivot = DEFAULT_SMALLEST_PIVOT - - ! Reassign the smallestPivot, set the order of the system, and - ! copy A into LU as it will be written to during the factorization. - - if ( present( threshold ) ) smallestPivot = abs( threshold ) - N = size( A, 1 ) - LU = A - - ! Begin the LU factorization algorithm. - ! The status of the computation is initially successful. - successful = .true. - - k = 1 ! Begin with the first column. - do while ( ( successful ) .and. ( k <= N-1 ) ) - - ! Verify that the kth pivot is not smaller than smallestPivot. - successful = abs( LU( k, k ) ) >= smallestPivot - - if ( successful ) then - ! Calculate the multipliers (L) for the current column. - LU( k+1:N, k ) = LU( k+1:N, k ) / LU( k, k ) - - ! Perform elimination on the upper portion of the matrix (U). - do i = k+1, N - LU( i, k+1:N ) = LU( i, k+1:N ) - LU( i, k ) * LU( k, k+1:N ) - enddo - - k = k + 1 ! Move to the next column. - end if - - enddo - - ! Prepare the return value of the function. - LUFactor = successful - - end function LUFactor - - - ! Let A = L*U where LU represents the LU decomposition of A stored in the - ! format produced by LUFactor, A, L, U in R**(NxN). - ! Solve the linear system, A x = b, using the LU decomposition of A stored - ! in LU. Since LU is the LU decomposition of A, A is nonsingular. - ! Consequently, the columns of A constitute a basis for R**N. So, there - ! must exist a unique solution to the linear system A x = b. - ! LUSolve returns the solution to this linear system. - - function LUSolve( LU, b ) result( x ) - implicit none - real(kind=8), dimension( :, : ), intent( in ) :: LU - real(kind=8), dimension( : ), intent( in ) :: b - real(kind=8), dimension( size( b ) ) :: x - - integer k - integer N - real(kind=8), dimension( size( b ) ) :: bCopy - - ! Determine the order of the system and store a copy of b in bCopy - ! as it is written during the computation. - N = size( b ) - bCopy = b - - ! Assume LU is in the form of LU and solve the system in two steps. - ! First, using forward elmination to solve L y = b, then using - ! backward elmination to solve U x = y. In both cases, the right - ! hand side is overwritten with the solution as it is computed. - - ! Forward elimination. Store the solution into the right hand side. - do k = 1, N-1 - bCopy( k+1:N ) = bCopy( k+1:N ) - bCopy( k ) * LU( k+1:N, k ) - end do - - ! Backward elimination. Store the solution into the right hand side. - do k = N, 2, -1 - bCopy( k ) = bcopy( k ) / LU( k, k ) - bCopy( 1:k-1 ) = bCopy( 1:k-1 ) - bCopy( k ) * LU( 1:k-1, k ) - end do - - ! Solve for the 1st unknown as a special case. - bCopy( 1 ) = bCopy( 1 ) / LU( 1, 1 ) - - ! Assign a return value for the function via its result variable, x. - x = bCopy - - end function LUSolve - - - ! Output A in Matlab format, using name in the Matlab assignment statement. - subroutine printMatrix( A, name ) - implicit none - real(kind=8), dimension( :, : ) :: A ! Assume the shape of A. - character name ! Name for use in assignment, ie, name = ...... - - integer n, m, i, j - - n = size( A, 1 ) - m = size( A, 2 ) - - write( *, fmt="(a1,a5)", advance = "no" ) name, ' = [ ' - - ! Output the matrix, except for the last row, which needs no ;'. - do i = 1, n-1 - - ! Output current row. - do j = 1, m-1 - write( *, fmt="(f10.6,a2)", advance = "no" ) A( i, j ), ', ' - end do - - ! Output last element in row and end current row. - write( *, fmt="(f10.6,a1)" ) A( i, m ), ';' - - end do - - ! Output the last row. - do j = 1, m-1 - write( *, fmt="(f10.6,a2)", advance = "no" ) A( i, j ), ', ' - end do - - ! Output last element in row and end. - write( *, fmt="(f10.6,a1)" ) A( i, m ), ']' - - end subroutine printMatrix - - - ! Output b in Matlab format, using name in the Matlab assignment statement. - subroutine printVector( b, name ) - implicit none - real(kind=8), dimension( : ) :: b ! Assume the shape of b. - character name ! Name for use in assignment, ie, name = ...... - - integer n, i - - n = size( b ) - - write( *, fmt="(a1,a5)", advance = "no" ) name, ' = [ ' - - do i = 1, n-1 - write( *, fmt = "(f10.6,a2)", advance = "no" ) b( i ), ', ' - end do - - write( *, fmt = "(f10.6,a2)" ) b( n ), ']''' - - end subroutine printVector - -end module LinearSolvers - - - - diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/NSOLI.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/NSOLI.f90 deleted file mode 100644 index b4b643d..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/NSOLI.f90 +++ /dev/null @@ -1,1167 +0,0 @@ - subroutine nsoli(x,fval,tol, ipar, rpar, sol, it_hist, ierr, n, iupar, rupar) !x_hist,n) -!function [sol, it_hist, ierr, x_hist] = nsoli(x,f,tol, parms) -! NSOLI Newton-Krylov solver, globally convergent -! solver for f(x) = 0 -! -! Inexact-Newton-Armijo iteration -! -! Eisenstat-Walker forcing term -! -! Parabolic line search via three point interpolation. -! -! C. T. Kelley, April 27, 2001 -! -! This code comes with no guarantee or warranty of any kind. -! -! function [sol, it_hist, ierr, x_hist] = nsoli(x,f,tol,parms) -! -! inputs: -! initial iterate = x -! function = f -! tol = [atol, rtol] relative/absolute -! error tolerances for the nonlinear iteration -! parms = [maxit, maxitl, etamax, lmeth, restart_limit] -! ipar(1) -! maxit = maxmium number of nonlinear iterations -! default = 40 -! ipar(2) -! maxitl = maximum number of inner iterations before restart -! in GMRES(m), m = maxitl -! default = 40 -! -! For iterative methods other than GMRES(m) maxitl -! is the upper bound on linear iterations. -! !rpar -! |etamax| = Maximum error tolerance for residual in inner -! iteration. The inner iteration terminates -! when the relative linear residual is -! smaller than eta*| F(x_c) |. eta is determined -! by the modified Eisenstat-Walker formula if etamax > 0. -! If etamax < 0, then eta = |etamax| for the entire -! iteration. -! default: etamax = .9 -! ipar(3) -! lmeth = choice of linear iterative method -! 1 (GMRES), 2 GMRES(m), -! 3 (BICGSTAB), 4 (TFQMR) -! default = 1 (GMRES, no restarts) -! ipar(4) -! restart_limit = max number of restarts for GMRES if -! lmeth = 2 -! default = 20 -! -! output: -! sol = solution -! it_hist(maxit,3) = l2 norms of nonlinear residuals -! for the iteration, number of function evaluations, -! and number of steplength reductions -! ierr = 0 upon successful termination -! ierr = 1 if after maxit iterations -! the termination criterion is not satsified -! ierr = 2 failure in the line search. The iteration -! is terminated if too many steplength reductions -! are taken. -! -! x_hist = matrix of the entire interation history. -! The columns are the nonlinear iterates. This -! is useful for making movies, for example, but -! can consume way too much storage. This is an -! OPTIONAL argument. Storage is only allocated -! if x_hist is in the output argument list. -! -! -! -! internal parameters: -! debug = turns on/off iteration statistics display as -! the iteration progresses -! -! alpha = 1.d-4, parameter to measure sufficient decrease -! -! sigma0 = .1, sigma1 = .5, safeguarding bounds for the linesearch -! -! maxarm = 20, maximum number of steplength reductions before -! failure is reported -! -implicit none -integer:: n -real(kind=8):: x(n) -external :: fval -real(kind=8), intent(in)::tol(2) - -integer:: ipar(4) -real(kind=8):: rpar -integer:: iupar(*) -real(kind=8):: rupar(*) - - -real(kind=8)::sol(n) - -real(kind=8)::it_hist(ipar(1),3) -real(kind=8):: it_histx(ipar(1),3) - -integer:: ierr -!, x_hist - -! Functions -real(kind=8):: norm - -!Local Variables -integer:: debug, maxarm -integer:: maxit, lmaxit, lmeth, itc -integer:: iarm, restart_limit -integer:: igmparms(3) -integer:: inner_it_count, inner_f_evals -real(kind=8):: alpha, sigma0, sigma1, gamma -real(kind=8):: rgmparms, etamax, etaold, etanew, errstep -real(kind=8):: rtol, atol, fnrm -real(kind=8):: stop_tol, fnrmo, rat -real(kind=8):: lambda, lamm, lamc -real(kind=8):: nft, nf0, ff0, ffc, ffm -real(kind=8):: xold(n), xt(n), step(n), ft(n), f0(n) -real(kind=8):: outstat(ipar(1),4) - -real(kind=8):: parab3p -! Set the debug parameter 1 turns display on, otherwise off. - -debug = 0 - -! Set internal parameters. - -alpha = 1.d-4 -sigma0 = .1d0 -sigma1 = .5d0 -maxarm = 20 -gamma = .9d0 - -! Initialize it_hist, ierr, x_hist, and set the default values of -! those iteration parameters which are optional inputs. - -ierr = 0 -!it_histx = zeros(maxit,3) - -!if nargout == 4, x_hist = x end - -! Initialize parameters for the iterative methods. -! Check for optional inputs. - -!gmparms = [abs(etamax), lmaxit] -if (ipar(1) .gt. 0) then - maxit = ipar(1) -else - maxit = 40 -endif -if (ipar(2) .gt. 0) then - lmaxit = ipar(2) -else - lmaxit = 40 -endif -if (ipar(3) .gt. 0) then - lmeth = ipar(3) -else - lmeth = 1 !default GMRES -endif -if (ipar(4) .gt. 0) then - restart_limit = ipar(4) -else - restart_limit = 20 -endif - -!if (rpar .gt. 0d0) then - etamax = rpar -!else -! etamax = .9d0 -!endif - - rgmparms = abs(etamax) -! if length(parms) == 5 - igmparms = (/lmaxit, ipar(4), 1/) -! end - -! -rtol = tol(2) -atol = tol(1) -!n = length(x) -fnrm = 1d0 -itc = 0 - - -! Evaluate f at the initial iterate,and -! compute the stop tolerance. -! -! Call subroutine -call fval(x,f0, iupar, rupar) -fnrm = norm(f0,n) - -it_histx(itc+1,1) = fnrm -it_histx(itc+1,2) = 0d0 -it_histx(itc+1,3) = 0d0 - -fnrmo = 1 -stop_tol = atol + rtol*fnrm -outstat(itc+1, :) = (/fnrm, 0, 0, 0 /) - -! main iteration loop - -do while ((fnrm > stop_tol) .and. (itc < maxit)) - -! Keep track of the ratio (rat = fnrm/frnmo) -! of successive residual norms and -! the iteration counter (itc). - - rat = fnrm/fnrmo - fnrmo = fnrm - itc = itc+1 - - call dkrylov(f0, fval, x, igmparms, rgmparms, lmeth, step, errstep, & - inner_it_count,inner_f_evals,n, iupar, rupar) -! [step, errstep, inner_it_count,inner_f_evals] = ... -! dkrylov(f0, f, x, gmparms, lmeth) - -! The line search starts here. - - xold = x - lambda = 1 - lamm = 1 - lamc = lambda - iarm = 0 - - xt = x + lambda*step - call fval(xt,ft, iupar, rupar) - - nft = norm(ft,n) - nf0 = norm(f0,n) - ff0 = nf0*nf0 - ffc = nft*nft - ffm = nft*nft - do while (nft >= (1d0 - alpha*lambda) * nf0) - -! Apply the three point parabolic model. - - if (iarm == 0) then - lambda = sigma1*lambda - else - lambda = parab3p(lamc, lamm, ff0, ffc, ffm) - endif - -! Update x keep the books on lambda. - - xt = x+lambda*step - lamm = lamc - lamc = lambda - -! Keep the books on the function norms. - - call fval(xt,ft, iupar, rupar) - nft = norm(ft,n) - ffm = ffc - ffc = nft*nft - iarm = iarm+1 - if (iarm > maxarm) then - write(6,*) "Armijo failure, too many reductions" - ierr = 2 - write(6,*) "outstat",outstat - it_hist = it_histx(1:itc+1,:) - !!! if nargout == 4, x_hist = [x_hist,x] end - sol = xold - return - endif - end do - x = xt - f0 = ft - -! End of line search. - -!!! if nargout == 4, x_hist = [x_hist,x] end - - fnrm = norm(f0,n) - it_histx(itc+1,1) = fnrm - -! How many function evaluations did this iteration require? - - it_histx(itc+1,2) = it_histx(itc,2)+inner_f_evals+iarm+1 - - if (itc == 1) then - it_histx(itc+1,2) = it_histx(itc+1,2)+1 - endif - it_histx(itc+1,3) = iarm -! - rat = fnrm/fnrmo - -! Adjust eta as per Eisenstat-Walker. - - if (etamax > 0) then - etaold = rgmparms - etanew = gamma*rat*rat - if (gamma*etaold*etaold > .1d0) then - etanew = max(etanew,gamma*etaold*etaold) - endif - - rgmparms = min(etanew,etamax) - rgmparms = max(rgmparms, .5d0*stop_tol/fnrm) - endif -! - outstat(itc+1, :) = (/fnrm,dble(inner_it_count),rat,dble(iarm)/) -! -enddo !main - -sol = x -it_hist = it_histx(1:itc+1,:) - -if (debug == 1) then - write(6,*) "outstat", outstat - it_hist = it_histx(1:itc+1,:) -endif - -! on failure, set the error flag - - call fval(x,ft, iupar, rupar) - fnrm = norm(ft,n) - -if (fnrm > stop_tol) then - ierr = 1 -endif - call fval(x,ft, iupar, rupar) - nft = norm(ft,n) - -return -! -end subroutine nsoli - -real(kind=8) function parab3p(lambdac, lambdam, ff0, ffc, ffm) -!function lambdap = parab3p(lambdac, lambdam, ff0, ffc, ffm) -! Apply three-point safeguarded parabolic model for a line search. -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function lambdap = parab3p(lambdac, lambdam, ff0, ffc, ffm) -! -! input: -! lambdac = current steplength -! lambdam = previous steplength -! ff0 = value of \| F(x_c) \|^2 -! ffc = value of \| F(x_c + \lambdac d) \|^2 -! ffm = value of \| F(x_c + \lambdam d) \|^2 -! -! output: -! lambdap = new value of lambda given parabolic model -! -! internal parameters: -! sigma0 = .1, sigma1 = .5, safeguarding bounds for the linesearch -! -implicit none - -real(kind=8):: lambdac, lambdam, ff0, ffc, ffm - -! internal parameters: - -real(kind=8):: sigma0, sigma1 -real(kind=8):: c1, c2, lambdap -! set internal parameters - - sigma0 = .1d0 - sigma1 = .5d0 -! -! compute coefficients of interpolation polynomial -! -! p(lambda) = ff0 + (c1 lambda + c2 lambda^2)/d1 -! -! d1 = (lambdac - lambdam)*lambdac*lambdam < 0 -! so if c2 > 0 we have negative curvature and default to -! lambdap = sigam1 * lambda -! -c2 = lambdam*(ffc-ff0)-lambdac*(ffm-ff0) -if (c2 >= 0) then - lambdap = sigma1*lambdac - parab3p = lambdap - return -endif -c1 = lambdac*lambdac*(ffm-ff0)-lambdam*lambdam*(ffc-ff0) -lambdap = -c1*.5d0/c2 -if (lambdap < sigma0*lambdac) then - lambdap = sigma0*lambdac -endif -if (lambdap > sigma1*lambdac) then - lambdap = sigma1*lambdac -endif - -parab3p = lambdap -return -end -! - -subroutine dkrylov(f0, fval, x, ipar,rpar, lmeth, step, errstep, & -total_iters, f_evals,n, iupar, rupar) -!function [step, errstep, total_iters, f_evals] = ... -! dkrylov(f0, f, x, params, lmeth) - -! Krylov linear equation solver for use in nsoli -! -! C. T. Kelley, April 1, 2003 -! -! -! This code comes with no guarantee or warranty of any kind. -! -! function [step, errstep, total_iters, f_evals] -! = dkrylov(f0, f, x, params, lmeth) -! -! -! Input: f0 = function at current point -! f = nonlinear function -! the format for f is function fx = f(x) -! Note that for Newton-GMRES we incorporate any -! preconditioning into the function routine. -! x = current point -! params = vector to control iteration -! rpar -! params(1) = relative residual reduction factor -! ipar -! params(2) = max number of iterations -! params(3) = max number of restarts for GMRES(m) -! params(4) (Optional) = reorthogonalization method in GMRES -! 1 -- Brown/Hindmarsh condition (default) -! 2 -- Never reorthogonalize (not recommended) -! 3 -- Always reorthogonalize (not cheap!) -! -! lmeth = method choice -! 1 GMRES without restarts (default) -! 2 GMRES(m), m = params(2) and the maximum number -! of restarts is params(3) -! 3 Bi-CGSTAB -! 4 TFQMR -! -! Output: x = solution -! errstep = vector of residual norms for the history of -! the iteration -! total_iters = number of iterations -! -! -implicit none - -integer:: n, ipar(3), lmeth -real(kind=8):: f0(n), x(n), step(n), xinit(n) -real(kind=8):: rpar -real(kind=8):: errstep(n) -integer, intent(out):: total_iters, f_evals -external:: fval -integer:: iupar(*) -real(kind=8):: rupar(*) - -integer:: restart_limit, lmaxit, kinn -integer:: igmparms(3) -real(kind=8):: rgmparms -real(kind=8):: norm -! initialization - -lmaxit = ipar(1) -!lmaxit = params(2) - -!restart_limit = 20 !default -restart_limit = ipar(2) - -!if (length(params) >= 3) then -! restart_limit = params(3) -!endif - -if (lmeth == 1) then - restart_limit = 0 -endif - -!if length(params) == 3 -!! default reorthogonalization -! gmparms = [params(1), params(2), 1] -! rgmparms = rpar -! igmparms =(/ ipar(1), ipar(2), 1 /) -!elseif (length(params) == 4) -!! reorthogonalization method is params(4) -! gmparms = [params(1), params(2), params(4)] -!else -! gmparms = [params(1), params(2)] -!endif - rgmparms = rpar - igmparms =(/ ipar(1), 1, 0 /) - -! lmaxit, default reorthogonalization method, initialize xinit - -! linear iterative methods - -if ((lmeth == 1) .or. (lmeth == 2)) then ! GMRES or GMRES(m) - -! compute the step using a GMRES routine especially designed -! for this purpose - -! [step, errstep, total_iters] = dgmres(f0, f, x, gmparms) - xinit=0d0 - call dgmres(f0, fval, x, igmparms, rgmparms, xinit, step, errstep, & -total_iters,n, iupar, rupar) - kinn = 0 - igmparms(3) =1 -! restart at most restart_limit times - do while ( (total_iters == lmaxit) .and. & - (errstep(total_iters) > rpar*norm(f0,n)) & - .and. (kinn < restart_limit)) - kinn = kinn+1 - xinit=step - call dgmres(f0, fval, x, igmparms, rgmparms, xinit, step, errstep, & -total_iters,n, iupar, rupar) -! [step, errstep, total_iters] = dgmres(f0, f, x, gmparms,step) - enddo - total_iters = total_iters+kinn*lmaxit - f_evals = total_iters+kinn - -! Bi-CGSTAB - -elseif (lmeth == 3) then - call dcgstab(f0, fval, x, igmparms, rgmparms, xinit, step, errstep, & -total_iters,n, iupar, rupar) -! [step, errstep, total_iters] = dcgstab(f0, f, x, gmparms) - f_evals = 2*total_iters - -! TFQMR - -elseif (lmeth == 4) then - call dtfqmr(f0, fval, x, igmparms, rgmparms,xinit, step, errstep, & -total_iters,n, iupar, rupar) -! [step, errstep, total_iters] = dtfqmr(f0, f, x, gmparms) - f_evals = 2*total_iters -else - write(6,*) "lmeth error in fdkrylov" - stop -endif -return -end subroutine dkrylov - -subroutine dirder(x,w,fval,f0,n,z, iupar, rupar) -!function z = dirder(x,w,f,f0) -! Finite difference directional derivative -! Approximate f'(x) w -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function z = dirder(x,w,f,f0) -! -! inputs: -! x, w = point and direction -! f = function -! f0 = f(x), in nonlinear iterations -! f(x) has usually been computed -! before the call to dirder -implicit none -integer::n -real(kind=8):: x(n), w(n), f0(n) -integer:: iupar(*) -real(kind=8):: rupar(*) - -external:: fval - -real(kind=8):: z(n) -real(kind=8):: f1(n), del(n) -real(kind=8):: epsnew,xs -real(kind=8):: norm, sgn -! Use a hardwired difference increment. - -epsnew = 1.d-8 - -!n = length(x) - -! scale the step - -if (norm(w,n) == 0) then - z = 0d0 -return -endif - -! Now scale the difference increment. - -!xs=(x'*w)/norm(w) -xs=sum(x*w)/norm(w,n) - -if (xs .ne. 0.d0) then - epsnew=epsnew*max(abs(xs),1.d0)*sgn(xs) -endif -epsnew=epsnew/norm(w,n) - -! del and f1 could share the same space if storage -! is more important than clarity. - -del = x+epsnew*w -call fval(del,f1, iupar, rupar) !feval -z = (f1 - f0)/epsnew - -return -end subroutine dirder - - -subroutine dgmres(f0, fval, xc, ipar, rpar, xinit, x, error, total_iters,n, iupar, rupar) -use LinearSolvers -implicit none -!function [x, error, total_iters] = dgmres(f0, f, xc, params, xinit) -! GMRES linear equation solver for use in Newton-GMRES solver -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function [x, error, total_iters] = dgmres(f0, f, xc, params, xinit) -! -! -! Input: f0 = function at current point -! f = nonlinear function -! the format for f is function fx = f(x) -! Note that for Newton-GMRES we incorporate any -! preconditioning into the function routine. -! xc = current point -! params = two dimensional vector to control iteration -! rpar -! params(1) = relative residual reduction factor -! ipar(1) -! params(2) = max number of iterations -! ipar(2) params(3) (Optional) = reorthogonalization method -! 1 -- Brown/Hindmarsh condition (default) -! 2 -- Never reorthogonalize (not recommended) -! 3 -- Always reorthogonalize (not cheap!) -! ipar(3) 0: xinit=0; 1: restart, xinit=step -! xinit = initial iterate. xinit = 0 is the default. This -! is a reasonable choice unless restarted GMRES -! will be used as the linear solver. -! -! Output: x = solution -! error = vector of residual norms for the history of -! the iteration -! total_iters = number of iterations -! -! Requires givapp.m, dirder.m - -integer:: ipar(3), n -real(kind=8):: rpar -real(kind=8):: f0(n), xc(n), xinit(n) -external:: fval -integer:: iupar(*) -real(kind=8):: rupar(*) - -real(kind=8):: norm !, giveapp -real(kind=8):: x(n), error(ipar(1)) -integer:: total_iters - -integer:: kmax, reorth, k, j -real(kind=8):: r(n), z(n) -real(kind=8):: errtol, b(n) -real(kind=8):: h(ipar(1),ipar(1)), ho(ipar(1),ipar(1)) -real(kind=8):: v(n,ipar(1)) -real(kind=8):: c(ipar(1)+1), s(ipar(1)+1) -real(kind=8):: rho, beta, normav2, hr, normav, nu -real(kind=8):: g(ipar(1)+1), go(ipar(1)+1), y(ipar(1)) - -logical successful ! Status of computations - -! initialization - - -errtol = rpar !params(1) -kmax = ipar(1) !params(2) -reorth = ipar(2) -!if length(params) == 3 -! reorth = params(3) -!end - -! The right side of the linear equation for the step is -f0. - -b = -f0 -!n = length(b) - -! Use zero vector as initial iterate for Newton step unless -! the calling routine has a better idea (useful for GMRES(m)). - -x = 0d0 -r = b - -if (ipar(3) .gt. 0) then !nargin == 5 - x = xinit - call dirder(xc, x, fval,f0,n,r, iupar, rupar) - r = -r-f0 -! r = -dirder(xc, x, fval, f0)-f0 -endif - -! -h=0d0 -v=0d0 - -! h = zeros(kmax), v = zeros(n,kmax), c = zeros(kmax+1,1), s = zeros(kmax+1,1) -g=0d0 -rho = norm(r,n) -g(1) = rho !*eye(kmax+1,1) -errtol = errtol*norm(b,n) - -! Test for termination on entry. - -error(1) = rho ! [error,rho] -total_iters = 0 - -if(rho < errtol) then -write(6,*) "early termination" -return -endif - -! -v(:,1) = r/rho -beta = rho -k = 0 - -! GMRES iteration - -do while ((rho > errtol) .and. (k < kmax)) - k = k+1 - -! Call directional derivative function. - call dirder(xc, v(:,k), fval, f0, n, r, iupar, rupar) - v(:,k+1) = r -! v(:,k+1) = dirder(xc, v(:,k), f, f0) - normav = norm(v(:,k+1),n) - -! Modified Gram-Schmidt - - do j = 1,k - h(j,k) = DOT_PRODUCT(v(:,j),v(:,k+1)) - v(:,k+1) = v(:,k+1)-h(j,k)*v(:,j) - enddo - - h(k+1,k) = dsqrt(DOT_PRODUCT(v(:,k+1),v(:,k+1))) -! h(k+1,k) = norm(v(:,k+1)) - normav2 = h(k+1,k) - -! Reorthogonalize? - -if ( ((reorth == 1) .and. (normav + .001d0*normav2 == normav)) & - .or. (reorth == 3)) then - - do j = 1,k - hr=DOT_PRODUCT(v(:,j),v(:,k+1)) -! hr = v(:,j)'*v(:,k+1) - h(j,k) = h(j,k)+hr - v(:,k+1) = v(:,k+1)-hr*v(:,j) - enddo - h(k+1,k) = norm(v(:,k+1),n) -endif - -! Watch out for happy breakdown. - - if(h(k+1,k) .ne. 0) then - v(:,k+1) = v(:,k+1)/h(k+1,k) - endif - -! Form and store the information for the new Givens rotation. - - if (k > 1) then - call givapp(c(1:k-1),s(1:k-1),h(1:k,k),k-1, ho(1:k,k)) - h(1:k,k) = ho(1:k,k) -! h(1:k,k) = givapp(c(1:k-1),s(1:k-1),h(1:k,k),k-1) - endif - -! Don't divide by zero if solution has been found. - - nu = norm(h(k:k+1,k),2) - if (nu .ne. 0) then - c(k) = h(k,k)/nu -! c(k) = conjg(h(k,k)/nu) - - s(k) = -h(k+1,k)/nu - h(k,k) = c(k)*h(k,k)-s(k)*h(k+1,k) - h(k+1,k) = 0d0 - call givapp(c(k),s(k),g(k:k+1),1,go(k:k+1)) - g(k:k+1) = go(k:k+1) - !g(k:k+1) = givapp(c(k),s(k),g(k:k+1),1) - endif - -! Update the residual norm. - - rho = abs(g(k+1)) - error(k) = rho ![error,rho] - -! end of the main while loop - -enddo - -! At this point either k > kmax or rho < errtol. -! It's time to compute x and leave. - -!!! Solver -successful = gaussianElimination( h(1:k,1:k), g(1:k), y ) -!y = h(1:k,1:k)\g(1:k) -if ( successful ) then -total_iters = k -x = x + matmul(v(1:n,1:k),y) -else -write(6,*) "Fail to solve the linear system" -endif -return -end subroutine dgmres - -!real(kind=8) function vrot = -subroutine givapp(c,s,vin,k, vrot) -! Apply a sequence of k Givens rotations, used within gmres codes. -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function vrot = givapp(c, s, vin, k) -! -implicit none -integer:: k -real(kind=8):: c(k), s(k), vin(k+1) -integer:: i -real(kind=8):: vrot(k+1) -real(kind=8):: w1,w2 -vrot = vin -do i = 1,k - w1 = c(i)*vrot(i)-s(i)*vrot(i+1) -! -! Here's a modest change that makes the code work in complex -! arithmetic. Thanks to Howard Elman for this. -! - w2 = s(i)*vrot(i)+c(i)*vrot(i+1) -! w2 = s(i)*vrot(i)+conj(c(i))*vrot(i+1) - vrot(i:i+1) = (/w1, w2 /) ![w1,w2] -enddo -! -return -end subroutine givapp - -subroutine dcgstab(f0, f, xc, ipar, rpar, xinit, x, error, total_iters,n) -!function [x, error, total_iters] = ... -! dcgstab(f0, f, xc, params, xinit) -! Forward difference Bi-CGSTAB solver for use in nsoli -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function [x, error, total_iters] -! = dcgstab(f0, f, xc, params, xinit) -! -! Input: f0 = function at current point -! f = nonlinear function -! the format for f is function fx = f(x) -! Note that for Newton-GMRES we incorporate any -! preconditioning into the function routine. -! xc = current point -! params = two dimensional vector to control iteration -! rpar -! params(1) = relative residual reduction factor -! ipar(1) -! params(2) = max number of iterations -! ipar(2) =0: xinit = 0; 1: xinit = step -! xinit = initial iterate. xinit = 0 is the default. This -! is a reasonable choice unless restarts are needed. -! -! -! Output: x = solution -! error = vector of residual norms for the history of -! the iteration -! total_iters = number of iterations -! -! Requires: dirder.m -! -implicit none -integer:: ipar(3), n -real(kind=8):: rpar -real(kind=8):: f0(n), xc(n) -real(kind=8):: xinit(n) -external:: f - -real(kind=8):: norm !, giveapp -real(kind=8):: x(n), error(ipar(1)) -integer:: total_iters - -integer:: kmax, reorth, k, j -real(kind=8):: r(n), z(n), hatr0(n) -real(kind=8):: errtol, b(n) -real(kind=8):: v(n), p(n), s(n), t(n) - -real(kind=8):: alpha, beta, omega, zeta, tau - -real(kind=8):: rho(ipar(1)+1) !, beta, normav2, hr, normav, nu - - - -! -! initialization -! -b = -f0 -!n = length(b) -errtol = rpar*norm(b,n) -kmax = ipar(1) -rho = 0d0 - -! Use zero vector as initial iterate for Newton step unless -! the calling routine has a better idea (useful for GMRES(m)). - -x = 0d0 -r = b - if (ipar(3) .gt. 0) then - !if nargin == 5 - x = xinit - call dirder(xc, x, f, f0, n, r) - r = -r-f0 -! r = -dirder(xc, x, f, f0)-f0 -endif - -! -hatr0 = r -k = 0 -rho(1) = 1 -alpha = 1 -omega = 1 -v = 0d0 -p = 0d0 - -rho(2) = DOT_PRODUCT(hatr0,r) - -zeta = norm(r,n) -error(1) = zeta ![error,zeta] - -! Bi-CGSTAB iteration - -do while( (zeta > errtol) .and. (k < kmax)) - k = k+1 - if (omega == 0) then - write(6,*) "Bi-CGSTAB breakdown, omega = 0" - stop - endif - beta = (rho(k+1)/rho(k))*(alpha/omega) - p = r+beta*(p - omega*v) - - call dirder(xc, p, f, f0, n, v) -! v = dirder(xc,p,f,f0) - - tau=DOT_PRODUCT(hatr0,v) -! tau = hatr0'*v - - if (tau == 0) then - write(6,*) "Bi-CGSTAB breakdown, tau = 0" - stop - endif - alpha = rho(k+1)/tau - s = r-alpha*v - - call dirder(xc, s, f, f0, n, t) -! t = dirder(xc,s,f,f0) - tau = DOT_PRODUCT(t,t) - - if (tau == 0) then - write(6,*) "Bi-CGSTAB breakdown, t = 0" - stop - endif - omega = DOT_PRODUCT(t,s)/tau - rho(k+2) = -omega*DOT_PRODUCT(hatr0,t) -! rho(k+2) = -omega*(hatr0'*t) - x = x+alpha*p+omega*s - r = s-omega*t - zeta = norm(r,n) - total_iters = k - error(k) = zeta ![error, zeta] -enddo - -return -end subroutine dcgstab - -subroutine dtfqmr(f0, fval, xc, ipar, rpar, xinit, x, error, total_iters,n, iupar, rupar) -!function [x, error, total_iters] = ... -! dtfqmr(f0, f, xc, params, xinit) -! Forward difference TFQMR solver for use in nsoli -! -! C. T. Kelley, April 1, 2003 -! -! This code comes with no guarantee or warranty of any kind. -! -! function [x, error, total_iters] -! = dtfqmr(f0, f, xc, params, xinit) -! -! -! -! Input: f0 = function at current point -! f = nonlinear function -! the format for f is function fx = f(x) -! Note that for Newton-GMRES we incorporate any -! preconditioning into the function routine. -! xc = current point -! params = two dimensional vector to control iteration -! rpar -! params(1) = relative residual reduction factor -! ipar(1) -! params(2) = max number of iterations -! ipar(3) = 0: xinit = 0; 1: xinit = step -! xinit = initial iterate. xinit = 0 is the default. This -! is a reasonable choice unless restarts are needed. -! -! -! Output: x = solution -! error = vector of residual norms for the history of -! the iteration -! total_iters = number of iterations -! -! Requires: dirder.m -! -implicit none -integer:: ipar(3), n -real(kind=8):: rpar -real(kind=8):: f0(n), xc(n) -real(kind=8):: xinit(n) -external:: fval -integer:: iupar(*) -real(kind=8):: rupar(*) - -real(kind=8):: norm -real(kind=8):: x(n), error(ipar(1)) -integer:: total_iters - -integer:: kmax, reorth, k, j, m -real(kind=8):: errtol, b(n) - -real(kind=8):: u(n,2) -real(kind=8):: y(n,2) -real(kind=8):: w(n), r(n) -real(kind=8):: d(n), v(n) - -real(kind=8):: theta, eta, tau, rho, rhon, sigma, c, alpha, beta - - -! -! initialization -! - -b = -f0 -errtol = rpar*norm(b,n) -kmax = ipar(1) -x = 0 !zeros(n,1) -r = b -if (ipar(3) .gt. 0) then - !if nargin == 5 - x = xinit - call dirder(xc, x, fval, f0, n, r, iupar, rupar) - r = -r-f0 -! r = -dirder(xc, x, f, f0)-f0 -endif - -! -u = 0d0 !zeros(n,2) -y = 0d0 !zeros(n,2) -w = r -y(:,1) = r -k = 0 - -d = 0d0 - call dirder(xc, y(:,1), fval, f0, n, v, iupar, rupar) -!v = dirder(xc, y(:,1),f,f0) -u(:,1) = v -theta = 0 -eta = 0 -tau = norm(r,n) -error(1) = tau ![error,tau] -rho = tau*tau - -! TFQMR iteration - -do while( k < kmax) - k = k+1 - sigma = DOT_PRODUCT(r,v) -! sigma = r'*v - - if (sigma == 0) then - write(6,*) "TFQMR breakdown, sigma = 0" - stop - endif -! - alpha = rho/sigma -! - do j = 1,2 - -! Compute y2 and u2 only if you have to - - if (j == 2) then - y(:,2) = y(:,1)-alpha*v - call dirder(xc, y(:,2), fval, f0, n, u(:,2), iupar, rupar) -! u(:,2) = dirder(xc, y(:,2),f,f0) - endif - - m = 2*k-2+j - w = w-alpha*u(:,j) - d = y(:,j)+(theta*theta*eta/alpha)*d - theta = norm(w,n)/tau - c = 1d0/dsqrt(1d0+theta*theta) - tau = tau*theta*c - eta = c*c*alpha - x = x+eta*d -! -! Try to terminate the iteration at each pass through the loop -! - if (tau*sqrt(dble(m+1)) <= errtol) then - error(k) = tau ! [error, tau] - total_iters = k - return - endif - enddo !j -! -! -! - if (rho == 0) then - write(6,*) "TFQMR breakdown, rho = 0" - stop - endif -! - rhon = DOT_PRODUCT(r,w) -! rhon = r'*w - beta = rhon/rho - rho = rhon - y(:,1) = w + beta*y(:,2) - - call dirder(xc, y(:,1), fval, f0, n, u(:,1), iupar, rupar) -! u(:,1) = dirder(xc, y(:,1),f,f0) - v = u(:,1)+beta*(u(:,2)+beta*v) - error(k) = tau ![error, tau] - total_iters = k -enddo -return -end subroutine dtfqmr -! -real(kind=8) function sgn(x) -implicit none -real(kind=8)::x -if (x .gt. 0d0) then - sgn=1d0 -elseif (x .lt. 0d0) then - sgn=-1d0 -else - sgn=0d0 -endif -return -end function sgn - -real(kind=8) function norm(x,n) -implicit none -integer:: n - -real(kind=8),intent(in):: x(n) - -!sum=dot_product(x,x) -!norm=dsqrt(sum) - -norm=sqrt(dot_product(x,x)) -return -end function norm - -real(kind=8) function norm2(x,n) -implicit none -integer:: n -real(kind=8), intent(in):: x(n) -real(kind=8)::sum -!n=size(x) -sum=dot_product(x,x) -norm2=dsqrt(sum) - -!norm=sqrt(dot_product(x,x)) -return -end function norm2 diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/Output_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/Output_Pack.f90 deleted file mode 100644 index bfe3fdb..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/Output_Pack.f90 +++ /dev/null @@ -1,66 +0,0 @@ - subroutine Data_Output(dtt,nx,pp) - use State_Var - use Legendre - use RK_Var - use universal_const -! character(len=2) :: NumCase - implicit none - integer :: i,j,ii,jj,L - integer :: lid - integer :: nx,pp - integer :: p - integer:: ierr - - real(kind=8):: dtt - - character(len=20) :: file_tec - character(len=5) :: NQ,NumDM -! real(kind=8) :: xo -! real(kind=8),allocatable :: SR_o(:,:),SU_o(:,:),SUy_o(:,:),SE_o(:,:) -! real(kind=8),allocatable :: R_o(:,:),Ux_o(:,:),Uy_o(:,:),ET_o(:,:) -! real(kind=8),allocatable :: P_o(:,:),T_o(:,:),Z_o(:,:),F_out(:,:,:,:) -! real(kind=8),allocatable :: Leg_Grid_xi1_o(:,:,:),Leg_Grid_xi2_o(:,:,:) -! real(kind=8),allocatable :: leg_tb_o(:,:),PN(:),PD(:) -! real(kind=8),allocatable :: LG_grids_o(:), ValuesOfPolyNatGrids_o(:) -! real(kind=8),allocatable :: xo1(:) - - p=pp-1 - -write(NQ,1000) p -write(NumDM,2000) nx - -1000 format(I2) -2000 format(I4) - - file_tec = './N'//trim(adjustl(NumDM))//'Q'//trim(adjustl(NQ))//'.dat' - - lid = 200 -write(6,*) file_tec - open(lid,file=file_tec) - -! write(lid,*) '"CFL =',CCFL,' dt=',dtt,'"' -! write(lid,*) '"METHOD=','DG"' -! write(lid,*) '"TotNum_DM =',TotNum_DM,'"' -! write(lid,*) '"STATISTICS (0=Maxwellian, 1=Fermion, -1=Boson) =',IT,'"' - -! write(lid,*) '"NAVIER-STOKES, ','Tau =',Tau,'"' -! write(lid,*) '"Configuration = ',I_case,'"' -! write(lid,*) '"Polynomial Degree = ',PDeg1,'"' - - -! write(lid,888) -! 888 format (1X,'VARIABLES = "x","y","n","p","z"') -do i=1,nx -do j=1,pp - write (lid,*) x(i,j), Rs(i,j),Us(i,j) !,Ts(i,j) -end do -enddo - - close(lid) - - - - -! 1000 format(2e23.15) - - end subroutine Data_Output diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/RK_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/RK_Pack.f90 deleted file mode 100644 index 9c802cb..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/RK_Pack.f90 +++ /dev/null @@ -1,919 +0,0 @@ - -subroutine BGKimexL_nsoli(xcur, fcur, iupar, rupar) -!(n, xcur, fcur, rpar, ipar, itrmf) -! call DGimexL(NV*nnx*pp, Fi, rwork, rpar, ipar, itrmf) -use State_Var, ONLY: F, NV, IT, VIS, V, VW,dx_g,dt_g,nx_g, pp_g -use Legendre -use RK_Var - -implicit none - -real(kind=8), intent(in):: xcur(1:NV*nx_g*pp_g) -real(kind=8), intent(out) :: fcur(1:NV*nx_g*pp_g) -integer :: iupar(2) -real(kind=8):: rupar(2) - -integer :: pp !=ipar(2) -integer :: nnx !=ipar(1) -real(kind=8):: dx -real(kind=8):: dt -real(kind=8):: gamma_ark - -integer :: p,i,j -integer :: K,m -real(kind=8):: FC(1:pp_g), FB(1:pp_g) -real(kind=8):: FS_loc(1:NV,1:nx_g,1:pp_g) -real(kind=8):: vin(1:NV,1:nx_g,1:pp_g) -real(kind=8):: ft_a(1:NV,1:nx_g,1:pp_g) -real(kind=8):: FEQ_l(1:NV,1:nx_g,1:pp_g) -real(kind=8):: Mtemp(NV,pp_g) -real(kind=8):: F_loc(1:NV,1:pp_g) - -real(kind=8):: SR(1:nx_g,1:pp_g), SU -real(kind=8):: SE,SAV -real(kind=8):: Rloc(1:nx_g,1:pp_g), Uloc(1:nx_g,1:pp_g) -real(kind=8):: Zloc(1:nx_g,1:pp_g), Tloc(1:nx_g,1:pp_g) -real(kind=8):: ETloc(1:nx_g,1:pp_g) -logical isnan - -!write(6,*) "BGK" -!NV=ipar(3) - pp=pp_g -nnx=nx_g -dx = dx_g -dt = dt_g - -nnx= iupar(1) -pp= iupar(2) -dx= rupar(1) -dt= rupar(2) -gamma_ark=const_a_I(2,1) - -p=pp-1 - -vin=reshape(xcur,(/ NV,nnx,pp /) ) - -do i=1,nnx - Mtemp=0d0 - do K=1,NV - Mtemp(K,:)=vin(K,i,:) - enddo - - F_loc(:,:)=matmul(Mtemp,Pleg) - SR(i,:) = matmul(VW,F_loc) - - do m=1,pp -! SR(i,:) = matmul(VW,F_loc) - SU = sum( VW*F_loc(:,m)* V) - SE = sum( VW*F_loc(:,m)* V**2)/2d0 - SAV= sum( VW*F_loc(:,m)* abs(V)) - - Rloc(i,m) = SR(i,m) - Uloc(i,m) = SU/SR(i,m) - ETloc(i,m) = SE -! AV(i,m) = SAV - enddo -enddo - -call Comp_ZTP_F(nnx,pp, IT, Rloc, Uloc, ETloc, Zloc, Tloc) - -! do i=1,nnx -! do m=1,pp -! Tloc(i,m) = 4d0*ETloc(i,m)/Rloc(i,m) - 2d0*Uloc(i,m)**2 -! Zloc(i,m) = Rloc(i,m) / sqrt(pi* Tloc(i,m)) -! !Ps(i,m) = ET(i,m) - 0.5d0 * Rs(i,m) * Us(i,m)**2 -! enddo -! enddo - -!call EQUILIBRIUM_F(nnx,pp) - do i=1,nnx - do K=1,NV - do m=1,pp - FEQ_l(K,i,m) = 1d0/((exp( (V(K)-Uloc(i,m))**2 /Tloc(i,m))/Zloc(i,m)) + dble(IT) ) - - if (FEQ_l(K,i,m) .gt. 1d20) then - write(6,*) "Infty",i,K,m - stop - endif - END DO - END DO -END DO - -!write(6,*) "Source", FS_loc -!call Compute_Source_F(nnx,pp,dx,vin,FS_loc) - do i=1,nnx - do K = 1,NV - - FC(:)=vin(K,i,:) - FB(:)=FEQ_l(K,i,:) - FC=matmul(FC,Pleg)-FB - do j=0,p - FS_loc(K,i,j+1)=sum(FC*Pleg(j+1,:)*wl)*dx/2d0/VIS(i,j+1) - enddo - enddo - enddo - -!write(6,*) "Comp NV,nx,pp", NV, nnx, pp,maxval(abs(reshape(FS_loc,(/ NV*nnx*pp /) ))) - -do K=1,NV - do j=1,pp - FS_loc(K,:,j)=-FS_loc(K,:,j)*b(j) -! do i=1,nnx -! if (isnan(FS_loc(K,i,j))) then -! write(6,*) "FS NaN K=",K,"Ij",i,j -! stop -! endif -! enddo - enddo -enddo - -!write(6,*) "FS",maxval(abs(reshape(FS_loc,(/ NV*nnx*pp /) ))) - -ft_a= vin - F - gamma_ark*dt*FS_loc - -fcur=reshape(ft_a, (/ NV*nnx*pp /) ) -!write(6,*) "fcur", maxval(abs(fcur)) - -return -end subroutine BGKimexL_nsoli - -! -------------------------------------------------------------------- - - - subroutine DG_flux_ark(nnx,pp,l,dx) !,c,b,A,F,u_t) - use State_Var, ONLY: NV,F, F_s, F_ns, V, FS, BC_type,dx_g,dt_g - use RK_Var - use Legendre -! use Nitsol_Var - implicit none - - integer:: nnx ,pp ,l - real(kind=8):: dx -integer :: iupar(2) -real(kind=8):: rupar(2) - - - integer::NVh - integer:: i,j,K - real(kind=8):: tempAu(1:pp), FC(1:pp), FR(1:pp),FU(1:pp) - - real(kind=8):: Fi(NV*nnx*pp),fout(NV*nnx*pp) - real(kind=8):: fnrm, ftol,gamma_ark,dtt - real(kind=8)::rpari, tol(2),it_hist(NV*nnx*pp,3) - integer:: ipari(4) - - integer :: itrmf, iterm - integer:: info(6) - - double precision ddot, dnrm2 - external ddot, dnrm2 - external BGKIMEXL,JACVDG, BGKIMEXL_nsoli - -iupar(1)=nnx -iupar(2)=pp - -rupar(1)=dx_g -rupar(2)=dt_g - -gamma_ark=const_a_I(2,1) -dtt=dt_g - -NVh=NV/2 -tol=dx*1d-6 - -ipari=(/ 40, 40, 2, 20 /) -rpari=-0.1d0 - - -! Compute the source term -call EQUILIBRIUM(nnx,pp) -call Compute_Source(nnx,pp,dx) - -if (l .eq. 1) then - -do K=1,NVh -! Right-going part - tempAu=matmul(F(K,1,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(K,1,:) - FU=FC - FR(:)=FS(K,1,:) -! F_s(K,1,:,1)=( (-FR)' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b)+( (-FR)' .* b) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(K,1,:) - FU(:)=F(NV-K+1,1,:) - FR(:)=FS(K,1,:) -! F_s(K,1,:,1)=( (-FR)' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - - do i=2,nnx - tempAu=matmul(F(K,i,1:pp),A) - FU(:)=F(K,i-1,:) - FC(:)=F(K,i,:) - FR(:)=FS(K,i,:) - - F_s(K,i,:,l)=-FR - F_ns(K,i,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum(FU)*c) - enddo -! Left-going part - - do i=1,nnx-1 - tempAu=matmul(F(NVh+K,i,1:pp),A) - FU(:)=F(NVh+K,i+1,:) - FC(:)=F(NVh+K,i,:) - FR(:)=FS(NVh+K,i,:) - F_s(NVh+K,i,:,l)=-FR - F_ns(NVh+K,i,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp)*c)+sum( FC*c )*c) - enddo - - tempAu=matmul(F(NVh+K,nnx,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(NVh+K,nnx,:) - FU=FC - FR(:)=FS(NVh+K,nnx,:) - - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(NVh+K,nnx,:) - FU(:)=F(NV-K+1,nnx,:) - FR(:)=FS(NVh+K,nnx,:) - - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - -enddo !K - - do j=1,pp - F_s(:,:,j,l)=F_s(:,:,j,l)*b(j) - F_ns(:,:,j,l)=F_ns(:,:,j,l)*b(j) - enddo - -else -! Stages 2-6 - -Fi=reshape(F,(/ NV*nnx*pp /) ) -! call BGKimexL(NV*nnx*pp, Fi, fout, rpar, ipar, itrmf) -! fnrm = dnrm2(NV*nnx*pp, fout, 1) -! ftol = rlftol*1d0 !fnrm -call NSOLI(Fi,BGKimexL_nsoli,tol, ipari, rpari, Fi, it_hist, iterm, NV*nnx*pp, & - iupar, rupar) - -!call nitsol(NV*nnx*pp, Fi, BGKimexL, jacvDG, ftol, stptol, & -! input, info, rwork, rpar, ipar, iterm, ddot, dnrm2) - -if (iterm .ne. 0) then - write(6,*) "Iterm", iterm!,ftol,maxval(abs(rwork))!,info -stop -endif - - F=reshape(Fi,(/ NV,nnx,pp /)) -call Comp_RU(nnx,pp) -call Comp_ZTP(nnx,pp) -call EQUILIBRIUM(nnx,pp) -call Compute_Source(nnx,pp,dx) - - -do K=1,NVh -! Right-going part - tempAu=matmul(F(K,1,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(K,1,:) - FU=FC - FR(:)=FS(K,1,:) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(K,1,:) - FU(:)=F(NV-K+1,1,:) - FR(:)=FS(K,1,:) - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - - do i=2,nnx - tempAu=matmul(F(K,i,1:pp),A) - FU(:)=F(K,i-1,:) - FC(:)=F(K,i,:) - FR(:)=FS(K,i,:) - F_s(K,i,:,l)=-FR - F_ns(K,i,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum(FU)*c) - enddo -! Left-going part - - do i=1,nnx-1 - tempAu=matmul(F(NVh+K,i,1:pp),A) - FU(:)=F(NVh+K,i+1,:) - FC(:)=F(NVh+K,i,:) - FR(:)=FS(NVh+K,i,:) - F_s(NVh+K,i,:,l)=-FR - F_ns(NVh+K,i,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp)*c)+sum( FC*c )*c) - enddo - - tempAu=matmul(F(NVh+K,nnx,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(NVh+K,nnx,:) - FU=FC - FR(:)=FS(NVh+K,nnx,:) - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(NVh+K,nnx,:) - FU(:)=F(NV-K+1,nnx,:) - FR(:)=FS(NVh+K,nnx,:) - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - -enddo !K - do j=1,pp - F_s(:,:,j,l)=F_s(:,:,j,l)*b(j) - F_ns(:,:,j,l)=F_ns(:,:,j,l)*b(j) - enddo - -endif !l (RK) - - end subroutine DG_flux_ark - - -!------------------------------------------------------------------------------ - subroutine ERK_marching_1D(nnx,pp,l,dt) - use State_Var - use RK_Var - implicit none - integer:: nnx ,pp ,l,K - real(kind=8):: dt -! Local Variables - integer:: i,j - - if (l .LT. RK_Stage) then - - F_new=F_new+ dt*const_b(l)*(F_s(:,:,:,l)+F_ns(:,:,:,l)) - F=Fold - - do j=1,l - F = F + dt*(const_a_I(l+1,j)*F_s(:,:,:,j) + const_a_E(l+1,j)*F_ns(:,:,:,j)) - enddo - - else - F_new=F_new+ dt*const_b(l)*(F_s(:,:,:,l)+F_ns(:,:,:,l)) - endif - - call Comp_RU(nnx,pp) - call Comp_ZTP(nnx,pp) - end subroutine ERK_marching_1D - -!------------------------------------------------------------------------------ - - subroutine DG_flux_and_bdd(nnx,pp,l,dx) !,c,b,A,F,u_t) - use State_Var - use RK_Var - use Legendre - implicit none - - integer:: nnx ,pp ,l - real(kind=8):: dx - - integer::NVh - integer:: i,j,K - real(kind=8):: tempAu(1:pp), FC(1:pp), FR(1:pp),FU(1:pp) - !, FS(1:nnx,1:pp) - -NVh=NV/2 - -! Compute the source term -call EQUILIBRIUM(nnx,pp) -call Compute_Source(nnx,pp,dx) - -!do i=1,nnx -! FC(:)=matmul(F(i,:),Pleg) - ! FC(:)=FC*FC - ! FC=(FC'*Pleg).^2 -! do j=1,pp -! FS(i,j)=sum (FC(:)*Pleg(j,:)*wl(:))*dx/2d0 -! end do -!end do - -do K=1,NVh -! Right-going part - tempAu=matmul(F(K,1,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(K,1,:) - FU=FC - FR(:)=FS(K,1,:) -! F_s(K,1,:,1)=( (-FR)' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b)+( (-FR)' .* b) - - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c)-FR - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(K,1,:) - FU(:)=F(NV-K+1,1,:) - FR(:)=FS(K,1,:) -! F_s(K,1,:,1)=( (-FR)' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b) - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c)-FR - else - write(6,*) "BC_type not supported",BC_type - stop - endif - - do i=2,nnx - tempAu=matmul(F(K,i,1:pp),A) - FU(:)=F(K,i-1,:) - FC(:)=F(K,i,:) - FR(:)=FS(K,i,:) - F_ns(K,i,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum(FU)*c)-FR - -! do j=1,pp -! F_ns(i,j,l)=tempAu(j)-sum(F(i,:))+sum(F(i-1,:))*c(j)+FS(i,j) -! enddo -! do j=1,pp -! F_ns(i,j,l)=F_ns(i,j,l)*b(j) -! enddo - enddo -! Left-going part - - do i=1,nnx-1 - tempAu=matmul(F(NVh+K,i,1:pp),A) - FU(:)=F(NVh+K,i+1,:) - FC(:)=F(NVh+K,i,:) - FR(:)=FS(NVh+K,i,:) - F_ns(NVh+K,i,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp)*c)+sum( FC*c )*c)-FR - enddo - - tempAu=matmul(F(NVh+K,nnx,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(NVh+K,nnx,:) - FU=FC - FR(:)=FS(NVh+K,nnx,:) - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c)-FR - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(NVh+K,nnx,:) - FU(:)=F(NV-K+1,nnx,:) - FR(:)=FS(NVh+K,nnx,:) - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c)-FR - else - write(6,*) "BC_type not supported",BC_type - stop - endif - -enddo !K - - - do j=1,pp - F_ns(:,:,j,l)=F_ns(:,:,j,l)*b(j) - enddo - - - end subroutine DG_flux_and_bdd - -!------------------------------------------------------------------------------ - -subroutine BGKimexS_nsoli(xcur, fcur, iupar, rupar) -!(n, xcur, fcur, rpar, ipar, itrmf) -! call DGimexL(NV*nnx*pp, Fi, rwork, rpar, ipar, itrmf) -use State_Var, ONLY: F, NV, IT, VIS, V, VW,dx_g,dt_g,nx_g, pp_g -use Legendre -use RK_Var - -implicit none - -real(kind=8), intent(in):: xcur(1:NV*pp_g) -real(kind=8), intent(out) :: fcur(1:NV*pp_g) -integer :: iupar(3) -real(kind=8):: rupar(2) - -integer :: pp -integer :: nnx - -real(kind=8):: dx -real(kind=8):: dt -real(kind=8):: gamma_ark - -integer :: p,j, DDK -integer :: K,m -real(kind=8):: FC(1:pp_g), FB(1:pp_g) -real(kind=8):: FS_loc(1:NV,1:pp_g) -real(kind=8):: vin(1:NV,1:pp_g) -real(kind=8):: ft_a(1:NV,1:pp_g) -real(kind=8):: FEQ_l(1:NV,1:pp_g) -real(kind=8):: Mtemp(NV,pp_g) -real(kind=8):: F_loc(1:NV,1:pp_g) - -real(kind=8):: SR(1:pp_g), SU -real(kind=8):: SE,SAV -real(kind=8):: Rloc(1:pp_g), Uloc(1:pp_g) -real(kind=8):: Zloc(1:pp_g), Tloc(1:pp_g) -real(kind=8):: ETloc(1:pp_g) -logical isnan - -!NV=ipar(3) - pp=pp_g -nnx=nx_g -dx = dx_g -dt = dt_g - -nnx= iupar(1) -pp= iupar(2) -dx= rupar(1) -dt= rupar(2) - -DDK = iupar(3) -gamma_ark=const_a_I(2,1) - -p=pp-1 - -vin=reshape(xcur,(/ NV,pp /) ) - - Mtemp=0d0 - do K=1,NV - Mtemp(K,:)=vin(K,:) - enddo - - F_loc(:,:)=matmul(Mtemp,Pleg) - SR(:) = matmul(VW,F_loc) - - do m=1,pp -! SR(:) = matmul(VW,F_loc) - SU = sum( VW*F_loc(:,m)* V) - SE = sum( VW*F_loc(:,m)* V**2)/2d0 - SAV= sum( VW*F_loc(:,m)* abs(V)) - - Rloc(m) = SR(m) - Uloc(m) = SU/SR(m) - ETloc(m) = SE - enddo - -call Comp_ZTP_S(nnx,pp, IT, Rloc, Uloc, ETloc, Zloc, Tloc) -! do i=1,nnx -! do m=1,pp -! Tloc(i,m) = 4d0*ETloc(i,m)/Rloc(i,m) - 2d0*Uloc(i,m)**2 -! Zloc(i,m) = Rloc(i,m) / sqrt(pi* Tloc(i,m)) -! !Ps(i,m) = ET(i,m) - 0.5d0 * Rs(i,m) * Us(i,m)**2 -! enddo -! enddo - -!call EQUILIBRIUM_F(nnx,pp) - do K=1,NV - do m=1,pp - FEQ_l(K,m) = 1d0/((exp( (V(K)-Uloc(m))**2 /Tloc(m))/Zloc(m)) + dble(IT) ) - - if (FEQ_l(K,m) .gt. 1d20) then - write(6,*) "Infty",K,m - stop - endif - END DO - END DO - -!call Compute_Source_F(nnx,pp,dx,vin,FS_loc) - do K = 1,NV - - FC(:)=vin(K,:) - FB(:)=FEQ_l(K,:) - FC=matmul(FC,Pleg)-FB - do j=0,p - FS_loc(K,j+1)=sum(FC*Pleg(j+1,:)*wl)*dx/2d0/VIS(DDK,j+1) - enddo - enddo - -do K=1,NV - do j=1,pp - FS_loc(K,j)=-FS_loc(K,j)*b(j) -! do i=1,nnx -! if (isnan(FS_loc(K,i,j))) then -! write(6,*) "FS NaN K=",K,"Ij",i,j -! stop -! endif -! enddo - enddo -enddo - -ft_a= vin - F(1:NV,DDK,1:pp_g) - gamma_ark*dt*FS_loc - -fcur=reshape(ft_a, (/ NV*pp /) ) -!write(6,*) "fcur", maxval(abs(fcur)) - -return -end subroutine BGKimexS_nsoli - -!------------------------------------------------------------------------------ - - subroutine DG_flux_arks(nnx,pp,l,dx) !,c,b,A,F,u_t) - use State_Var, ONLY: NV,F, F_s, F_ns, V, FS, BC_type,dx_g,dt_g - use RK_Var - use Legendre -! use Nitsol_Var - implicit none - - integer:: nnx ,pp ,l - real(kind=8):: dx -integer :: iupar(3) -real(kind=8):: rupar(2) - - - integer::NVh - integer:: i,j,K - real(kind=8):: tempAu(1:pp), FC(1:pp), FR(1:pp),FU(1:pp) - - real(kind=8):: Fi(NV*pp),fout(NV*pp) - real(kind=8):: fnrm, ftol,gamma_ark,dtt - real(kind=8)::rpari, tol(2),it_hist(NV*nnx*pp,3) - integer:: ipari(4) - - integer :: ierr -!trmf, iterm -! integer:: info(6) - -! double precision ddot, dnrm2 -! external ddot, dnrm2 - external BGKIMEXS_nsoli - -iupar(1)=nnx -iupar(2)=pp - -rupar(1)=dx_g -rupar(2)=dt_g - -gamma_ark=const_a_I(2,1) -dtt=dt_g - -NVh=NV/2 -tol=dx*1d-6 - -ipari=(/ 40, 40, 2, 20 /) -rpari=-0.1d0 - - -! Compute the source term - -if (l .eq. 1) then -call EQUILIBRIUM(nnx,pp) -call Compute_Source(nnx,pp,dx) - - -do K=1,NVh -! Right-going part - tempAu=matmul(F(K,1,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(K,1,:) - FU=FC - FR(:)=FS(K,1,:) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(K,1,:) - FU(:)=F(NV-K+1,1,:) - FR(:)=FS(K,1,:) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - - do i=2,nnx - tempAu=matmul(F(K,i,1:pp),A) - FU(:)=F(K,i-1,:) - FC(:)=F(K,i,:) - FR(:)=FS(K,i,:) - - F_s(K,i,:,l)=-FR - F_ns(K,i,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum(FU)*c) - enddo -! Left-going part - - do i=1,nnx-1 - tempAu=matmul(F(NVh+K,i,1:pp),A) - FU(:)=F(NVh+K,i+1,:) - FC(:)=F(NVh+K,i,:) - FR(:)=FS(NVh+K,i,:) - F_s(NVh+K,i,:,l)=-FR - F_ns(NVh+K,i,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp)*c)+sum( FC*c )*c) - enddo - - tempAu=matmul(F(NVh+K,nnx,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(NVh+K,nnx,:) - FU=FC - FR(:)=FS(NVh+K,nnx,:) - - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(NVh+K,nnx,:) - FU(:)=F(NV-K+1,nnx,:) - FR(:)=FS(NVh+K,nnx,:) - - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - -enddo !K - - do j=1,pp - F_s(:,:,j,l)=F_s(:,:,j,l)*b(j) - F_ns(:,:,j,l)=F_ns(:,:,j,l)*b(j) - enddo - -else -! Stages 2-6 - -do i=1,nnx -iupar(3)=i - -Fi=reshape(F(1:NV,i,1:pp),(/ NV*pp /) ) - -call NSOLI(Fi,BGKimexS_nsoli,tol, ipari, rpari, Fi, it_hist, ierr, NV*pp, & - iupar, rupar) - -if (ierr .ne. 0) then - write(6,*) "ierr", ierr -stop -endif - - F(1:NV,i,1:pp)=reshape(Fi,(/ NV,pp /)) - -enddo - -call Comp_RU(nnx,pp) -call Comp_ZTP(nnx,pp) -call EQUILIBRIUM(nnx,pp) -call Compute_Source(nnx,pp,dx) - - -do K=1,NVh -! Right-going part - tempAu=matmul(F(K,1,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(K,1,:) - FU=FC - FR(:)=FS(K,1,:) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(K,1,:) - FU(:)=F(NV-K+1,1,:) - FR(:)=FS(K,1,:) - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - - do i=2,nnx - tempAu=matmul(F(K,i,1:pp),A) - FU(:)=F(K,i-1,:) - FC(:)=F(K,i,:) - FR(:)=FS(K,i,:) - F_s(K,i,:,l)=-FR - F_ns(K,i,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum(FU)*c) - enddo -! Left-going part - - do i=1,nnx-1 - tempAu=matmul(F(NVh+K,i,1:pp),A) - FU(:)=F(NVh+K,i+1,:) - FC(:)=F(NVh+K,i,:) - FR(:)=FS(NVh+K,i,:) - F_s(NVh+K,i,:,l)=-FR - F_ns(NVh+K,i,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp)*c)+sum( FC*c )*c) - enddo - - tempAu=matmul(F(NVh+K,nnx,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(NVh+K,nnx,:) - FU=FC - FR(:)=FS(NVh+K,nnx,:) - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(NVh+K,nnx,:) - FU(:)=F(NV-K+1,nnx,:) - FR(:)=FS(NVh+K,nnx,:) - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - -enddo !K - - do j=1,pp - F_s(:,:,j,l)=F_s(:,:,j,l)*b(j) - F_ns(:,:,j,l)=F_ns(:,:,j,l)*b(j) - enddo - -endif !l (RK) - -end subroutine DG_flux_arks - -!------------------------------------------------------------------------------ - - subroutine ARK_marching_1D(nnx,pp,l,dt) - use State_Var - use RK_Var - implicit none - integer:: nnx ,pp ,l,K - real(kind=8):: dt -! Local Variables - integer:: i,j - - if (l .LT. RK_Stage) then - - F_new=F_new+ dt*const_b(l)*(F_s(:,:,:,l)+F_ns(:,:,:,l)) - F=Fold - - do j=1,l - F = F + dt*(const_a_I(l+1,j)*F_s(:,:,:,j) + const_a_E(l+1,j)*F_ns(:,:,:,j)) - enddo - - else - F_new=F_new+ dt*const_b(l)*(F_s(:,:,:,l)+F_ns(:,:,:,l)) - endif - -! call Comp_RU(nnx,pp) -! call Comp_ZTP(nnx,pp) - end subroutine ARK_marching_1D - -!------------------------------------------------------------------------------ - - - real(kind=8) function func0(x) - implicit none - real(kind=8)::x - - if ((x>0.4d0) .and.(x<0.6d0)) then - func0=(x-0.4d0)**10*(x-0.6d0)**10*10d0**20 - else - func0=0d0 - end if - - return - end function - -logical function isnan(x) -real x !(kind=8) x -isnan = x .ne. x -end diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/RK_Var.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/RK_Var.f90 deleted file mode 100644 index c6301e2..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/RK_Var.f90 +++ /dev/null @@ -1,163 +0,0 @@ -module RK_Var - implicit none - !parameter for RK carpenter version - real(kind=8) :: CFL - real(kind=8) :: Time_Final - real(kind=8), allocatable:: RK_para_a(:),RK_para_b(:),RK_para_c(:) - real(kind=8), allocatable:: const_a_E(:,:),const_a_I(:,:) - real(kind=8), allocatable:: const_b(:),const_b_hat(:),const_c(:) - real(kind=8) :: time, time_loc - integer :: ks - integer :: First_Comp, Last_Comp - integer:: RK_Stage -! integer:: input(10) - INTEGER, DIMENSION (1:2) :: ORDER2 = (/ 2, 1 /) - real(kind=8), allocatable:: A(:,:) - real(kind=8), allocatable:: c(:) ,b(:) - -contains - - !------------------------------------------------------------------------------ - - subroutine Input_RK_parameter - implicit none - - integer:: lid - - lid=20 - open(lid,file='RK_Para.in',form='formatted', status='old') - read(lid,*) !==============================================! - read(lid,*) CFL - read(lid,*) Time_Final - read(lid,*) !==============================================! - - close(lid) - - return - - end subroutine Input_RK_parameter - - !------------------------------------------------------------------------------ - !Calculation of the coefficients alpha for SSPRK - subroutine Init_SSPRK(rk,alpha) - implicit none - - integer:: rk - integer:: i,j,k - - real(kind=8):: temp,alpha(1:rk) - ! - alpha(1)=1; - do i=1,rk - do j=(i-1),1,-1 - temp=dble(j); - temp=dble(1/temp); - alpha(j+1)=temp*alpha(j); - enddo - temp=1.0; - do k=1,i - temp=temp*k; - enddo - alpha(i)=1/dble(temp); - alpha(1)=1-sum(alpha(2:i)); - enddo - - end subroutine Init_SSPRK - - !------------------------------------------------------------------------------ - - !Calculation of the coefficients for ARK - subroutine Init_ARK() - implicit none - real(kind=8) :: ARK_tmp(6*6) -! integer:: RK_Stage - integer i,ierr - - ! This is RK4S5 of 2N storage version - RK_Stage=6 - allocate(const_a_E(RK_Stage,RK_Stage), & - const_a_I(RK_Stage,RK_Stage), & - const_b(RK_Stage),const_b_hat(RK_Stage), & - const_c(RK_Stage), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate coefficients for ARK' - write(*,*)'Abort!' - stop - endif -!============ coeffice of ARK4_6 ============ - ARK_tmp = (/ 0d0, 0d0, 0d0, 0d0, 0d0, 0d0, & - 1d0/2d0, 0d0, 0d0, 0d0, 0d0, 0d0, & - 13861d0/62500d0, 6889d0/62500d0, 0d0, 0d0, 0d0, 0d0, & - -116923316275d0/2393684061468d0, -2731218467317d0/15368042101831d0, & - 9408046702089d0/11113171139209d0, 0d0, 0d0, 0d0, & - -451086348788d0/2902428689909d0, -2682348792572d0/7519795681897d0, & - 12662868775082d0/11960479115383d0, 3355817975965d0/11060851509271d0,0d0, 0d0, & - 647845179188d0/3216320057751d0, 73281519250d0/8382639484533d0, & - 552539513391d0/3454668386233d0, 3354512671639d0/8306763924573d0, 4040d0/17871d0, 0d0 /) - const_a_E = RESHAPE( ARK_tmp, (/ 6, 6 /), ORDER = ORDER2) - - ARK_tmp = (/ 0d0, 0d0, 0d0, 0d0, 0d0, 0d0, & - 1d0/4d0, 1d0/4d0, 0d0, 0d0, 0d0, 0d0, & - 8611d0/62500d0, -1743d0/31250d0, 1d0/4d0, 0d0, 0d0, 0d0, & - 5012029d0/34652500d0, -654441d0/2922500d0, 174375d0/388108d0, 1d0/4d0, 0d0, 0d0, & - 15267082809d0/155376265600d0, -71443401d0/120774400d0, & - 730878875d0/902184768d0, 2285395d0/8070912d0, 1d0/4d0, 0d0, & - 82889d0/524892d0, 0d0, 15625d0/83664d0, 69875d0/102672d0, -2260d0/8211d0, 1d0/4d0 /) - const_a_I = RESHAPE( ARK_tmp, (/ 6, 6 /), ORDER = ORDER2) - - const_b = (/ 82889d0/524892d0, 0d0, 15625d0/83664d0, 69875d0/102672d0, -2260d0/8211d0, 1d0/4d0 /) - - const_b_hat = (/ 4586570599d0/29645900160d0, 0d0, 178811875d0/945068544d0, & - 814220225d0/1159782912d0, -3700637d0/11593932d0, 61727d0/225920d0 /) - - const_c = (/ 0d0, 1d0/2d0, 83d0/250d0, 31d0/50d0, 17d0/20d0, 1d0 /) - - end subroutine Init_ARK - - !------------------------------------------------------------------------------ - - - - !------------------------------------------------------------------------------ - - subroutine Init_RK4S5() - implicit none - - integer:: RK_Stage - integer i,ierr - - ! This is RK4S5 of 2N storage version - RK_Stage=5 - allocate(Rk_para_a(0:RK_Stage), & - Rk_para_b(0:RK_Stage), & - Rk_para_c(0:RK_Stage), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate RK_para' - write(*,*)'Abort!' - stop - endif - ! - RK_para_a(1) = 0.0d0 - RK_para_a(2) = -567301805773.0d0/ 1357537059087.0d0 - RK_para_a(3) = -2404267990393.0d0/ 2016746695238.0d0 - RK_para_a(4) = -3550918686646.0d0/ 2091501179385.0d0 - RK_para_a(5) = -1275806237668.0d0/ 842570457699.0d0 - ! - RK_para_b(1) = 1432997174477.0d0/ 9575080441755.0d0 - RK_para_b(2) = 5161836677717.0d0/13612068292357.0d0 - RK_para_b(3) = 1720146321549.0d0/ 2090206949498.0d0 - RK_para_b(4) = 3134564353537.0d0/ 4481467310338.0d0 - RK_para_b(5) = 2277821191437.0d0/14882151754819.0d0 - ! - RK_para_c(1) = 0.0d0 - RK_para_c(2) = 1432997174477.0d0/ 9575080441755.0d0 - RK_para_c(3) = 2526269341429.0d0/ 6820363962896.0d0 - RK_para_c(4) = 2006345519317.0d0/ 3224310063776.0d0 - RK_para_c(5) = 2802321613138.0d0/ 2924317926251.0d0 - - end subroutine Init_RK4S5 - -!========================================================================== - - -end module RK_VAR diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/RK_old.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/RK_old.f90 deleted file mode 100644 index 8fe48d7..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/RK_old.f90 +++ /dev/null @@ -1,693 +0,0 @@ - -subroutine BGKimexL_nsoli(xcur, fcur) -!(n, xcur, fcur, rpar, ipar, itrmf) -! call DGimexL(NV*nnx*pp, Fi, rwork, rpar, ipar, itrmf) -use State_Var, ONLY: F, NV, IT, VIS, V, VW,dx_g,dt_g,nx_g, pp_g -use Legendre -use RK_Var - -implicit none - -real(kind=8), intent(inout):: xcur(1:NV*nx_g*pp_g) -real(kind=8),intent(out) :: fcur(1:NV*nx_g*pp_g) - -integer :: pp !=ipar(2) -integer :: nnx !=ipar(1) -real(kind=8):: dx -real(kind=8):: dt -real(kind=8):: gamma_ark - -integer :: p,i,j -integer :: K,m -real(kind=8):: FC(1:pp_g), FB(1:pp_g) -real(kind=8):: FS_loc(1:NV,1:nx_g,1:pp_g) -real(kind=8):: vin(1:NV,1:nx_g,1:pp_g) -real(kind=8):: ft_a(1:NV,1:nx_g,1:pp_g) -real(kind=8):: FEQ_l(1:NV,1:nx_g,1:pp_g) -real(kind=8):: Mtemp(NV,pp_g) -real(kind=8):: F_loc(1:NV,1:pp_g) - -real(kind=8):: SR(1:nx_g,1:pp_g), SU -real(kind=8):: SE,SAV -real(kind=8):: Rloc(1:nx_g,1:pp_g), Uloc(1:nx_g,1:pp_g) -real(kind=8):: Zloc(1:nx_g,1:pp_g), Tloc(1:nx_g,1:pp_g) -real(kind=8):: ETloc(1:nx_g,1:pp_g) -logical isnan - -!NV=ipar(3) - pp=pp_g -nnx=nx_g -dx = dx_g -dt = dt_g - -gamma_ark=const_a_I(2,1) -!gamma_ark=rpar(3) - -write(6,*) "BGK",gamma_ark -p=pp-1 -vin=reshape(xcur,(/ NV,nnx,pp /) ) -write(6,*) "RU, size of vin",size(vin),shape(vin) -!call Comp_RU_F(nnx,pp,vin) -do i=1,nnx - Mtemp=0d0 - do K=1,NV - Mtemp(K,:)=vin(K,i,:) - enddo - - F_loc(:,:)=matmul(Mtemp,Pleg) - SR(i,:) = matmul(VW,F_loc) - - do m=1,pp -! SR(i,:) = matmul(VW,F_loc) - SU = sum( VW*F_loc(:,m)* V) - SE = sum( VW*F_loc(:,m)* V**2)/2d0 - SAV= sum( VW*F_loc(:,m)* abs(V)) - - Rloc(i,m) = SR(i,m) - Uloc(i,m) = SU/SR(i,m) - ETloc(i,m) = SE -! AV(i,m) = SAV - enddo -enddo -!write(6,*) "ZTP b()",b -!call Comp_ZTP_F(nnx,pp) - do i=1,nnx - do m=1,pp - Tloc(i,m) = 4d0*ETloc(i,m)/Rloc(i,m) - 2d0*Uloc(i,m)**2 - Zloc(i,m) = Rloc(i,m) / sqrt(pi* Tloc(i,m)) - !Ps(i,m) = ET(i,m) - 0.5d0 * Rs(i,m) * Us(i,m)**2 - enddo - enddo -!write(6,*) "FEQ" -!call EQUILIBRIUM_F(nnx,pp) - do i=1,nnx - do K=1,NV - do m=1,pp - FEQ_l(K,i,m) = 1d0/((exp( (V(K)-Uloc(i,m))**2 /Tloc(i,m))/Zloc(i,m)) + dble(IT) ) - if (FEQ_l(K,i,m) .gt. 1d20) then - write(6,*) "Infty",i,K,m - stop - endif - END DO - END DO -END DO - -!write(6,*) "Source", FS_loc -!call Compute_Source_F(nnx,pp,dx,vin,FS_loc) - do i=1,nnx - do K = 1,NV - - FC(:)=vin(K,i,:) - FB(:)=FEQ_l(K,i,:) - FC=matmul(FC,Pleg)-FB - do j=0,p - FS_loc(K,i,j+1)=sum(FC*Pleg(j+1,:)*wl)*dx/2d0/VIS(i,j+1) - enddo - enddo - enddo - -write(6,*) "Comp NV,nx,pp", NV, nnx, pp,maxval(abs(reshape(FS_loc,(/ NV*nnx*pp /) ))) - -do K=1,NV - do j=1,pp - FS_loc(K,:,j)=-FS_loc(K,:,j)*b(j) -! do i=1,nnx -! if (isnan(FS_loc(K,i,j))) then -! write(6,*) "FS NaN K=",K,"Ij",i,j -! stop -! endif -! enddo - enddo -enddo - -write(6,*) "FS",maxval(abs(reshape(FS_loc,(/ NV*nnx*pp /) ))) - -ft_a= vin - F - gamma_ark*dt*FS_loc - -fcur=reshape(ft_a, (/ NV*nnx*pp /) ) -write(6,*) "fcur", maxval(abs(fcur)) - -return -end subroutine - -subroutine BGKimexL(n, xcur, fcur, rpar, ipar, itrmf) -! call DGimexL(NV*nnx*pp, Fi, rwork, rpar, ipar, itrmf) -use State_Var, ONLY: F, NV, IT, VIS, V, VW -use Legendre -use RK_Var - -implicit none -integer,intent(in):: n -real(kind=8),intent(in):: rpar(3) -integer,intent(in) :: ipar(1:2) - -integer,intent(out) :: itrmf -real(kind=8), intent(inout):: xcur(1:n) -real(kind=8),intent(out) :: fcur(1:n) - -integer :: pp !=ipar(2) -integer :: nnx !=ipar(1) -real(kind=8):: dx != rpar(1) -real(kind=8):: dt != rpar(2) -real(kind=8):: gamma_ark - -integer :: p,i,j -integer :: K,m -real(kind=8):: FC(1:ipar(2)), FB(1:ipar(2)) -real(kind=8):: FS_loc(1:NV,1:ipar(1),1:ipar(2)) -real(kind=8):: vin(1:NV,1:ipar(1),1:ipar(2)) -real(kind=8):: ft_a(1:NV,1:ipar(1),1:ipar(2)) -real(kind=8):: FEQ_l(1:NV,1:ipar(1),1:ipar(2)) -real(kind=8):: Mtemp(NV,ipar(2)) -real(kind=8):: F_loc(1:NV,1:ipar(2)) - -real(kind=8):: SR(1:ipar(1),1:ipar(2)), SU -real(kind=8):: SE,SAV -real(kind=8):: Rloc(1:ipar(1),1:ipar(2)), Uloc(1:ipar(1),1:ipar(2)) -real(kind=8):: Zloc(1:ipar(1),1:ipar(2)), Tloc(1:ipar(1),1:ipar(2)) -real(kind=8):: ETloc(1:ipar(1),1:ipar(2)) -logical isnan - -!NV=ipar(3) - pp=ipar(2) -nnx=ipar(1) -dx = rpar(1) -dt = rpar(2) - -gamma_ark=const_a_I(2,1) -!gamma_ark=rpar(3) - -write(6,*) "BGK",ipar,rpar,gamma_ark -p=pp-1 -vin=reshape(xcur,(/ NV,nnx,pp /) ) -write(6,*) "RU, size of vin",size(vin),shape(vin) -!call Comp_RU_F(nnx,pp,vin) -do i=1,nnx - Mtemp=0d0 - do K=1,NV - Mtemp(K,:)=vin(K,i,:) - enddo - - F_loc(:,:)=matmul(Mtemp,Pleg) - SR(i,:) = matmul(VW,F_loc) - - do m=1,pp -! SR(i,:) = matmul(VW,F_loc) - SU = sum( VW*F_loc(:,m)* V) - SE = sum( VW*F_loc(:,m)* V**2)/2d0 - SAV= sum( VW*F_loc(:,m)* abs(V)) - - Rloc(i,m) = SR(i,m) - Uloc(i,m) = SU/SR(i,m) - ETloc(i,m) = SE -! AV(i,m) = SAV - enddo -enddo -!write(6,*) "ZTP b()",b -!call Comp_ZTP_F(nnx,pp) - do i=1,nnx - do m=1,pp - Tloc(i,m) = 4d0*ETloc(i,m)/Rloc(i,m) - 2d0*Uloc(i,m)**2 - Zloc(i,m) = Rloc(i,m) / sqrt(pi* Tloc(i,m)) - !Ps(i,m) = ET(i,m) - 0.5d0 * Rs(i,m) * Us(i,m)**2 - enddo - enddo -!write(6,*) "FEQ" -!call EQUILIBRIUM_F(nnx,pp) - do i=1,nnx - do K=1,NV - do m=1,pp - FEQ_l(K,i,m) = 1d0/((exp( (V(K)-Uloc(i,m))**2 /Tloc(i,m))/Zloc(i,m)) + dble(IT) ) - if (FEQ_l(K,i,m) .gt. 1d20) then - write(6,*) "Infty",i,K,m - stop - endif - END DO - END DO -END DO - -!write(6,*) "Source", FS_loc -!call Compute_Source_F(nnx,pp,dx,vin,FS_loc) - do i=1,nnx - do K = 1,NV - - FC(:)=vin(K,i,:) - FB(:)=FEQ_l(K,i,:) - FC=matmul(FC,Pleg)-FB - do j=0,p - FS_loc(K,i,j+1)=sum(FC*Pleg(j+1,:)*wl)*dx/2d0/VIS(i,j+1) - enddo - enddo - enddo - -write(6,*) "Comp NV,nx,pp", NV, nnx, pp,maxval(abs(reshape(FS_loc,(/ NV*nnx*pp /) ))) - -do K=1,NV - do j=1,pp - FS_loc(K,:,j)=-FS_loc(K,:,j)*b(j) -! do i=1,nnx -! if (isnan(FS_loc(K,i,j))) then -! write(6,*) "FS NaN K=",K,"Ij",i,j -! stop -! endif -! enddo - enddo -enddo - -write(6,*) "FS",maxval(abs(reshape(FS_loc,(/ NV*nnx*pp /) ))) - -ft_a= vin - F - gamma_ark*dt*FS_loc - -fcur=reshape(ft_a, (/ NV*nnx*pp /) ) -itrmf = 0 -write(6,*) "fcur", maxval(abs(fcur)) - -return -end subroutine - -subroutine jacvDG(n,xcur,fcur,ijob,v,z,rpar,ipar,itrmjv) -! -------------------------------------------------------------------- -! This subroutine evaluates Jacobian-vector products and preconditioner -! solves for the Bratu test problem. -! -------------------------------------------------------------------- - implicit none - integer n, ijob, ipar(*), itrmjv - double precision xcur(n), fcur(n), v(n), z(n), rpar(*) - double precision cl, cr, dexp, h2l - integer i, j, j1, j2, nx, ny - -write(6,*) "ijob", ijob - - itrmjv = 0 - -return -end subroutine - -! -------------------------------------------------------------------- - - -! -------------------------------------------------------------------- - subroutine ARK_marching_1D(nnx,pp,l,dt) - use State_Var - use RK_Var - implicit none - integer:: nnx ,pp ,l,K - real(kind=8):: dt -! Local Variables - integer:: i,j - - if (l .LT. RK_Stage) then - - F_new=F_new+ dt*const_b(l)*(F_s(:,:,:,l)+F_ns(:,:,:,l)) - F=Fold - - do j=1,l - F = F + dt*(const_a_I(l+1,j)*F_s(:,:,:,j) + const_a_E(l+1,j)*F_ns(:,:,:,j)) - enddo - - else - F_new=F_new+ dt*const_b(l)*(F_s(:,:,:,l)+F_ns(:,:,:,l)) - endif - - call Comp_RU(nnx,pp) - call Comp_ZTP(nnx,pp) - end subroutine ARK_marching_1D - - !------------------------------------------------------------------------------ - - subroutine DG_flux_ark(nnx,pp,l,dx) !,c,b,A,F,u_t) - use State_Var, ONLY: NV,F, F_s, F_ns, V, FS, BC_type - use RK_Var - use Legendre - use Nitsol_Var - implicit none - - integer:: nnx ,pp ,l - real(kind=8):: dx - - integer::NVh - integer:: i,j,K - real(kind=8):: tempAu(1:pp), FC(1:pp), FR(1:pp),FU(1:pp) - - real(kind=8):: Fi(NV*nnx*pp),fout(NV*nnx*pp) - real(kind=8):: fnrm, ftol,gamma_ark,dtt - real(kind=8)::rpari, tol(2),it_hist(NV*nnx*pp,3) - integer:: ipari(4) - - integer :: itrmf, iterm - integer:: info(6) - - double precision ddot, dnrm2 - external ddot, dnrm2 - external BGKIMEXL,JACVDG, BGKIMEXL_nsoli - -gamma_ark=const_a_I(2,1) -dtt=rpar(2) - -NVh=NV/2 -tol=dx*1d-6 - -ipari=(/ 40, 40, 2, 20 /) -rpari=-0.1d0 - - -! Compute the source term -call EQUILIBRIUM(nnx,pp) -call Compute_Source(nnx,pp,dx) - -if (l .eq. 1) then - -do K=1,NVh -! Right-going part - tempAu=matmul(F(K,1,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(K,1,:) - FU=FC - FR(:)=FS(K,1,:) -! F_s(K,1,:,1)=( (-FR)' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b)+( (-FR)' .* b) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(K,1,:) - FU(:)=F(NV-K+1,1,:) - FR(:)=FS(K,1,:) -! F_s(K,1,:,1)=( (-FR)' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - - do i=2,nnx - tempAu=matmul(F(K,i,1:pp),A) - FU(:)=F(K,i-1,:) - FC(:)=F(K,i,:) - FR(:)=FS(K,i,:) - - F_s(K,i,:,l)=-FR - F_ns(K,i,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum(FU)*c) - enddo -! Left-going part - - do i=1,nnx-1 - tempAu=matmul(F(NVh+K,i,1:pp),A) - FU(:)=F(NVh+K,i+1,:) - FC(:)=F(NVh+K,i,:) - FR(:)=FS(NVh+K,i,:) - F_s(NVh+K,i,:,l)=-FR - F_ns(NVh+K,i,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp)*c)+sum( FC*c )*c) - enddo - - tempAu=matmul(F(NVh+K,nnx,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(NVh+K,nnx,:) - FU=FC - FR(:)=FS(NVh+K,nnx,:) - - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(NVh+K,nnx,:) - FU(:)=F(NV-K+1,nnx,:) - FR(:)=FS(NVh+K,nnx,:) - - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - -enddo !K - - do j=1,pp - F_s(:,:,j,l)=F_s(:,:,j,l)*b(j) - F_ns(:,:,j,l)=F_ns(:,:,j,l)*b(j) - enddo - -else -! Stages 2-6 - -Fi=reshape(F,(/ NV*nnx*pp /) ) -write(6,*) "size Fi", size(Fi) - call BGKimexL(NV*nnx*pp, Fi, fout, rpar, ipar, itrmf) - - fnrm = dnrm2(NV*nnx*pp, fout, 1) - ftol = rlftol*1d0 !fnrm -call NSOLI(Fi,BGKimexL_nsoli,tol, ipari, rpari, Fi, it_hist, iterm, NV*nnx*pp) - -!call nitsol(NV*nnx*pp, Fi, BGKimexL, jacvDG, ftol, stptol, & -! input, info, rwork, rpar, ipar, iterm, ddot, dnrm2) - -if (iterm .ne. 0) then - write(6,*) "Iterm", iterm,ftol,maxval(abs(rwork)),info -stop -endif - - F=reshape(Fi,(/ NV,nnx,pp /)) - - -do K=1,NVh -! Right-going part - tempAu=matmul(F(K,1,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(K,1,:) - FU=FC - FR(:)=FS(K,1,:) - - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(K,1,:) - FU(:)=F(NV-K+1,1,:) - FR(:)=FS(K,1,:) - F_s(K,1,:,l)=-FR - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - - do i=2,nnx - tempAu=matmul(F(K,i,1:pp),A) - FU(:)=F(K,i-1,:) - FC(:)=F(K,i,:) - FR(:)=FS(K,i,:) - F_s(K,i,:,l)=-FR - F_ns(K,i,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum(FU)*c) - enddo -! Left-going part - - do i=1,nnx-1 - tempAu=matmul(F(NVh+K,i,1:pp),A) - FU(:)=F(NVh+K,i+1,:) - FC(:)=F(NVh+K,i,:) - FR(:)=FS(NVh+K,i,:) - F_s(NVh+K,i,:,l)=-FR - F_ns(NVh+K,i,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp)*c)+sum( FC*c )*c) - enddo - - tempAu=matmul(F(NVh+K,nnx,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(NVh+K,nnx,:) - FU=FC - FR(:)=FS(NVh+K,nnx,:) - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(NVh+K,nnx,:) - FU(:)=F(NV-K+1,nnx,:) - FR(:)=FS(NVh+K,nnx,:) - F_s(NVh+K,nnx,:,l)=-FR - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c) - else - write(6,*) "BC_type not supported",BC_type - stop - endif - -enddo !K - do j=1,pp - F_s(:,:,j,l)=F_s(:,:,j,l)*b(j) - F_ns(:,:,j,l)=F_ns(:,:,j,l)*b(j) - enddo - -endif !l (RK) - - end subroutine DG_flux_ark - - - !------------------------------------------------------------------------------ - subroutine ERK_marching_1D(nnx,pp,l,dt) - use State_Var - use RK_Var - implicit none - integer:: nnx ,pp ,l,K - real(kind=8):: dt -! Local Variables - integer:: i,j - - if (l .LT. RK_Stage) then - - F_new=F_new+ dt*const_b(l)*(F_s(:,:,:,l)+F_ns(:,:,:,l)) - F=Fold - - do j=1,l - F = F + dt*(const_a_I(l+1,j)*F_s(:,:,:,j) + const_a_E(l+1,j)*F_ns(:,:,:,j)) - enddo - - else - F_new=F_new+ dt*const_b(l)*(F_s(:,:,:,l)+F_ns(:,:,:,l)) - endif - - call Comp_RU(nnx,pp) - call Comp_ZTP(nnx,pp) - end subroutine ERK_marching_1D - - !------------------------------------------------------------------------------ - - subroutine DG_flux_and_bdd(nnx,pp,l,dx) !,c,b,A,F,u_t) - use State_Var - use RK_Var - use Legendre - implicit none - - integer:: nnx ,pp ,l - real(kind=8):: dx - - integer::NVh - integer:: i,j,K - real(kind=8):: tempAu(1:pp), FC(1:pp), FR(1:pp),FU(1:pp) - !, FS(1:nnx,1:pp) - -NVh=NV/2 - -! Compute the source term -call EQUILIBRIUM(nnx,pp) -call Compute_Source(nnx,pp,dx) - -!do i=1,nnx -! FC(:)=matmul(F(i,:),Pleg) - ! FC(:)=FC*FC - ! FC=(FC'*Pleg).^2 -! do j=1,pp -! FS(i,j)=sum (FC(:)*Pleg(j,:)*wl(:))*dx/2d0 -! end do -!end do - -do K=1,NVh -! Right-going part - tempAu=matmul(F(K,1,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(K,1,:) - FU=FC - FR(:)=FS(K,1,:) -! F_s(K,1,:,1)=( (-FR)' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b)+( (-FR)' .* b) - - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c)-FR - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(K,1,:) - FU(:)=F(NV-K+1,1,:) - FR(:)=FS(K,1,:) -! F_s(K,1,:,1)=( (-FR)' .* b) -! F_ns(K,1,:,1)=( (V(K)*A'*FC -V(K)* sum(FC)+ V(K)* sum(FU'.* c) * c')' .* b) - F_ns(K,1,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum( FU*c )*c)-FR - else - write(6,*) "BC_type not supported",BC_type - stop - endif - - do i=2,nnx - tempAu=matmul(F(K,i,1:pp),A) - FU(:)=F(K,i-1,:) - FC(:)=F(K,i,:) - FR(:)=FS(K,i,:) - F_ns(K,i,:,l)=V(K)*(tempAu(:)-sum(FC(1:pp))+sum(FU)*c)-FR - -! do j=1,pp -! F_ns(i,j,l)=tempAu(j)-sum(F(i,:))+sum(F(i-1,:))*c(j)+FS(i,j) -! enddo -! do j=1,pp -! F_ns(i,j,l)=F_ns(i,j,l)*b(j) -! enddo - enddo -! Left-going part - - do i=1,nnx-1 - tempAu=matmul(F(NVh+K,i,1:pp),A) - FU(:)=F(NVh+K,i+1,:) - FC(:)=F(NVh+K,i,:) - FR(:)=FS(NVh+K,i,:) - F_ns(NVh+K,i,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp)*c)+sum( FC*c )*c)-FR - enddo - - tempAu=matmul(F(NVh+K,nnx,1:pp),A) - if (BC_type .eq. 0) then - !BC no-flux - FC(:)=F(NVh+K,nnx,:) - FU=FC - FR(:)=FS(NVh+K,nnx,:) - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c)-FR - - elseif (BC_type .eq. -1) then - !BC reflecting - FC(:)=F(NVh+K,nnx,:) - FU(:)=F(NV-K+1,nnx,:) - FR(:)=FS(NVh+K,nnx,:) - F_ns(NVh+K,nnx,:,l)=V(NVh+K)*(tempAu(:)-sum(FU(1:pp))+sum( FC*c )*c)-FR - else - write(6,*) "BC_type not supported",BC_type - stop - endif - -enddo !K - - - do j=1,pp - F_ns(:,:,j,l)=F_ns(:,:,j,l)*b(j) - enddo - - - end subroutine DG_flux_and_bdd - !------------------------------------------------------------------------------ - - - real(kind=8) function func0(x) - implicit none - real(kind=8)::x - - if ((x>0.4d0) .and.(x<0.6d0)) then - func0=(x-0.4d0)**10*(x-0.6d0)**10*10d0**20 - else - func0=0d0 - end if - - return - end function - -logical function isnan(x) -real x !(kind=8) x -isnan = x .ne. x -end diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/SolveLinearSystem.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/SolveLinearSystem.f90 deleted file mode 100644 index fe1b4e8..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/SolveLinearSystem.f90 +++ /dev/null @@ -1,406 +0,0 @@ -module LinearSolvers - implicit none - - ! The default value for the smallest pivot that will be accepted - ! using the LinearSolvers subroutines. Pivots smaller than this - ! threshold will cause premature termination of the linear equation - ! solver and return false as the return value of the function. - - real(kind=8), parameter :: DEFAULT_SMALLEST_PIVOT = 1.0d-13 - -contains - - ! Use Gaussian elimination to calculate the solution to the linear - ! system, A x = b. No partial pivoting is done. If the threshold - ! argument is present, it is used as the smallest allowable pivot - ! encountered in the computation; otherwise, DEFAULT_SMALLEST_PIVOT, - ! defined in this module, is used as the default threshold. The status - ! of the computation is a logical returned by the function indicating - ! the existence of a unique solution (.true.), or the nonexistence of - ! a unique solution or threshold passed (.false.). - - ! Note that this is an inappropriate method for some linear systems. - ! In particular, the linear system, M x = b, where M = 10e-12 I, will - ! cause this routine to fail due to the presence of small pivots. - ! However, this system is perfectly conditioned, with solution x = b. - - function gaussianElimination( A, b, x, threshold ) - implicit none - logical gaussianElimination - real(kind=8), dimension( :, : ), intent( in ) :: A ! Assume the shape of A. - real(kind=8), dimension( : ), intent( in ) :: b ! Assume the shape of b. - real(kind=8), dimension( : ), intent( out ) :: x ! Assume the shape of x. - - ! The optional attribute specifies that the indicated argument - ! is not required to be present in a call to the function. The - ! presence of optional arguments, such as threshold, may be checked - ! using the intrinsic logical function, present (see below). - - real(kind=8), optional, intent( in ) :: threshold - - integer i, j ! Local index variables. - integer N ! Order of the linear system. - real(kind=8) m ! Multiplier. - real(kind=8) :: smallestPivot = DEFAULT_SMALLEST_PIVOT - - ! Pointers to the appropriate rows of the matrix during the elmination. - real(kind=8), dimension( : ), pointer :: pivotRow - real(kind=8), dimension( : ), pointer :: currentRow - - ! Copies of the input arguments. These copies are modified during - ! the computation. - ! The target attribute is used to indicate that the specified - ! variable may be the target of a pointer. Rows of ACopy are targets - ! of pivotRow and currentRow, defined above. - - real(kind=8), dimension( size( A, 1 ), size( A, 2) ), target :: ACopy - real(kind=8), dimension( size( b ) ) :: bCopy - - ! Status of the computation. The return value of the function. - logical successful - - ! Change the smallestPivot if the threshold argument was included. - if ( present( threshold ) ) smallestPivot = abs( threshold ) - - ! Setup the order of the system by using the intrinsic function size. - ! size returns the number of elements in the specified dimension of - ! an array or the total number of elements if the dimension is not - ! specified. Also assume that a unique solution exists initially. - - N = size( b ) - ACopy = A - bCopy = b - successful = .true. - - ! Begin the Gaussian elimination algorithm. - ! Note the use of array sections in the following loops. These - ! eliminate the need for many do loops that are common in Fortran - ! 77 code. - ! Pointers are also used below and enhance the readability of the - ! elimination process. - - ! Begin with the first row. - i = 1 - - ! Reduce the system to upper triangular. - do while ( ( successful ) .and. ( i <= N-1 ) ) - - ! The following statement is called pointer assignment and uses - ! the pointer assignment operator =>'. This causes pivotRow - ! to be an alias for the ith row of ACopy. Note that this does - ! not cause any movement of data. - - ! Assign the pivot row. - pivotRow => ACopy( i, : ) - - ! Verify that the current pivot is not smaller than smallestPivot. - successful = abs( pivotRow( i ) ) >= smallestPivot - - if ( successful ) then - - ! Eliminate the entries in the pivot column below the pivot row. - - do j = i+1, N - ! Assign the current row. - currentRow => ACopy( j, : ) - - ! Calculate the multiplier. - m = currentRow( i ) / pivotRow( i ) - - ! Perform the elimination step on currentRow and right - ! hand side, bCopy. - currentRow = m * pivotRow - currentRow - bCopy( j ) = m * bCopy( i ) - bCopy( j ) - end do - - end if - - ! Move to the next row. - i = i + 1 - - end do - - ! Check the last pivot. - pivotRow => ACopy( N, : ) - if ( successful ) successful = abs( pivotRow( N ) ) >= smallestPivot - - if ( successful ) then - do i = N, 2, -1 ! Backward substitution. - - ! Determine the ith unknown, x( i ). - x( i ) = bCopy( i ) / ACopy( i, i ) - - ! Substitute the now known value of x( i ), reducing the order of - ! the system by 1. - bCopy = bCopy - x( i ) * ACopy( :, i ) - - end do - end if - - ! Determine the value of x( 1 ) as a special case. - if ( successful ) x( 1 ) = bCopy( 1 ) / ACopy( 1, 1 ) - - ! Prepare the return value of the function. - gaussianElimination = successful - - end function gaussianElimination - - - ! The LU decomposition of a matrix may be represented in a compact form - ! existing in a single matrix, M, if the assignments M=L and M=U are - ! done (in that order). The diagonal entries in L are assumed to be - ! unity so that no storage space is necessary. Instead, the diagonal - ! of M is used to hold the diagonal entries of U. This is a common - ! method of storing the LU decomposition of a matrix. - - ! The algorithm belows makes an additional assumption concerning the - ! pivots or diagonal elements of U. Computation terminates if one of - ! these pivots is smaller than the given or default threshold. In this - ! case, the LU decomposition is not formed. Note that this algorithm - ! successfully terminates if such an LU can be computed. In this case - ! the coefficient matrix, A, is nonsingular. (No attempt for recovery, - ! such as permutation of rows, is done.) - - ! Compute the LU decomposition of A, storing the result in LU so that - ! A is not overwritten. If the threshold argument is present, it is used - ! as the smallest allowable pivot encountered in the computation; - ! otherwise, DEFAULT_SMALLEST_PIVOT, defined in this module, is used as - ! the default threshold during the computation. The status of the - ! computation is a logical returned by the function indicating the - ! success (.true.) or failure (.false.) of the factorization - ! After the computation, LU will contain the multipliers below the main - ! diagonal (L) and the result after elimination on and above the main - ! diagonal (U), so that A = L * U. - - function LUFactor ( A, LU, threshold ) - implicit none - logical LUFactor - real(kind=8), dimension( :, : ), intent( in ) :: A - real(kind=8), dimension( :, : ), intent( out ) :: LU - real(kind=8), optional, intent( in ) :: threshold - - integer k, i - integer N - logical successful ! Status of the computation. - real(kind=8) :: smallestPivot = DEFAULT_SMALLEST_PIVOT - - ! Reassign the smallestPivot, set the order of the system, and - ! copy A into LU as it will be written to during the factorization. - - if ( present( threshold ) ) smallestPivot = abs( threshold ) - N = size( A, 1 ) - LU = A - - ! Begin the LU factorization algorithm. - ! The status of the computation is initially successful. - successful = .true. - - k = 1 ! Begin with the first column. - do while ( ( successful ) .and. ( k <= N-1 ) ) - - ! Verify that the kth pivot is not smaller than smallestPivot. - successful = abs( LU( k, k ) ) >= smallestPivot - - if ( successful ) then - ! Calculate the multipliers (L) for the current column. - LU( k+1:N, k ) = LU( k+1:N, k ) / LU( k, k ) - - ! Perform elimination on the upper portion of the matrix (U). - do i = k+1, N - LU( i, k+1:N ) = LU( i, k+1:N ) - LU( i, k ) * LU( k, k+1:N ) - enddo - - k = k + 1 ! Move to the next column. - end if - - enddo - - ! Prepare the return value of the function. - LUFactor = successful - - end function LUFactor - - - ! Let A = L*U where LU represents the LU decomposition of A stored in the - ! format produced by LUFactor, A, L, U in R**(NxN). - ! Solve the linear system, A x = b, using the LU decomposition of A stored - ! in LU. Since LU is the LU decomposition of A, A is nonsingular. - ! Consequently, the columns of A constitute a basis for R**N. So, there - ! must exist a unique solution to the linear system A x = b. - ! LUSolve returns the solution to this linear system. - - function LUSolve( LU, b ) result( x ) - implicit none - real(kind=8), dimension( :, : ), intent( in ) :: LU - real(kind=8), dimension( : ), intent( in ) :: b - real(kind=8), dimension( size( b ) ) :: x - - integer k - integer N - real(kind=8), dimension( size( b ) ) :: bCopy - - ! Determine the order of the system and store a copy of b in bCopy - ! as it is written during the computation. - N = size( b ) - bCopy = b - - ! Assume LU is in the form of LU and solve the system in two steps. - ! First, using forward elmination to solve L y = b, then using - ! backward elmination to solve U x = y. In both cases, the right - ! hand side is overwritten with the solution as it is computed. - - ! Forward elimination. Store the solution into the right hand side. - do k = 1, N-1 - bCopy( k+1:N ) = bCopy( k+1:N ) - bCopy( k ) * LU( k+1:N, k ) - end do - - ! Backward elimination. Store the solution into the right hand side. - do k = N, 2, -1 - bCopy( k ) = bcopy( k ) / LU( k, k ) - bCopy( 1:k-1 ) = bCopy( 1:k-1 ) - bCopy( k ) * LU( 1:k-1, k ) - end do - - ! Solve for the 1st unknown as a special case. - bCopy( 1 ) = bCopy( 1 ) / LU( 1, 1 ) - - ! Assign a return value for the function via its result variable, x. - x = bCopy - - end function LUSolve - - - ! Output A in Matlab format, using name in the Matlab assignment statement. - subroutine printMatrix( A, name ) - implicit none - real(kind=8), dimension( :, : ) :: A ! Assume the shape of A. - character name ! Name for use in assignment, ie, name = ...... - - integer n, m, i, j - - n = size( A, 1 ) - m = size( A, 2 ) - - write( *, fmt="(a1,a5)", advance = "no" ) name, ' = [ ' - - ! Output the matrix, except for the last row, which needs no ;'. - do i = 1, n-1 - - ! Output current row. - do j = 1, m-1 - write( *, fmt="(f16.8,a2)", advance = "no" ) A( i, j ), ', ' - end do - - ! Output last element in row and end current row. - write( *, fmt="(f16.8,a1)" ) A( i, m ), ';' - - end do - - ! Output the last row. - do j = 1, m-1 - write( *, fmt="(f16.8,a2)", advance = "no" ) A( i, j ), ', ' - end do - - ! Output last element in row and end. - write( *, fmt="(f10.6,a1)" ) A( i, m ), ']' - - end subroutine printMatrix - - - ! Output b in Matlab format, using name in the Matlab assignment statement. - subroutine printVector( b, name ) - implicit none - real(kind=8), dimension( : ) :: b ! Assume the shape of b. - character name ! Name for use in assignment, ie, name = ...... - - integer n, i - - n = size( b ) - - write( *, fmt="(a1,a5)", advance = "no" ) name, ' = [ ' - - do i = 1, n-1 - write( *, fmt = "(f10.6,a2)", advance = "no" ) b( i ), ', ' - end do - - write( *, fmt = "(f10.6,a2)" ) b( n ), ']''' - - end subroutine printVector - -end module LinearSolvers - - - - -! A program to solve linear systems using the LinearSolvers module. - -program SolveLinearSystem - - ! Include the module for the various linear solvers. - - use LinearSolvers - implicit none - - integer, parameter :: N = 5 ! Order of the linear system. - real(kind=8), parameter :: TOO_SMALL = 1.0d-12 ! Threshold for pivots. - - ! Declare the necessary arrays and vectors to solve the linear system - ! A x = b. - - real(kind=8), dimension( N, N ) :: A ! Coefficient matrix. - real(kind=8), dimension( N ) :: x, b ! Vector of unknowns, and right hand side. - real(kind=8), dimension( N, N ) :: LU ! Matrix for LU factorization of A. - - logical successful ! Status of computations. - - - ! The intrinsic subroutine, random_number, fills a real(kind=8) array or scalar, - ! with uniformly distributed random variates in the interval [0,1). - - call random_number( A ) ! Initialize the coefficient matrix. - call random_number( b ) ! Initialize the right-hand side. - - ! Output the matrix in Matlab format for ease of checking the solution. - call printMatrix( A, 'A' ) - call printVector( b, 'b') - - ! Use Gaussian elmination to calcuate the solution of the linear system. - ! The call below uses the default threshold specified in the - ! LinearSolvers module by omitting the optional argument. - - successful = gaussianElimination( A, b, x ) - - print *, '====================================' - print *, 'Gaussian Elimination:' - print *, '------------------------------------' - if ( successful ) then - call printVector( x, 'x' ) - print *, 'Infinity Norm of Difference = ', & - maxval( abs ( matmul( A, x ) - b ) ) - else - print *, 'No unique solution or threshold passed.' - end if - - ! Compute the LU decomposition of A. - - successful = LUFactor( A, LU ) - - ! Calculate the solution of the linear system given the LU decomposition. - ! Output the results. - - print * - print *, '====================================' - print *, 'LU Factorization:' - print *, '------------------------------------' - if ( successful ) then - x = LUSolve(LU, b) - - print *, 'LU Decomposition:' - call printMatrix( LU, 'M' ) - call printVector( x, 'x' ) - print *, 'Infinity Norm of Difference = ', & - maxval( abs ( matmul( A, x ) - b ) ) - else - print *, 'No unique solution or threshold passed.' - end if - -end program SolveLinearSystem diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/State_Var.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/State_Var.f90 deleted file mode 100644 index e49e928..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/State_Var.f90 +++ /dev/null @@ -1,88 +0,0 @@ -module State_Var - implicit none - !Variables for the equation -! For Implicit-Explicit RK - real(kind=8), allocatable:: F_s(:,:,:,:) !(NV,nx,pp,stage) - real(kind=8), allocatable:: F_ns(:,:,:,:)!(NV,nx,pp,stage) - - real(kind=8), allocatable:: F(:,:,:) !(NV,nx,pp) - real(kind=8), allocatable:: FEQ(:,:,:) !(NV,nx,pp) - real(kind=8), allocatable:: Fold(:,:,:) !(NV,nx,pp) - real(kind=8), allocatable:: F_new(:,:,:) !(NV,nx,pp) - real(kind=8), allocatable:: FS(:,:,:) !(NV,nx,pp) -! Physical Quantities - real(kind=8), allocatable:: x(:,:) !(nx,pp) - real(kind=8), allocatable:: Rs(:,:) !(nx,pp) - real(kind=8), allocatable:: Ps(:,:) !(nx,pp) - real(kind=8), allocatable:: Us(:,:) !(nx,pp) - real(kind=8), allocatable:: Ts(:,:) !(nx,pp) - real(kind=8), allocatable:: Zs(:,:) !(nx,pp) - real(kind=8), allocatable:: ET(:,:) !(nx,pp) - real(kind=8), allocatable:: AV(:,:) !(nx,pp) - real(kind=8), allocatable:: VIS(:,:) !(nx,pp) - -! Temperal Variables for DG scheme -! real(kind=8), allocatable:: FR(:,:) !(pp,1) -! real(kind=8), allocatable:: FU(:,:) !(pp,1) -! real(kind=8), allocatable:: FC(:,:) !(pp,1) -! real(kind=8), allocatable:: FN(:,:) !(pp,1) -! Discrete Ordinate Method - real(kind=8), allocatable:: V(:) !(NV) - real(kind=8), allocatable:: VW(:) !(NV) - integer:: NV,IT,BC_type, nx_g,pp_g - real(kind=8) :: dx_g, dt_g -contains - - !------------------------------------------------------------------------------ - - !------------------------------------------------------------------------------ - ! Initialize of the Variables - subroutine Init_Var(NV,nnx,pp,rks) - implicit none - integer :: NV,nnx,pp,rks - integer i,ierr - - allocate(F(1:NV,1:nnx,1:pp), & -FEQ(1:NV,1:nnx,1:pp), & -Fold(1:NV,1:nnx,1:pp), & -F_new(1:NV,1:nnx,1:pp), & -FS(1:NV,1:nnx,1:pp), & -Rs(1:nnx,1:pp), & -Ps(1:nnx,1:pp), & -Us(1:nnx,1:pp), & -Ts(1:nnx,1:pp), & -Zs(1:nnx,1:pp), & -ET(1:nnx,1:pp), & -AV(1:nnx,1:pp), & -VIS(1:nnx,1:pp), & -x(1:nnx,1:pp), & -F_s(1:NV,1:nnx,1:pp,rks), & -F_ns(1:NV,1:nnx,1:pp,rks), & - stat=ierr) - - F_s=0d0 - F_ns=0d0 - - - if (ierr .ne. 0) then - write(*,*)'Can not allocate State Variables' - write(*,*)'Abort!' - stop - endif -allocate(V(NV),VW(NV),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate Variables for Discrete Ordinate Methods' - write(*,*)'Abort!' - stop - endif - - -write(6,*) "Init_Var",NV,nnx,pp - -return -!============ coeffice of ARK4_6 ============ - - end subroutine Init_Var - - !------------------------------------------------------------------------------ -end module State_VAR diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/nsoli.par b/Trash&OldStuff/DG-BKG/SBGK/src/nsoli.par deleted file mode 100644 index ac0f984..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/nsoli.par +++ /dev/null @@ -1,24 +0,0 @@ - iupar : user parameters - rupar : - -nsoli parms = [maxit, maxitl, etamax, lmeth, restart_limit] - ipar(1) maxit = maxmium number of nonlinear iterations - ipar(2) maxitl = maximum number of inner iterations before restart - ipar(3) lmeth = choice of linear iterative method - ipar(4) restart_limit = max number of restarts for GMRES - rpar etamax = Maximum error tolerance for residual in inner - - gmparms = [abs(etamax), lmaxit] - igmparms = (/lmaxit, ipar(4), 1/) - rgmparms = abs(etamax) - -dkrylov params =[rpar ipar(1:3)] - ipar(1) lmaxit = max number of iterations - ipar(2) restart_limit= max number of restarts for GMRES(m) - ipar(3) (Optional) = reorthogonalization method in GMRES - rpar relative residual reduction factor - gmparms = [params(1), params(2), params(4)] - igmparms =(/ ipar(1), 1, 0 /) lmaxit, default reorthogonalization method, initialize xinit - rgmparms = rpar - -dgmres (f0, fval, x, igmparms, rgmparms, step, errstep, total_iters) diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/BC_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/BC_Pack.f90 deleted file mode 100644 index 255f008..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/BC_Pack.f90 +++ /dev/null @@ -1,451 +0,0 @@ -subroutine Init_BC_Variables - use MD2D_Grid - use Char_Var - implicit none - integer:: N_max - - N_max=maxval(PolyDegN_Max(1:2)); - call alloc_mem_Char_Var(N_max,TotNum_DM) - - call Init_BC_Type - - call Init_Penalty_Parameters - - call Init_S_Operator ! check this one - -end subroutine Init_BC_Variables - - -Subroutine Init_BC_Type - use MD2D_Grid - use Char_Var - implicit none - integer:: lid, Num_DM_BC, ierr - - - lid=81 - open(lid,file='BC.in',form='formatted', status='old') - read(lid,*) !'===============================================' - read(lid,*) Num_DM_BC - - if (Num_DM_BC .ne. TotNum_DM) then - write(*,*)'Message from BC_Pack.f90' - write(*,*)'Inconsistent specificition of Total Number of BC' - write(*,*)'Stop!' - close(lid) - stop - endif - - read(lid,*) !'===============================================' - do DDK =1,TotNum_DM - read(lid,*) ! Domain Num - read(lid,*) !'---------------------------------------------' - read(lid,1000)BC_type(1,DDK),BC_type(2,DDK),BC_type(3,DDK),BC_type(4,DDK) - read(lid,*) !'=============================================' - enddo - - close(lid) - - return - -1000 format(4i4) - -end subroutine Init_BC_Type - -!====================================================================! - -subroutine Init_Penalty_Parameters - use MD2D_Grid - use Legendre - use Char_Var - implicit none - - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - ! Edge 1 - tau_Edge(0:ND1,1,DDK) = tau_scale/2.d0/LGLWeights( 0 ,ND2) - - ! Edge 2 - tau_Edge(0:ND2,2,DDK) = tau_scale/2.d0/LGLWeights(ND1,ND1) - - ! Edge 3 - tau_Edge(0:ND1,3,DDK) = tau_scale/2.d0/LGLWeights(ND2,ND2) - - ! Edge 4 - tau_Edge(0:ND2,4,DDK) = tau_scale/2.d0/LGLWeights( 0 ,ND1) - - enddo - - return - -end subroutine Init_Penalty_Parameters - -!====================================================================! - -subroutine Init_S_Operator - use MD2D_Grid - use NorVec_Var - use Char_Var - implicit none - - integer:: i - - real(kind=8):: n1, n2 - real(kind=8):: n1sq, n1n2, n2sq - real(kind=8):: a_p, a_m, a_pm - - do DDK=1,TotNum_DM - - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - do Edge_Num=1,4 - - ND=ND1; if (mod(Edge_Num,2) .eq. 0) ND=ND2 - - do i=0,ND - - n1 = NorVec_x1(i,Edge_Num,DDK) - n2 = NorVec_x2(i,Edge_Num,DDK) - n1sq = n1*n1 - n1n2 = n1*n2 - n2sq = n2*n2 - - a_p = dsqrt(1.d0+n1*n2); a_m = dsqrt(1.d0-n1*n2) - a_pm= a_p * a_m - - S(1:5,1:5,i,Edge_Num,DDK) = 0.5d0 * reshape( & - (/ 0.d0 , 0.d0, 2.d0*n2sq/a_pm, -2.d0*n1n2/a_pm, 2.d0*n1sq/a_pm, & - 1.d0 , -1.d0, -n1/a_m , (n1-n2)/a_m , n2/a_m , & - -1.d0 , 1.d0, -n1/a_m , (n1-n2)/a_m , n2/a_m , & - -1.d0 , -1.d0, n1/a_p , (n1+n2)/a_p , n2/a_p , & - 1.d0 , 1.d0, n1/a_p , (n1+n2)/a_p , n2/a_p & - /) , (/5,5/) ) - - SI(1:5,1:5,i,Edge_Num,DDK) = transpose(S(1:5,1:5,i,Edge_Num,DDK)) - - BDO(1:5,i,Edge_Num,DDK) = & - (/ 0.d0 ,& - 0.d0 ,& - NorVec_mg(i,Edge_num,DDK) ,& - 0.d0 ,& - NorVec_mg(i,Edge_num,DDK) /) - - enddo ! i - - enddo ! Edge_Num - - enddo! DDK - -end subroutine Init_S_Operator - -!=======================================================================! - -subroutine Compute_Characteristic - use MD2D_Grid - use Char_Var - use State_Var - implicit none - integer:: DIF - integer:: i - - - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - do Edge_Num=1,4 - ND=ND1; if(mod(Edge_Num,2) .eq. 0) ND=ND2 - - select case(Edge_Num) - case(1,3) - - if (Edge_Num .eq. 1) DIF=0 - if (Edge_Num .eq. 3) DIF=ND2 - - ! colllect field variables - do i=0,ND - - ! collect field variables - RFV(1,i,Edge_Num,DDK) = v1(i,DIF,DDK) - RFV(2,i,Edge_Num,DDK) = v2(i,DIF,DDK) - RFV(3,i,Edge_Num,DDK) = T11(i,DIF,DDK) - RFV(4,i,Edge_Num,DDK) = T12(i,DIF,DDK) - RFV(5,i,Edge_Num,DDK) = T22(i,DIF,DDK) - - ! compute characteristic - R(1:5,i,Edge_Num,DDK)=& - matmul( SI(1:5,1:5,i,Edge_Num,DDK),& - RFV(1:5,i,Edge_Num,DDK)) - - enddo - - case(2,4) - - if (Edge_Num .eq. 2) DIF=ND1 - if (Edge_Num .eq. 4) DIF=0 - - do i=0,ND - - ! collect field variables - RFV(1,i,Edge_Num,DDK) = v1(DIF,i,DDK) - RFV(2,i,Edge_Num,DDK) = v2(DIF,i,DDK) - RFV(3,i,Edge_Num,DDK) = T11(DIF,i,DDK) - RFV(4,i,Edge_Num,DDK) = T12(DIF,i,DDK) - RFV(5,i,Edge_Num,DDK) = T22(DIF,i,DDK) - - ! compute characteristic - R(1:5,i,Edge_Num,DDK)=& - matmul( SI(1:5,1:5,i,Edge_Num,DDK),& - RFV(1:5,i,Edge_Num,DDK)) - - enddo - - end select - - enddo - - enddo - -end subroutine Compute_Characteristic - -!======================================================================= - -subroutine Impose_Penalty_BC - use MD2D_Grid - use State_Var - use Char_Var - use Material_Var - implicit none - ! Declare local variables - integer:: DI1, DI2, DIF - integer:: i,j - - real(kind=8):: R_Diff(1:5) ! (R-RBC) - real(kind=8):: B_R_Diff(1:5) ! B (R-RBC) - real(kind=8):: PBC(1:5) ! SI B (R-RBC) - - - ! subroutine begins - - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - do Edge_Num=1,4 - - ND=ND1; if( mod(Edge_Num,2) .eq. 0) ND=ND2 - - select case(Edge_Num) - case(1,3) - - if (Edge_Num .eq. 1) DIF=0 - if (Edge_Num .eq. 3) DIF=ND2 - - case(2,4) - - if (Edge_Num .eq. 2) DIF=ND1 - if (Edge_Num .eq. 4) DIF=0 - - end select - - select case(BC_Type(Edge_Num,DDK)) - case(2) ! Non-slip rigid solid boundary condition: V1=0, V2=0 - ! R3 = R2, R5 = R4 - - do i=0,ND - - RBC(1,i,Edge_Num,DDK) = R(1,i,Edge_Num,DDK) - RBC(2,i,Edge_Num,DDK) = R(2,i,Edge_Num,DDK) - RBC(3,i,Edge_Num,DDK) = R(2,i,Edge_Num,DDK) - RBC(4,i,Edge_Num,DDK) = R(4,i,Edge_Num,DDK) - RBC(5,i,Edge_Num,DDK) = R(4,i,Edge_Num,DDK) - - - R_Diff(1:5) = R(1:5,i,Edge_Num,DDK) - RBC(1:5,i,Edge_Num,DDK) - - B_R_Diff(1:5)=matmul(S(1:5,1:5,i,Edge_Num,DDK),& - BDO(1:5,i,Edge_Num,DDK)*R_Diff(1:5)) - - PBC(1:5) = - (matmul(H_inv(1:5,1:5,i,Edge_Num,DDK),& - B_R_Diff(1:5))) & - * tau_edge(i,Edge_Num,DDK) - - select case(Edge_Num) - case(1,3) - - dv1_dt(i,DIF,DDK) = dv1_dt(i,DIF,DDK)+PBC(1) - dv2_dt(i,DIF,DDK) = dv2_dt(i,DIF,DDK)+PBC(2) - dT11_dt(i,DIF,DDK) = dT11_dt(i,DIF,DDK)+PBC(3) - dT12_dt(i,DIF,DDK) = dT12_dt(i,DIF,DDK)+PBC(4) - dT22_dt(i,DIF,DDK) = dT22_dt(i,DIF,DDK)+PBC(5) - - case(2,4) - - dv1_dt(DIF,i,DDK) = dv1_dt(DIF,i,DDK)+PBC(1) - dv2_dt(DIF,i,DDK) = dv2_dt(DIF,i,DDK)+PBC(2) - dT11_dt(DIF,i,DDK) = dT11_dt(DIF,i,DDK)+PBC(3) - dT12_dt(DIF,i,DDK) = dT12_dt(DIF,i,DDK)+PBC(4) - dT22_dt(DIF,i,DDK) = dT22_dt(DIF,i,DDK)+PBC(5) - - end select ! Edge_Num - - enddo ! i - - case(1) ! stress free boundary condition - ! R3 = - R2, R5 = -R4 - - do i=0,ND - - RBC(1,i,Edge_Num,DDK) = R(1,i,Edge_Num,DDK) - RBC(2,i,Edge_Num,DDK) = R(2,i,Edge_Num,DDK) - RBC(3,i,Edge_Num,DDK) = -R(2,i,Edge_Num,DDK) - RBC(4,i,Edge_Num,DDK) = R(4,i,Edge_Num,DDK) - RBC(5,i,Edge_Num,DDK) = -R(4,i,Edge_Num,DDK) - - - R_Diff(1:5) = R(1:5,i,Edge_Num,DDK) - RBC(1:5,i,Edge_Num,DDK) - - B_R_Diff(1:5)=matmul(S(1:5,1:5,i,Edge_Num,DDK),& - BDO(1:5,i,Edge_Num,DDK)*R_Diff(1:5)) - - PBC(1:5) = - (matmul(H_inv(1:5,1:5,i,Edge_Num,DDK),& - B_R_Diff(1:5))) & - * tau_edge(i,Edge_Num,DDK) - - select case(Edge_Num) - case(1,3) - - dv1_dt(i,DIF,DDK) = dv1_dt(i,DIF,DDK)+PBC(1) - dv2_dt(i,DIF,DDK) = dv2_dt(i,DIF,DDK)+PBC(2) - dT11_dt(i,DIF,DDK) = dT11_dt(i,DIF,DDK)+PBC(3) - dT12_dt(i,DIF,DDK) = dT12_dt(i,DIF,DDK)+PBC(4) - dT22_dt(i,DIF,DDK) = dT22_dt(i,DIF,DDK)+PBC(5) - - case(2,4) - - dv1_dt(DIF,i,DDK) = dv1_dt(DIF,i,DDK)+PBC(1) - dv2_dt(DIF,i,DDK) = dv2_dt(DIF,i,DDK)+PBC(2) - dT11_dt(DIF,i,DDK) = dT11_dt(DIF,i,DDK)+PBC(3) - dT12_dt(DIF,i,DDK) = dT12_dt(DIF,i,DDK)+PBC(4) - dT22_dt(DIF,i,DDK) = dT22_dt(DIF,i,DDK)+PBC(5) - - end select ! Edge_Num - - enddo ! i - - - case(4) ! Welded interface boundary conditions - ! (1) (2) (1) (2) - ! R_3 = - R_2, R_5 = - R_4 - - DDK_Connect = DM_Connect(1, Edge_Num, DDK) - Edge_Connect = DM_Connect(2, Edge_Num, DDK) - Patch_Type = DM_Connect(3, Edge_Num, DDK) - - select case(Patch_Type) - case(1) ! same direction - - do i=0,ND - - RBC(1,i,Edge_Num,DDK) = R(1,i,Edge_Connect,DDK_Connect) - RBC(2,i,Edge_Num,DDK) = R(2,i,Edge_Connect,DDK_Connect) - RBC(3,i,Edge_Num,DDK) = -R(2,i,Edge_Connect,DDK_Connect) - RBC(4,i,Edge_Num,DDK) = R(4,i,Edge_Connect,DDK_Connect) - RBC(5,i,Edge_Num,DDK) = -R(4,i,Edge_Connect,DDK_Connect) - - - R_Diff(1:5) = R(1:5,i,Edge_Num,DDK) - RBC(1:5,i,Edge_Num,DDK) - - B_R_Diff(1:5)=matmul(S(1:5,1:5,i,Edge_Num,DDK),& - BDO(1:5,i,Edge_Num,DDK)*R_Diff(1:5)) - - PBC(1:5) = - (matmul(H_inv(1:5,1:5,i,Edge_Num,DDK),& - B_R_Diff(1:5))) & - * tau_edge(i,Edge_Num,DDK) - - select case(Edge_Num) - case(1,3) - - dv1_dt(i,DIF,DDK) = dv1_dt(i,DIF,DDK)+PBC(1) - dv2_dt(i,DIF,DDK) = dv2_dt(i,DIF,DDK)+PBC(2) - dT11_dt(i,DIF,DDK) = dT11_dt(i,DIF,DDK)+PBC(3) - dT12_dt(i,DIF,DDK) = dT12_dt(i,DIF,DDK)+PBC(4) - dT22_dt(i,DIF,DDK) = dT22_dt(i,DIF,DDK)+PBC(5) - - case(2,4) - - dv1_dt(DIF,i,DDK) = dv1_dt(DIF,i,DDK)+PBC(1) - dv2_dt(DIF,i,DDK) = dv2_dt(DIF,i,DDK)+PBC(2) - dT11_dt(DIF,i,DDK) = dT11_dt(DIF,i,DDK)+PBC(3) - dT12_dt(DIF,i,DDK) = dT12_dt(DIF,i,DDK)+PBC(4) - dT22_dt(DIF,i,DDK) = dT22_dt(DIF,i,DDK)+PBC(5) - - end select ! Edge_Num - - enddo ! i - - case(-1) ! opposite direction - - do i=0,ND - - RBC(1,i,Edge_Num,DDK) = R(1,ND-i,Edge_Connect,DDK_Connect) - RBC(2,i,Edge_Num,DDK) = R(2,ND-i,Edge_Connect,DDK_Connect) - RBC(3,i,Edge_Num,DDK) = -R(2,ND-i,Edge_Connect,DDK_Connect) - RBC(4,i,Edge_Num,DDK) = R(4,ND-i,Edge_Connect,DDK_Connect) - RBC(5,i,Edge_Num,DDK) = -R(4,ND-i,Edge_Connect,DDK_Connect) - - R_Diff(1:5) = R(1:5,i,Edge_Num,DDK) - RBC(1:5,i,Edge_Num,DDK) - - B_R_Diff(1:5) = matmul(S(1:5,1:5,i,Edge_Num,DDK),& - BDO(1:5,i,Edge_Num,DDK)*R_Diff(1:5)) - - PBC(1:5) = - (matmul(H_inv(1:5,1:5,i,Edge_Num,DDK),& - B_R_Diff(1:5))) & - * tau_edge(i,Edge_Num,DDK) - - select case(Edge_Num) - case(1,3) - - dv1_dt(i,DIF,DDK) = dv1_dt(i,DIF,DDK)+PBC(1) - dv2_dt(i,DIF,DDK) = dv2_dt(i,DIF,DDK)+PBC(2) - dT11_dt(i,DIF,DDK) = dT11_dt(i,DIF,DDK)+PBC(3) - dT12_dt(i,DIF,DDK) = dT12_dt(i,DIF,DDK)+PBC(4) - dT22_dt(i,DIF,DDK) = dT22_dt(i,DIF,DDK)+PBC(5) - - case(2,4) - - dv1_dt(DIF,i,DDK) = dv1_dt(DIF,i,DDK)+PBC(1) - dv2_dt(DIF,i,DDK) = dv2_dt(DIF,i,DDK)+PBC(2) - dT11_dt(DIF,i,DDK) = dT11_dt(DIF,i,DDK)+PBC(3) - dT12_dt(DIF,i,DDK) = dT12_dt(DIF,i,DDK)+PBC(4) - dT22_dt(DIF,i,DDK) = dT22_dt(DIF,i,DDK)+PBC(5) - - end select ! Edge_Num - - enddo ! i - - end select - - case(3) - - - - - case(5) - - - - - - - end select ! BC_Type - - enddo ! Edge_Num - - enddo ! DDK - -end subroutine Impose_Penalty_BC - diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Char_Var.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Char_Var.f90 deleted file mode 100644 index c31ab72..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Char_Var.f90 +++ /dev/null @@ -1,86 +0,0 @@ -module Char_Var - implicit none - !Declare BC type boundary conditions - integer, save, allocatable:: BC_Type(:,:) - integer, save, allocatable:: Connect_Table(:,:,:) - - !Declare Module Variables - real(kind=8), save, allocatable:: RFV(:,:,:,:) - real(kind=8), save, allocatable:: R(:,:,:,:) - real(kind=8), save, allocatable:: RBC(:,:,:,:) - - ! Penalty Variables - real(kind=8), parameter :: tau_scale=4.d0 - real(kind=8), save, allocatable:: tau_edge(:,:,:) - - - ! S, SI and BDO opeartor - real(kind=8), save, allocatable:: S(:,:,:,:,:) - real(kind=8), save, allocatable:: SI(:,:,:,:,:) - real(kind=8), save, allocatable:: BDO(:,:,:,:) - -contains -!================================================================= - subroutine alloc_mem_Char_Var(N_max,Num_Domain) - implicit none - integer:: N_max - integer:: Num_Domain - - integer:: ierr - - - ! subroutine begins - allocate ( BC_Type(4,Num_Domain), & - Connect_Table(2,4,Num_Domain), stat=ierr ) - if ( ierr .ne. 0 ) then - write(*,*)'Error message from Char_Var.f90:' - write(*,*)'Cannot allocate memory for BC_Type Variables' - write(*,*)'Abort!' - stop - endif - BC_Type=0 - - allocate ( RFV(5,0:N_max,4,Num_Domain), & - R(5,0:N_max,4,Num_Domain), & - RBC(5,0:N_max,4,Num_Domain), & - stat=ierr ) - - if (ierr .ne. 0) then - write(*,*)'Error message from Char_Var.f90:' - write(*,*)'Cannot allocate memory for Characteristic Variables' - write(*,*)'Abort!' - stop - endif - - RFV=0.d0 - R=0.d0 - RBC=0.d0 - - allocate (tau_edge(0:N_max,4,Num_Domain), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Error message from Char_Var.f90:' - write(*,*)'Cannot allocate memory for Penalty Parameters' - write(*,*)'Abort!' - stop - endif - - tau_edge=0.d0 - - allocate ( S(5,5,0:N_max,4,Num_Domain), & - SI(5,5,0:N_max,4,Num_Domain), & - BDO(5,0:N_max,4,Num_Domain), & - stat = ierr ) - if (ierr .ne. 0) then - write(*,*)'Error message from Char_Var.f90:' - write(*,*)'Cannot allocate memory for Penalty Parameters' - write(*,*)'Abort!' - stop - endif - - S=0.d0; SI=0.d0; BDO=0.d0 - - return - - end subroutine alloc_mem_Char_Var -!================================================================= -end module Char_Var diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Demo_Case.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Demo_Case.f90 deleted file mode 100644 index 2036b56..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Demo_Case.f90 +++ /dev/null @@ -1,12 +0,0 @@ -module Demo_Case - - - - - - - - - - -end module Demo_Case diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Diff_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Diff_Pack.f90 deleted file mode 100644 index b131ee9..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Diff_Pack.f90 +++ /dev/null @@ -1,105 +0,0 @@ -subroutine diff_x1(N_max,N,A,DA,Domain_Num) - use Legendre ! Legendre.f90 - use Metric_Var ! Metric_Var.f90 - implicit none - ! Declare subroutine arguments - integer:: N_max(1:2) - integer:: N(1:2) - integer:: Domain_Num - real(kind=8):: A(0:N_max(1),0:N_max(2)) - real(kind=8):: DA(0:N_max(1),0:N_max(2)) - ! - ! Declare local arguments - integer:: i,j - integer:: N1,N2 - ! - N1=N(1); N2=N(2); - - DA(0:N1,0:N2) = dxi1_dx1(0:N1,0:N2,Domain_Num) * & - matmul(Diff_xi1(0:N1,0:N1,N1), A(0:N1,0:N2)) & - + dxi2_dx1(0:N1,0:N2,Domain_Num) * & - matmul(A(0:N1,0:N2), Diff_xi2(0:N2,0:N2,N2)) - - return - -end subroutine diff_x1 - -!======================================================================== - -subroutine diff_x2(N_max,N,A,DA,Domain_Num) - use Legendre ! Legendre.f90 - use Metric_Var ! Metric_Var.f90 - implicit none - - ! Declare subroutine arguments - integer:: N_max(1:2) - integer:: N(1:2) - integer:: Domain_Num - real(kind=8):: A(0:N_max(1),0:N_max(2)) - real(kind=8):: DA(0:N_max(1),0:N_max(2)) - - ! Declare local arguments - integer:: i,j - integer:: N1,N2 - - ! subroutine begin - ! - N1=N(1); N2=N(2); - - DA(0:N1,0:N2) = dxi1_dx2(0:N1,0:N2,Domain_Num) * & - matmul(Diff_xi1(0:N1,0:N1,N1), A(0:N1,0:N2)) & - + dxi2_dx2(0:N1,0:N2,Domain_Num) * & - matmul(A(0:N1,0:N2), Diff_xi2(0:N2,0:N2,N2)) - - return - -end subroutine diff_x2 - -!======================================================================== -subroutine differentiate_xi1(N_max,N,A,DA) - use Legendre ! Legendre.f90 - implicit none - ! Declare subroutine arguments - integer:: N_max(1:2) - integer:: N(1:2) - real(kind=8):: A(0:N_max(1),0:N_max(2)) - real(kind=8):: DA(0:N_max(1),0:N_max(2)) - ! - ! Declare local arguments - integer:: i - integer:: N1,N2 - ! - ! subroutine begin - ! - N1=N(1); N2=N(2); - - DA(0:N1,0:N2)=matmul(Diff_xi1(0:N1,0:N1,N1),A(0:N1,0:N2)) - - return - -end subroutine differentiate_xi1 -!====================================================================! - -subroutine differentiate_xi2(N_max,N,A,DA) - use Legendre ! Legendre.f90 - implicit none - ! Declare subroutine arguments - integer:: N_max(1:2) - integer:: N(1:2) - real(kind=8):: A(0:N_max(1),0:N_max(2)) - real(kind=8):: DA(0:N_max(1),0:N_max(2)) - ! - ! Declare local arguments - integer:: i - integer:: N1,N2 - ! - ! subroutine begin - ! - N1=N(1); N2=N(2); - DA(0:N1,0:N2)=matmul(A(0:N1,0:N2),Diff_xi2(0:N2,0:N2,N2)) - - return - -end subroutine differentiate_xi2 - -!====================================================================! diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Error_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Error_Pack.f90 deleted file mode 100644 index 8844938..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Error_Pack.f90 +++ /dev/null @@ -1,82 +0,0 @@ -subroutine Error_001 -use MD2D_Grid -use State_Var -use RK_Var -use Material_Var -implicit none -integer i,j,k -real(kind=8):: x_coor, y_coor, z_coor -real(kind=8):: err_loc(1:5), err_max(1:5) -real(kind=8):: EL_demo001 -real(kind=8):: error -integer :: lid - - - lid=85 - if (First_Comp .eq. 1) then - open(lid,file='Error001.dat') - write(lid,*)'VARIABLES = "Time", "v1", "v2", "T11", "T12", "T22"' - endif - - - err_max(1:5)=0.d0 - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - - do j=0,ND2 - do i=0,ND1 - - x_coor=x1(i,j,DDK) - y_coor=x2(i,j,DDK) - - err_loc(1)= abs( v1(i,j,DDK) - & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK),& - x_coor,y_coor,time,1)) - - err_loc(2)= abs( v2(i,j,DDK) - & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK),& - x_coor,y_coor,time,2)) - - err_loc(3)= abs(T11(i,j,DDK) - & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK),& - x_coor,y_coor,time,3)) - - err_loc(4)= abs(T12(i,j,DDK) - & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK),& - x_coor,y_coor,time,4)) - - err_loc(5)= abs(T22(i,j,DDK) - & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK),& - x_coor,y_coor,time,5)) - - - err_max(1)=max(err_max(1),err_loc(1)) - err_max(2)=max(err_max(2),err_loc(2)) - err_max(3)=max(err_max(3),err_loc(3)) - err_max(4)=max(err_max(4),err_loc(4)) - err_max(5)=max(err_max(5),err_loc(5)) - - - enddo - enddo - enddo - - - - write(lid,1000)time, err_max(1:5), dsqrt(sum(err_max(1:5)*err_max(1:5))) - write(*,1000)time,err_max(1:5),dsqrt(sum(err_max(1:5)*err_max(1:5))) - - if (Last_Comp .eq. 1) then - close(lid) - endif - - - - - -1000 format(1e14.6,1x,6e12.4) - - -end subroutine diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Grid2D_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Grid2D_Pack.f90 deleted file mode 100644 index dcb4815..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Grid2D_Pack.f90 +++ /dev/null @@ -1,253 +0,0 @@ -subroutine Init_Physical_Grid_2D - use MD2D_Grid - use Legendre - implicit none - - ! Declare local arguments - ! Boundary grid for setting physical space grid by transfinite blending - ! Function : Need to deallocate before leaving this subroutine - - real(kind=8), allocatable :: Edge_x(:,:), Edge_y(:,:) - integer ierr - integer N, i, j, k - - !Linear mapping parameters - real(kind=8) :: x_start, x_end - real(kind=8) :: y_start, y_end - - integer:: ND_Max - real(kind=8) :: xi1, xi2 - - - ! Start subroutine - ! Find the max of degree in all directions - ND1=PolyDegN_Max(1); ND2=PolyDegN_Max(2); - ND_Max=max(ND1,ND2,ND3) - - allocate( Edge_x(0:ND_Max,1:12), & - Edge_y(0:ND_Max,1:12), stat= ierr) - - if ( ierr .ne. 0 ) then - write(*,*) 'Grid2D_Pack.f90:' - write(*,*) 'Can not allocate Edge_x Edge_y and in Grid2D_Pack' - write(*,*) 'Abort!' - stop - endif - -! Construct Computational Grids by Transfinite Blending Mapping -! Step 1: Construct Points on Egdes (Totally 4 Edges) -! Step 2: Construct Points on Surfaces (Total 6 Surfaces) based on the Edges -! -! Start looping over all domain - do DDK=1,TotNum_DM - - ND1=PolyDegN_DM(1,DDK); - ND2=PolyDegN_DM(2,DDK); - - !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - ! - ! Set up grid points on Edges - ! - !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - - ! Edge 1: v1 (-1,-1) to v2 ( 1,-1) - ! ^^^^^^ - x_start = DM_Vertex(1,1,DDK) - y_start = DM_vertex(1,2,DDK) - - x_end = DM_Vertex(2,1,DDK) - y_end = DM_vertex(2,2,DDK) - - ND=PolyDegN_DM(1,DDK) - - Edge_x(0:ND,1) = x_start + (LGLCoord(0:ND,ND)+1.d0)/2.d0 * & - (x_end-x_start) - - Edge_y(0:ND,1) = y_start + (LGLCoord(0:ND,ND)+1.d0)/2.d0 * & - (y_end-y_start) - - !-------------------------------------------------------------! - - ! Edge 2: v2 ( 1,-1) to v3 ( 1, 1) - ! ^^^^^^ - x_start = DM_Vertex(2,1,DDK) - y_start = DM_vertex(2,2,DDK) - - x_end = DM_Vertex(3,1,DDK) - y_end = DM_vertex(3,2,DDK) - - ND=PolyDegN_DM(2,DDK) - - Edge_x(0:ND,2) = x_start + (LGLCoord(0:ND,ND)+1.d0)/2.d0 * & - (x_end-x_start) - - Edge_y(0:ND,2) = y_start + (LGLCoord(0:ND,ND)+1.d0)/2.d0 * & - (y_end-y_start) - - !-------------------------------------------------------------! - - ! Edge 3: v4 (-1, 1) to v3 ( 1, 1) - ! ^^^^^^ - x_start = DM_Vertex(4,1,DDK) - y_start = DM_vertex(4,2,DDK) - - x_end = DM_Vertex(3,1,DDK) - y_end = DM_vertex(3,2,DDK) - - - ND=PolyDegN_DM(1,DDK) - - Edge_x(0:ND,3) = x_start + (LGLCoord(0:ND,ND)+1.d0)/2.d0 * & - (x_end-x_start) - - Edge_y(0:ND,3) = y_start + (LGLCoord(0:ND,ND)+1.d0)/2.d0 * & - (y_end-y_start) - - !-------------------------------------------------------------! - - ! Edge 4: v1 (-1,-1) to v4 (-1, 1) - ! ^^^^^^ - x_start = DM_Vertex(1,1,DDK) - y_start = DM_vertex(1,2,DDK) - - x_end = DM_Vertex(4,1,DDK) - y_end = DM_vertex(4,2,DDK) - - ND=PolyDegN_DM(2,DDK) - - Edge_x(0:ND,4) = x_start + (LGLCoord(0:ND,ND)+1.d0)/2.d0 * & - (x_end-x_start) - - Edge_y(0:ND,4) = y_start + (LGLCoord(0:ND,ND)+1.d0)/2.d0 * & - (y_end-y_start) - - !-------------------------------------------------------------! - - !-------------------------------------------------------------! - ! This completes the points on Edges - !-------------------------------------------------------------! - - !=============================================================! - - !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - ! - ! Set up grid points on Surfaces - ! - !+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - - do j=0,ND2 - - xi2 = LGLCoord(j,ND2) - - do i=0,ND1 - - xi1 = LGLCoord(i,ND1) - - ! Original Two D version - x1(i,j,DDK) = & - (1.d0-xi2)/2.d0 * Edge_x(i,1) + & - (1.d0+xi2)/2.d0 * Edge_x(i,3) + & - (1.d0-xi1)/2.d0 * Edge_x(j,4) + & - (1.d0+xi1)/2.d0 * Edge_x(j,2) - & - (1.d0-xi1)*(1.d0-xi2)/4.d0 * DM_Vertex(1,1,DDK)- & - (1.d0+xi1)*(1.d0-xi2)/4.d0 * DM_Vertex(2,1,DDK)- & - (1.d0+xi1)*(1.d0+xi2)/4.d0 * DM_Vertex(3,1,DDK)- & - (1.d0-xi1)*(1.d0+xi2)/4.d0 * DM_Vertex(4,1,DDK) - - x2(i,j,DDK) = & - (1.d0-xi2)/2.d0 * Edge_y(i,1) + & - (1.d0+xi2)/2.d0 * Edge_y(i,3) + & - (1.d0-xi1)/2.d0 * Edge_y(j,4) + & - (1.d0+xi1)/2.d0 * Edge_y(j,2) - & - (1.d0-xi1)*(1.d0-xi2)/4.d0 * DM_Vertex(1,2,DDK)- & - (1.d0+xi1)*(1.d0-xi2)/4.d0 * DM_Vertex(2,2,DDK)- & - (1.d0+xi1)*(1.d0+xi2)/4.d0 * DM_Vertex(3,2,DDK)- & - (1.d0-xi1)*(1.d0+xi2)/4.d0 * DM_Vertex(4,2,DDK) - - enddo ! enddo i - - enddo ! enddo j - - - !-------------------------------------------------------------! - ! This completes the points on Quadalateron - !-------------------------------------------------------------! - - !=============================================================! - - enddo ! enddo DDK - - -!!$ open(77,file='Surface_Grid.dat') -!!$ write(77,*) 'VARIABLES = "X", "Y", "Z"' -!!$ -!!$ do surf_num=5,6 -!!$ ND1=PolyDegN_DM(1,1); ND2=PolyDegN_DM(2,1) -!!$ -!!$ write(77,*) 'ZONE I=', ND1+1, ', J=', ND2+1, ', F=POINT' -!!$ -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ write(77, 10000) Surf_x(i,j,surf_num), & -!!$ Surf_y(i,j,surf_num), & -!!$ Surf_z(i,j,surf_num) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ close(77) -!!$ -!!$ -!!$ open(78,file='LGL_Grid3D.dat') -!!$ write(78,*) 'VARIABLES = "X", "Y", "Z", "V"' -!!$ -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ write(78,*) 'ZONE I=', ND1+1, ', J=', ND2+1, ', K=', ND3+1, 'F=POINT' -!!$ -!!$ do k=0,ND3 -!!$! write(78,*) 'ZONE I=', ND1+1, ', J=', ND2+1, ', F=POINT' -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ write(78, 10001) x1(i,j,k,DDK), x2(i,j,k,DDK), x3(i,j,k,DDK), & -!!$ x3(i,j,k,DDK) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ enddo ! DDK -!!$ close(78) -!!$ -!!$ -!!$ -!!$ -!!$ -!!$ -!!$10000 format(3e23.15) -!!$10001 format(4e23.15) - - -!++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++! - -! Deallocate variable Edge_x and Edge_y - if ( allocated( Edge_x ) ) Deallocate( Edge_x, stat=ierr ) - if ( ierr .ne. 0 ) then - write(*,*) 'Can not deallocate Bnd_x and in Grid' - write(*,*) 'Abort' - stop - endif - - if ( allocated( Edge_y ) ) Deallocate( Edge_y, stat=ierr ) - if ( ierr .ne. 0 ) then - write(*,*) 'Can not deallocate Bnd_y and in Grid' - write(*,*) 'Abort' - stop - endif - - return - - -end subroutine Init_Physical_Grid_2D - - diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/IC_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/IC_Pack.f90 deleted file mode 100644 index ccdf0fd..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/IC_Pack.f90 +++ /dev/null @@ -1,138 +0,0 @@ -subroutine Initial_Field(demo_case) -use State_Var -use MD2D_Grid -implicit none -integer::demo_case - - select case(demo_case) - case(0) - ! do nothing - - case(1) - call demo_001 - - end select - - -return -end subroutine Initial_Field - -subroutine demo_001 - use State_Var - use MD2D_Grid - use Material_Var - implicit none - integer::i,j - integer(kind=8):: omega - real(kind=8)::x_coor, y_coor, t_coor - real(kind=8)::EL_demo001 - - - t_coor=0.d0 - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - do j=0,ND2 - do i=0,ND1 - x_coor=x1(i,j,DDK) - y_coor=x2(i,j,DDK) - - - v1(i,j,DDK) = & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK), & - x_coor,y_coor,t_coor,1) - - v2(i,j,DDK) = & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK), & - x_coor,y_coor,t_coor,2) - - T11(i,j,DDK) = & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK), & - x_coor,y_coor,t_coor,3) - - T12(i,j,DDK) = & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK), & - x_coor,y_coor,t_coor,4) - - T22(i,j,DDK) = & - EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK), & - x_coor,y_coor,t_coor,5) - -! fs1(i,j,DDK)=EM_demo001(x_coor,y_coor,z_coor,0.d0,6) -! fs2(i,j,DDK)=EM_demo001(x_coor,y_coor,z_coor,0.d0,7) - - enddo - enddo - enddo - - - -end subroutine demo_001 - -function EL_demo001(rho,lambda,mu,x,y,t,EL001_id) - - !============================================================= - ! - ! - !============================================================= - - implicit none - real(kind=8):: EL_demo001 - real(kind=8):: rho, lambda, mu, omega, x, y, t - integer:: EL001_ID - - real(kind=8), parameter:: pi=3.14159265358979d0 - real(kind=8):: omega - - - ! subroutine begins - ! - if ( (EL001_ID .lt. 1) .or. (EL001_ID .gt. 7)) then - write(*,*)'IC_Pack.f90' - write(*,*)'em_id is out of range' - stop - endif - - omega=2.d0*pi - - select case(EL001_ID) - case(1) ! v1 field - - EL_demo001 = dsin(pi*x)*dsin(pi*y)*dcos(omega*t) - - case(2) ! v2 field - - EL_demo001 = dsin(pi*x)*dsin(pi*y)*dcos(omega*t) - - case(3) ! T11 field - - EL_demo001 = pi/omega*dsin(omega*t)* & - (lambda*dsin(pi*(x+y))+2.d0*mu*dcos(pi*x)*dsin(pi*y)) - - case(4) ! T12 Field - - EL_demo001 = mu*pi/omega*dsin(omega*t)* dsin(pi*(x+y)) - - - case(5)! T22 field - - EL_demo001 = pi/omega*dsin(omega*t)* & - (lambda*dsin(pi*(x+y))+2.d0*mu*dsin(pi*x)*dcos(pi*y)) - - case(6) !f1 field - - EL_demo001 = dsin(omega*t) * (& - (2.d0*pi*pi*mu/omega-rho*omega)*dsin(pi*x)*dsin(pi*y) -& - pi*pi/omega*(lambda+mu)*dcos(pi*(x+y)) ) - - case(7) !f2 field - - EL_demo001 = dsin(omega*t) * (& - (2.d0*pi*pi*mu/omega-rho*omega)*dsin(pi*x)*dsin(pi*y) -& - pi*pi/omega*(lambda+mu)*dcos(pi*(x+y)) ) - - end select - - -end function EL_demo001 diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Legendre.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Legendre.f90 deleted file mode 100644 index b86e2f0..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Legendre.f90 +++ /dev/null @@ -1,221 +0,0 @@ -module Legendre - implicit none - real(kind=8), save, allocatable:: LG_grids(:),LG_weights(:) - real(kind=8), save, allocatable:: ValuesOfPolyNatGrids(:) - real(kind=8), save, allocatable:: LG_DiffMat(:,:) - - real(kind=8), save, allocatable:: D1_DiffMat(:,:,:) !(0:N_max,0:N_max,Degree_max) - real(kind=8), save, allocatable:: D1_Vertex(:,:,:) !(0:N_max,2,Degree_max) - real(kind=8), save, allocatable:: D2_DiffMat(:,:,:) - real(kind=8), save, allocatable:: LGLCoord(:,:) !(0:N_max,Degree_Max) - real(kind=8), save, allocatable:: LGLWeights(:,:) !(0:N_max,Degree_max) - - - ! The following variables are for three dimensional problems - real(kind=8), save, allocatable:: Diff_xi1(:,:,:) - real(kind=8), save, allocatable:: Diff_xi2(:,:,:) - ! real(kind=8), save, allocatable:: Diff_xi3(:,:,:) - ! To save memory we use Diff_xi3 as same as Diff_xi1 - ! Diff_xi2 is the transpose of Diff_xi -contains - - !============================================================================== - subroutine Init_LGL_Diff_Matrix_23D(Degree1_Max,Degree2_Max,Degree3_Max) - implicit none - integer:: Degree1_Max, Degree2_Max, Degree3_Max - - integer:: N_max, N13_max - integer:: N - integer:: ierr - - N_max=max(Degree1_Max,Degree2_Max,Degree3_Max) - allocate( LGLCoord(0:N_max,N_max), & - LGLWeights(0:N_max,N_max), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for LGLCoord and LGLWeights' - stop - endif - LGLCoord=0.d0 - LGLWeights=0.d0 - - ! allocate memory for differential matrix in xi1 direction - N_max=max(Degree1_Max,Degree2_Max,Degree3_Max) - allocate(Diff_xi1(0:N_Max,0:N_Max,N_Max), & - Diff_xi2(0:N_Max,0:N_Max,N_Max), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Legendre.f90:' - write(*,*)'Fail to allocate memory for Diff_xi1 and Diff_xi2' - write(*,*)'Abort!' - stop - endif - - Diff_xi1=0.d0 - Diff_xi2=0.d0 - - !allocate variables for LGL_grid and initialize it - - call Alloc_Mem_LG_grid(N_max) - - call Alloc_Mem_Leg_Diff_Mat(N_max) - - ! set up LGL grid and differential matrix computational space - - do N=1,N_max - - call init_LGL_grids(N) - - LGLCoord(0:N,N) = LG_grids(0:N) - LGLWeights(0:N,N) = LG_weights(0:N) - - call init_diff_matrix(N,N_max) ! out put LG_DiffMat - - Diff_xi1(0:N,0:N,N)=LG_DiffMat(0:N,0:N) - - Diff_xi2(0:N,0:N,N)=transpose(LG_DiffMat(0:N,0:N)) - - enddo - - - return - - end subroutine Init_LGL_Diff_Matrix_23D - !============================================================================== - subroutine Init_LGL_Diff_Matrix_1D(Degree_Max) - implicit none - integer:: Degree_Max - - integer:: N ! Degree of the Polynomial - integer:: ierr - - ! Differential Matrix of all Degree - allocate(D1_DiffMat(0:Degree_Max,0:Degree_Max,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D1_DiffMat' - stop - endif - D1_DiffMat=0.d0 - - allocate(D2_DiffMat(0:Degree_Max,0:Degree_Max,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D2_DiffMat' - stop - endif - D2_DiffMat=0.d0 - - allocate(D1_Vertex(0:Degree_Max,1:2,Degree_Max),stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for D1_DiffMat_Vertex' - stop - endif - D1_Vertex=0.d0 - - allocate( LGLCoord(0:Degree_Max,Degree_Max), & - LGLWeights(0:Degree_Max,Degree_Max), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate memory for LGLCoord and LGLWeights' - stop - endif - LGLCoord=0.d0; write(*,*)'here' - LGLWeights=0.d0 - - !allocate variables for LGL_grid and initialize it - - call Alloc_Mem_LG_grid(Degree_Max) - - call Alloc_Mem_Leg_Diff_Mat(Degree_Max) - - ! set up LGL grid and differential matrix computational space - - do N=1,Degree_Max - - call init_LGL_grids(N) - - LGLCoord(0:N,N) = LG_grids(0:N); - - LGLWeights(0:N,N) = LG_weights(0:N) - - call init_diff_matrix(N,Degree_Max) ! out put LG_DiffMat - - ! set up D1 matrix and boundary operator - - D1_DiffMat( 0:N , 0:N , N )=LG_DiffMat(0:N,0:N) - D1_Vertex( 0:N , 1 , N )=LG_DiffMat(0,0:N) - D1_Vertex( 0:N , 2 , N )=LG_DiffMat(N,0:N) - - - ! set up D2 matrix - - D2_DiffMat( 0:N , 0:N , N ) = Matmul(LG_DiffMat(0:N,0:N),& - LG_DiffMat(0:N,0:N)) - - - - enddo - - return - - end subroutine Init_LGL_Diff_Matrix_1D - - !============================================================================== - subroutine init_diff_matrix(N,NM) - implicit none - integer N,NM !NM is the Maximum Degree - - ! subroutine begins - call DMLEGL(N,NM,LG_grids(0),ValuesOfPolyNatGrids(0),LG_DiffMat(0,0)) - - return - - end subroutine init_diff_matrix - - !============================================================================== - subroutine init_LGL_grids(N) - implicit none - integer N - - ! subroutine begins - call ZELEGL(N, LG_grids, ValuesOfPolyNatGrids) - call WELEGL(N, LG_grids, ValuesOfPolyNatGrids, LG_weights) - - return - - end subroutine init_LGL_grids - - !============================================================================== - subroutine Alloc_Mem_LG_grid(N) - implicit none - integer N ! degree of polynomial N and total number of grids is N+1 - - integer ierr - - ! subroutine begin - allocate(LG_grids(0:N), LG_weights(0:N), ValuesOfPolyNatGrids(0:N), & - stat=ierr) - if ( ierr .ne. 0 ) then - write(*,*)'Can not allocate Legendre grids' - write(*,*)'Abort! ' - stop - endif - - return - - end subroutine Alloc_Mem_LG_grid - !============================================================================== - subroutine Alloc_Mem_Leg_Diff_Mat(N) - implicit none - integer N - - integer ierr - - ! subroutine begins - allocate(LG_DiffMat(0:N,0:N), stat=ierr) - if (ierr .ne. 0) then - write(*,*)' Can not allocatable Memory of variables LG_DiffMat ' - write(*,*)' Abort! ' - stop - endif - - end subroutine Alloc_Mem_Leg_Diff_Mat - -end module Legendre diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/MD2D_Grid.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/MD2D_Grid.f90 deleted file mode 100644 index 321e2cf..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/MD2D_Grid.f90 +++ /dev/null @@ -1,278 +0,0 @@ -module MD2D_Grid -!-------------------------------------------------------------------------------- -! -! This module contains functions and subroutines to initialize required -! geometrical parameters for 3 dimensional multidomain pseudospectral -! scheme -! -!-------------------------------------------------------------------------------- - implicit none - !Declare Domain Variable - integer, save :: TotNum_DM - integer, save :: PolyDegN_max(2) - integer, save, allocatable :: PolyDegN_DM(:,:) !(2,TotNum_DM) - real(kind=8), save, allocatable :: DM_Vertex(:,:,:) !(4,2,TotNum_DM) - real(kind=8), save, allocatable :: x1(:,:,:) !(0:PolyDegN_Max(1:2),TotNum_DM) - real(kind=8), save, allocatable :: x2(:,:,:) !(0:PolyDegN_Max(1:2),TotNum_DM) - integer, save, allocatable :: DM_Connect(:,:,:)!(2,4,TotNum_DM) - - integer :: DDK, ND, ND1, ND2, ND3, Surf_Num, Edge_Num ! [ND: Degree Index, - !DDK: Domain Index] - - integer :: DDK_Connect, Surf_Connect, Patch_Type, Edge_Connect - - integer :: side_num -! Description of variables -!================================================================================ -! [Name] :: PolyDegN_DM(Index1,Index2) -! ^^^^ -! [Size] :: (1:2,1:TotNum_DM) -! ^^^^ -! [Purpose] :: Store Polynomial Degree used in each domain -! ^^^^^^^ -! [Detail] :: Index2 is used to represent domain number -! ^^^^^^ -! Index1 is used to distinguish the number of Polynomial -! Degree used in x1 and x2 directions -! -! Example :: PolyDeg_DM(1,DDK) stores the following: -! The degree of the polynomial used in the x1 direction -! of Domain DDK. -! -! PolyDeg_DM(2,DDK) stores the following: -! The degree of the polynomial used in the x2 direction -! of Domain DDK. -! -! [Name] :: DM_Vertex(Index1,Index2) -! ^^^^ -! Size :: (1:5,1:2,1:TotNum_DM) -! ^^^^ -! Purpose :: To store the 4 physical coordinates of each domain -! ^^^^^^^ -! Detail :: The first index indicate the four vertex the fifth one -! ^^^^^^ is a copy of the first one for coding convience -! The second index stands for x and y (1 for x, and 2 for y) -! The third index is the number of the Domain. -! -! [Name] :: DM_Connect(index1,index2,index3) for 2D problem -! ^^^^ -! Size :: (3,4,1:TotNum_DM) -! ^^^^ -! Purpose :: This variable is used to store the required info for -! ^^^^^^^ patching bc between two connecting domains -! -! Detail :: Index3 is used to denoted the domain number -! ^^^^^^ -! Index2 is used to denote the 4 edges: -! 1: xi_2= -1 -! 2: xi_1= 1 -! 3: xi_2= 1 -! 4: xi_1= -1 -! -! -! Index1 is used to denote the store info: -! 1 for the number of the connected domain -! 2 for the connecting edge -! 3 for patching direction -! -! Example :: DM_Connect(1,1,DDK) stores the following: -! The number of the connected domain on the -! 1st edge of domain DDK -! -! DM_Connect(2,1,DDK) stores the following: -! The edge number of the connected domain on the -! 1st edge of domain DDK -! -! DM_Connect(3,1,DDK) stores the following: -! The patching direction of the connected domain on the -! 1st edge of domain DDK. 1 for the same and 2 for opposite -!================================================================================ - -contains - - - !============================================================================== - subroutine Input_Domain_Grid_Parameters() - implicit none - ! Declare local variable - ! integer :: DDK - - !read in domain limit parameter - open(20,file='domain.in',form='formatted',status='old') - read(20, * ) !'====================== Input Parameters ===================' - read(20, * ) TotNum_DM - read(20, * ) PolyDegN_max(1) - read(20, * ) PolyDegN_max(2) - ! - !---allocate memory for Geometric Parameter - call alloc_mem_domain_grid_variables() - ! - !---Read in Domain Geometric Parameter - do DDK=1,TotNum_DM - read(20, * ) !'-----------------------------------------------------------' - read(20, * ) !'Parameters of Domain ### ----------------------------------' - read(20, * ) !'-----------------------------------------------------------' - read(20,200) PolyDegN_DM(1,DDK), PolyDegN_DM(2,DDK) - read(20, * ) !'-----------------------------------------------------------' - read(20,202) DM_Vertex(1,1,DDK), DM_Vertex(1,2,DDK) - read(20,202) DM_Vertex(2,1,DDK), DM_Vertex(2,2,DDK) - read(20,202) DM_Vertex(3,1,DDK), DM_Vertex(3,2,DDK) - read(20,202) DM_Vertex(4,1,DDK), DM_Vertex(4,2,DDK) - read(20, * ) !'-----------------------------------------------------------' - read(20,204) DM_Connect(1,1,DDK),DM_Connect(2,1,DDK) - read(20,204) DM_Connect(1,2,DDK),DM_Connect(2,2,DDK) - read(20,204) DM_Connect(1,3,DDK),DM_Connect(2,3,DDK) - read(20,204) DM_Connect(1,4,DDK),DM_Connect(2,4,DDK) - enddo - read(20, * ) !'-----------------------------------------------------------' - close(20) - ! finish domain parameters computation - - return -200 format(1x,i5,1x,i5) -202 format(3x,f9.4,4x,f9.4) -204 format(1x,i5,1x,i5) - - end subroutine Input_Domain_Grid_Parameters - - !============================================================================== - Subroutine Geometric_Parameters_On_Screen( ) - implicit none - - ! Print Computation control parameters on screen - write(*,* ) '====================== Input Parameters ===================' - write(*,204)'ToTal Number of Domain : ', TotNum_DM - write(*,205)'Maxium Degree of Polynomial :' , PolyDegN_max(1),& - PolyDegN_max(2) - - ! Set all approximation polynomial to same degree - ! do DDK=2,TotNumDomain - ! PolyDegreeN_Domain(DDK)=PolyDegreeN_Domain(1) - ! enddo - - do DDK=1,TotNum_DM - write(*, *) '-----------------------------------------------------------' - write(*, 203)'---------- Parameters of Domain', DDK,'--------------------' - write(*, *) '-----------------------------------------------------------' - write(*, 207) PolyDegN_DM(1,DDK), PolyDegN_DM(2,DDK) - write(*, *) '-----------------------------------------------------------' - write(*, 201) DM_Vertex(1,1,DDK), DM_Vertex(1,2,DDK) - write(*, 201) DM_Vertex(2,1,DDK), DM_Vertex(2,2,DDK) - write(*, 201) DM_Vertex(3,1,DDK), DM_Vertex(3,2,DDK) - write(*, 201) DM_Vertex(4,1,DDK), DM_Vertex(4,2,DDK) - write(*, *) '-----------------------------------------------------------' - write(*, 207) DM_Connect(1,1,DDK),DM_Connect(2,1,DDK) - write(*, 207) DM_Connect(1,2,DDK),DM_Connect(2,2,DDK) - write(*, 207) DM_Connect(1,3,DDK),DM_Connect(2,3,DDK) - write(*, 207) DM_Connect(1,4,DDK),DM_Connect(2,4,DDK) - enddo - write(*, *) '-----------------------------------------------------------' - - - ! Check consistency of PolyDegN_DM and PolyDegN_max - do DDK=1,TotNum_DM - if ( (PolyDegN_DM(1,DDK) .gt. PolyDegN_Max(1)) .or. & - (PolyDegN_DM(2,DDK) .gt. PolyDegN_Max(2)) ) then - - write(*,*)'MD3D_Grid.f90:' - write(*,*)'PolyDegN_DM > PolyDegN_Max for DDK=',DDK - write(*,*)'Abort!' - stop - - endif - enddo - - return - -!200 format(1x,i5) -201 format(3x,f8.4,4x,f8.4) -203 format(A32,1x,i3,2x,A22) -204 format(A32,1x,i4) -205 format(A32,1x,i4,1x,i4,1x,i4) -207 format(1x,i5,1x,i5) - - end subroutine Geometric_parameters_On_Screen - - !============================================================================== - - subroutine Init_patch_direction() - implicit none - - DM_Connect(3,1:6,1:TotNum_DM)=1 - - do DDK=1,TotNum_DM - - do Edge_Num=1,2 - - select case (DM_Connect(2,Edge_Num,DDK)) ! side_number 1,2 of DDK - case(1,2) ! connect to side_num=1,2: reverse - DM_Connect(3,Edge_Num,DDK)=-1 - - end select - - enddo - - do Edge_Num=3,4 - - select case (DM_Connect(2,Edge_Num,DDK)) ! side_number 3,4 of DDK - case(3,4) ! connect to side_num=3,4: reverse - DM_Connect(3,Edge_Num,DDK)=-1 - - end select - - enddo - - enddo - - return - - end subroutine Init_patch_direction - - !============================================================================== - - subroutine alloc_mem_domain_grid_variables() - !--Declare subroutine argument - implicit none - ! integer PolyDegreeN_max,TotNumDomain - ! - !--Declare local argument - integer ierr - ! - !--Start subroutine - !allocate required memory for basic domain parameters - allocate(PolyDegN_DM(2,TotNum_DM), stat=ierr) - if ( ierr .ne. 0) then - write(*,*)'Can not allocatable PolyDegreeN_Domain variables' - endif - PolyDegN_DM=0 - - allocate(DM_Vertex(4,2,TotNum_DM), stat=ierr) - if ( ierr .ne. 0) then - write(*,*)'Can not allocatable DM_Vertex variables' - endif - DM_Vertex=0.d0 - - allocate( x1(0:PolyDegN_Max(1),0:PolyDegN_Max(2),1:TotNum_DM), & - x2(0:PolyDegN_Max(1),0:PolyDegN_Max(2),1:TotNum_DM), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Can not allocate variable x and y ' - endif - x1=0.d0; x2=0.d0 - - allocate(DM_Connect(1:3,1:4,1:TotNum_DM), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate veriable DM_Connect' - endif - DM_Connect=0 - - return - - end subroutine alloc_mem_domain_grid_variables - - - !============================================================================== - - - -end module MD2D_Grid diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/MDPS_Elastic2D.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/MDPS_Elastic2D.f90 deleted file mode 100644 index f5f2efb..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/MDPS_Elastic2D.f90 +++ /dev/null @@ -1,273 +0,0 @@ -Program MDPS_Elastic2D -use universal_const ! universal.f90 -use MD2D_Grid ! MD3D_Grid.f90 -use Legendre ! Legendre.f90 -use State_Var ! State_Var.f90 -use Metric_Var ! Metric_Var.f90 -use RK_Var ! RK_Var.f90 -use Material_Var -!!$use Filter_Var -!!$implicit none -!!$ -!!$integer i,j,k -!!$real(kind=8):: x_coor, y_coor, z_coor -!!$real(kind=8):: err_loc(1:6), err_max(1:6) -real(kind=8):: EL_demo001 -!!$real(kind=8):: error -!!$integer:: err_count -!!$ -!!$ -!!$ -! Program Begin - -! Initialize stage -! ---- Initialize universal constants - call init_universal_const -! -! ---- Initialize Domain Parameter - call Input_Domain_Grid_Parameters() !-- MD3D_Grid.f90 - write(*,*)'Complete Initializing Grid Parameters' - call Geometric_Parameters_On_Screen( ) !-- MD3D_Grid.f90 - -! ---- Initialize Legendre Pseudospectral Module -! 1. Gauss-Lobatto-Legendre Grid -! 2. Gauss-Lobatto-Legendre Quadurature Weights -! 3. Legenedre Differentiation Matrix -! - call Init_LGL_Diff_Matrix_23D(PolyDegN_max(1), & - PolyDegN_max(2), & - 0 ) !-- Legendre.f90 - write(*,*)'Complete Initializing Legendre Pseudospectral Operators' - -! ---- Initialize computational nodes in physical space -! by transfinite blending function - - call Init_Physical_Grid_2D !-- Grid2D_Pack.f90 -! - call Init_Patch_Direction !-- MD3D_Grid.f90 - write(*,*)'Complete Initializing Patching Direction' - -! ---- Initialize EM wave field Variables - - call Init_State_Variables(PolyDegN_Max(1:2),TotNum_DM) !-- State_Var.f90 - write(*,*)'Complete Initializing State Variables' - - call Test001 !-- Test_Pack.f90 - -!!$! call Test100 -!!$ -! ---- Initialize Material Parameters - call Init_Material_Parameters !-- Material_Pack.f90 - call Init_Hinv_Symmetrizer -!!$ -!!$ -!!$ -! ---- Initialize Metric - call Init_Metric !-- Metric_Pack.f90 - write(*,*)'Complete Initializing Metric Variables' - -! call Test110 - -!!$! call Test111 -!!$ -!!$! call Test112 -!!$ -!!$! call Test113 -!!$ -! --- Initialize Normal Vector - - call Init_Normal_Vector !-- BC_Pack.f90 - write(*,*)'Complete Initializing Normal Vector' -!!$! call Test200 -!!$ -! --- Initialize BC Parameters - call Init_BC_Variables !-- BC_Pack.f90 - write(*,*)'Complete Initializing Variables for imposing Boundary Condition' -!!$ -!!$ -!!$! --- Initialize filter parameters -!!$! call Init_Filter_Oper(maxval(PolyDegN_Max(1:3))) -!!$ -!!$ -! --- Initialize Time Integration - call Input_RK_parameter ! RK_Var.f90 - call Init_RK4S5() ! RK_Var.f90 - write(*,*)'Complete Initializing RK Parameters' -!!$ -!!$ - call Compute_time_step !-- Time_Pack.f90 - write(*,*)'Complete Initializing time step' - -!!$ dt= CFL/dsqrt(2.d0)/dble(PolyDegN_DM(1,1))**2 - write(*,*)dt,CFL/dsqrt(2.d0)/dble(PolyDegN_DM(1,1))**2 - - time = 0.d0 -! Initialize Initialize field - call Initial_Field(1) !IC_Pack.f90 - write(*,*)'Complete Initializing Initial Condition' - call Test220 - write(*,*)'here 220' - - -! RK adavncing - First_Comp=1 - Last_Comp=0 - err_count=0 - do while (time .lt. Time_final) -! write(*,*)'iter' - if ( abs(time-0.d0) .ge. 1E-12) then - First_Comp=0 - endif - - if ( (time+dt) .ge. Time_final) then - dt = Time_final-time - Last_Comp=1 - endif - - ! loop over ks - do ks=1,5 - - time_loc=time+dt*RK_para_c(ks) - ! write(*,*)'time_local',ks,time_local - !Initialize flux - !------------------------------------------------------ - do DDK=1, TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - - dv1_dt(0:ND1,0:ND2,DDK) = 0.d0 - dv2_dt(0:ND1,0:ND2,DDK) = 0.d0 - - dT11_dt(0:ND1,0:ND2,DDK) = 0.d0 - dT12_dt(0:ND1,0:ND2,DDK) = 0.d0 - dT22_dt(0:ND1,0:ND2,DDK) = 0.d0 - - enddo - !------------------------------------------------------ - - ! compute penalty boundary condition - call Compute_Characteristic ! BC_Pack.f90 - call Impose_Penalty_BC ! BC_Pack.f90 -! call Impose_Characteristic_BC - - - ! Compute Flux - Call Flux_Cal ! State_Pack.f90 - - - ! compute Source - call src_001(time_loc) -! write(*,*)'src' - - - ! March one intermediate Time Step - do DDK=1, TotNum_DM -! write(*,*)'DDK',DDK - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - ! UPGRADE IN TIME BY RK4S5 - dv1_dt(0:ND1,0:ND2,DDK)=dv1_dt(0:ND1,0:ND2,DDK) + & - fs1(0:ND1,0:ND2,DDK)/rho(DDK) - - dv2_dt(0:ND1,0:ND2,DDK)=dv2_dt(0:ND1,0:ND2,DDK) + & - fs2(0:ND1,0:ND2,DDK)/rho(DDK) -! write(*,*)'Complete src' - - call RK4s5_marching_2D(PolyDegN_Max(1),PolyDegN_DM(1,DDK), & - v1(0,0,DDK), & - v1_tmp(0,0,DDK), & - dv1_dt(0,0,DDK)) -! write(*,*)'Complete v1' - call RK4s5_marching_2D(PolyDegN_Max(1),PolyDegN_DM(1,DDK), & - v2(0,0,DDK), & - v2_tmp(0,0,DDK), & - dv2_dt(0,0,DDK)) -! write(*,*)'Complete v2' - call RK4s5_marching_2D(PolyDegN_Max(1),PolyDegN_DM(1,DDK), & - T11(0,0,DDK), & - T11_tmp(0,0,DDK), & - dT11_dt(0,0,DDK)) -! write(*,*)'Complete T11' - call RK4s5_marching_2D(PolyDegN_Max(1),PolyDegN_DM(1,DDK), & - T12(0,0,DDK), & - T12_tmp(0,0,DDK), & - dT12_dt(0,0,DDK)) -! write(*,*)'Complete T12' - call RK4s5_marching_2D(PolyDegN_Max(1),PolyDegN_DM(1,DDK), & - T22(0,0,DDK), & - T22_tmp(0,0,DDK), & - dT22_dt(0,0,DDK)) -! write(*,*)'Complete T22' - ! assign correct value - - enddo !DDK -! write(*,*)'DDK' - - enddo ! ks - time = time + dt -! write(*,*)time - - err_count=err_count+1 - if ( (err_count .eq. 10) .or. & - (First_Comp .eq. 1) .or. & - (Last_Comp .eq. 1) ) then - call Error_001 - err_count = 0 - endif -!!$ err_max(1:6)=0.d0 -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ -!!$ x_coor=x1(i,j,k,DDK) -!!$ y_coor=x2(i,j,k,DDK) -!!$ z_coor=x3(i,j,k,DDK) -!!$ -!!$ err_loc(1)= abs( E1(i,j,k,DDK) - & -!!$ EM_demo001(x_coor,y_coor,z_coor,time,1)) -!!$ err_loc(2)= abs( E2(i,j,k,DDK) - & -!!$ EM_demo001(x_coor,y_coor,z_coor,time,2)) -!!$ err_loc(3)= abs( E3(i,j,k,DDK) - & -!!$ EM_demo001(x_coor,y_coor,z_coor,time,3)) -!!$ err_loc(4)= abs( H1(i,j,k,DDK) - & -!!$ EM_demo001(x_coor,y_coor,z_coor,time,-1)) -!!$ err_loc(5)= abs( H2(i,j,k,DDK) - & -!!$ EM_demo001(x_coor,y_coor,z_coor,time,-2)) -!!$ err_loc(6)= abs( H3(i,j,k,DDK) - & -!!$ EM_demo001(x_coor,y_coor,z_coor,time,-3)) -!!$ -!!$ err_max(1)=max(err_max(1),err_loc(1)) -!!$ err_max(2)=max(err_max(2),err_loc(2)) -!!$ err_max(3)=max(err_max(3),err_loc(3)) -!!$ err_max(4)=max(err_max(4),err_loc(4)) -!!$ err_max(5)=max(err_max(5),err_loc(5)) -!!$ err_max(6)=max(err_max(6),err_loc(6)) -!!$ -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ enddo - -!!$ write(*,1000)time, err_max(1:6) - - - - enddo ! do while - - -!!$ call Field_Final -!!$ -!!$ -!!$1000 format(7e12.4) - - - -end Program MDPS_Elastic2D diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Material_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Material_Pack.f90 deleted file mode 100644 index 1c70322..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Material_Pack.f90 +++ /dev/null @@ -1,78 +0,0 @@ -subroutine Init_Material_Parameters - use MD2D_Grid - use Material_Var - implicit none - ! declare local arguments - integer:: lid, count - - ! allocate memory for storing epsilon and mu - call alloc_mem_material(maxval(PolyDegN_Max(1:2)),TotNum_DM) - - lid=80 -! open(lid,file='Material.in',form='formatted', status='unknown') - open(lid,file='Material.in',form='formatted', status='unknown') - read(lid,*) !'============================================' - do DDK=1,TotNum_DM - read(lid,1000) count, rho(DDK), lame_mu(DDK), lame_lambda(DDK) - write(*,*) count, rho(DDK), lame_mu(DDK), lame_lambda(DDK) - enddo - read(lid,*) !'============================================' - close(lid) - write(*,*)'complete Initializing Material Parameters' - - - -1000 format(i6,3f10.4) -1001 format(A4) - -end subroutine Init_Material_Parameters - -subroutine Init_Hinv_Symmetrizer - use MD2D_Grid - use Material_Var - implicit none - ! declare local arguments - integer:: i,j - real(kind=8):: density, mu, lambda - real(kind=8):: hinv_11, hinv_22, hinv_33, hinv_44, hinv_55 - real(kind=8):: hinv_35, hinv_53 - - do DDK=1, TotNum_DM - - ND1 = PolyDegN_DM(1,DDK) - ND2 = PolyDegN_DM(2,DDK) - - density=rho(DDK) - mu=lame_mu(DDK) - lambda=lame_lambda(DDK) - - hinv_11=1.d0/density; - hinv_22=1.d0/density - hinv_33=lambda+2.d0*mu - hinv_35=lambda - hinv_44=mu - hinv_53=lambda - hinv_55=lambda+2.d0*mu - - do Edge_Num=1,4 - - ND=ND1; if(mod(Edge_Num,2) .eq. 0) ND=ND2 - - do i=0,ND - H_inv(1:5,1:5,i,Edge_Num,DDK) = reshape( & - (/hinv_11 , 0.d0 , 0.d0 , 0.d0 , 0.d0 , & - 0.d0 , hinv_22 , 0.d0 , 0.d0 , 0.d0 , & - 0.d0 , 0.d0 , hinv_33 , 0.d0 , hinv_53 , & - 0.d0 , 0.d0 , 0.d0 , hinv_44 , 0.d0 , & - 0.d0 , 0.d0 , hinv_35 , 0.d0 , hinv_55 & - /) , (/5,5/) ) - enddo - - enddo ! Edge_Num - - enddo ! DDK - - return - - -end subroutine Init_Hinv_Symmetrizer diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Material_Var.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Material_Var.f90 deleted file mode 100644 index 7f63417..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Material_Var.f90 +++ /dev/null @@ -1,47 +0,0 @@ -Module material_Var - implicit none - - real(kind=8), save, allocatable:: rho(:) ! density - real(kind=8), save, allocatable:: Lame_mu(:) ! Lame_eps(TotNum_DM) - real(kind=8), save, allocatable:: Lame_lambda(:) ! Lame_lambda(TotNum_DM) - real(kind=8), save, allocatable:: H_inv(:,:,:,:,:) ! - -contains - subroutine alloc_mem_material(Deg_Max, Num_Domain) - implicit none - ! Declare subroutine arguments - integer:: Deg_Max, Num_Domain - - ! Declare local arguments - integer:: ierr - - ! subroutine begins - allocate( rho(1:Num_Domain), & - lame_mu(1:Num_Domain), & - lame_lambda(1:Num_Domain), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Message from Material.f90' - write(*,*)'Can not allocate memory for material variables' - write(*,*)'Abort!' - stop - endif - - rho=0.d0 - lame_mu=0.d0 - lame_lambda=0.d0 - - allocate(H_inv(5,5,0:Deg_Max,4,Num_Domain), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Message from Material.f90' - write(*,*)'Can not allocate memory for symmetrizer variables' - write(*,*)'Abort!' - stop - endif - - H_inv=0.d0 - - - end subroutine alloc_mem_material - -end module material_Var diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Metric_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Metric_Pack.f90 deleted file mode 100644 index b9fdcaa..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Metric_Pack.f90 +++ /dev/null @@ -1,122 +0,0 @@ -subroutine Init_Metric - use Metric_Var - use Legendre - use MD2D_Grid - implicit none - - integer:: i,j,k - - call alloc_mem_metric_variables(PolyDegN_Max(1),& - PolyDegN_Max(2),& - TotNum_DM) - - ! compute dx/dxi - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK); - ND2=PolyDegN_DM(2,DDK); - - - dx1_dxi1(0:ND1,0:ND2,DDK)=& - Matmul( Diff_xi1(0:ND1,0:ND1,ND1), x1(0:ND1,0:ND2,DDK)) - - dx2_dxi1(0:ND1,0:ND2,DDK)=& - Matmul( Diff_xi1(0:ND1,0:ND1,ND1), x2(0:ND1,0:ND2,DDK)) - - dx1_dxi2(0:ND1,0:ND2,DDK)=& - Matmul( x1(0:ND1,0:ND2,DDK) , Diff_xi2(0:ND2,0:ND2,ND2) ) - - dx2_dxi2(0:ND1,0:ND2,DDK)=& - Matmul( x2(0:ND1,0:ND2,DDK) , Diff_xi2(0:ND2,0:ND2,ND2) ) - - ! compute Jacobin and dxi/dx - Jacobin(0:ND1,0:ND2,DDK) = & - dx1_dxi1(0:ND1,0:ND2,DDK) * dx2_dxi2(0:ND1,0:ND2,DDK) & - - & - dx2_dxi1(0:ND1,0:ND2,DDK) * dx1_dxi2(0:ND1,0:ND2,DDK) - - dxi1_dx1(0:ND1,0:ND2,DDK) = & - dx2_dxi2(0:ND1,0:ND2,DDK)/Jacobin(0:ND1,0:ND2,DDK) - - dxi2_dx1(0:ND1,0:ND2,DDK) = & - -dx2_dxi1(0:ND1,0:ND2,DDK)/Jacobin(0:ND1,0:ND2,DDK) - - dxi1_dx2(0:ND1,0:ND2,DDK) = & - -dx1_dxi2(0:ND1,0:ND2,DDK)/Jacobin(0:ND1,0:ND2,DDK) - - dxi2_dx2(0:ND1,0:ND2,DDK) = & - dx1_dxi1(0:ND1,0:ND2,DDK)/Jacobin(0:ND1,0:ND2,DDK) - - -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ write(*,10000)i,j,& -!!$ dx1_dxi1(i,j,DDK), dx1_dxi2(i,j,DDK), dx2_dxi1(i,j,DDK), dx2_dxi2(i,j,DDK),& -!!$ Jacobin(i,j,DDK) -!!$10000 format(2i3,5f15.7) -!!$ enddo -!!$ enddo -!!$ pause - - enddo - - - ! we need to check wheather the computed jacobin is positive - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK); - ND2=PolyDegN_DM(2,DDK); - - do j=0,ND2 - do i=0,ND1 - if (Jacobin(i,j,DDK) .le. 0.d0) then - write(*,*)'Message from Metric_Pack.f90' - write(*,*)'Jacobin is not positive:',i,j,Jacobin(i,j,DDK) - write(*,*)'Abort!' - endif - enddo - enddo - enddo - - - ! compute grid distortion for determining dt - do DDK=1,TotNum_DM - - ND1=PolyDegN_DM(1,DDK); - ND2=PolyDegN_DM(2,DDK); - - ! compute local grid distance dxi1 and dxi2 - dxi1(0,0:ND2,DDK)=LGLCoord(1,ND1)-LGLCoord(0,ND1) - do i=1,ND1-1 - dxi1(i,0:ND2,DDK)=(LGLCoord(i+1,ND1)-LGLCoord(i-1,ND1))/2.d0 - enddo - dxi1(ND1,0:ND2,DDK)=LGLCoord(ND1,ND1)-LGLCoord(ND1-1,ND1) - - - dxi2(0:ND1,0,DDK)=LGLCoord(1,ND2)-LGLCoord(0,ND2) - do j=1,ND2-1 - dxi2(0:ND1,j,DDK)=(LGLCoord(j+1,ND2)-LGLCoord(j-1,ND2))/2.d0 - enddo - dxi2(0:ND1,ND2,DDK)=LGLCoord(ND2,ND2)-LGLCoord(ND2-1,ND2) - - - ! compute local grid distortion vector Cal X dot Cal X = dtrans - - ! Let - ! | grad xi1 | = ( |dxi1/dx1|, |dxi1/dx2| ) - ! | grad xi2 | = ( |dxi2/dx1|, |dxi2/dx2| ) - ! - ! X = | grad xi1 |/dxi1 + | grad xi2 |/dxi2 - ! dtrans = sqrt( X dot X ) - - dtrans(0:ND1,0:ND2,DDK) = dsqrt(& - ( abs(dxi1_dx1(0:ND1,0:ND2,DDK)) / dxi1(0:ND1,0:ND2,DDK) + & - abs(dxi2_dx1(0:ND1,0:ND2,DDK)) / dxi2(0:ND1,0:ND2,DDK) ) ** 2 & - +( abs(dxi1_dx2(0:ND1,0:ND2,DDK)) / dxi1(0:ND1,0:ND2,DDK) + & - abs(dxi2_dx2(0:ND1,0:ND2,DDK)) / dxi2(0:ND1,0:ND2,DDK) ) ** 2 ) - - enddo - -end subroutine Init_Metric - - - - diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Metric_Var.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Metric_Var.f90 deleted file mode 100644 index a2b412f..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Metric_Var.f90 +++ /dev/null @@ -1,71 +0,0 @@ -Module Metric_Var !Metric 2D - implicit none - - real(kind=8), save, allocatable :: DM_Metric(:,:,:) - real(kind=8), save, allocatable :: Jacobin(:,:,:) !((0:N_max)^3,TotNum_DM) - real(kind=8), save, allocatable :: dxi1(:,:,:) !((0:N_max)^3,TotNum_DM) - real(kind=8), save, allocatable :: dxi2(:,:,:) - real(kind=8), save, allocatable :: dxi3(:,:,:) - - ! Declare variable dxi/dx - real(kind=8), save, allocatable :: dxi1_dx1(:,:,:) - real(kind=8), save, allocatable :: dxi1_dx2(:,:,:) - real(kind=8), save, allocatable :: dxi2_dx1(:,:,:) - real(kind=8), save, allocatable :: dxi2_dx2(:,:,:) - - ! Declare variable dx/dxi - real(kind=8), save, allocatable :: dx1_dxi1(:,:,:) - real(kind=8), save, allocatable :: dx1_dxi2(:,:,:) - real(kind=8), save, allocatable :: dx2_dxi1(:,:,:) - real(kind=8), save, allocatable :: dx2_dxi2(:,:,:) - - ! Declare Grid distortion variables - real(kind=8), save, allocatable :: dtrans(:,:,:) !(0:N_max,TotNumDomain) - -contains - - subroutine alloc_mem_metric_variables(Deg1_Max,Deg2_Max,TotNumDomain) - implicit none - integer:: Deg1_Max, Deg2_Max, Deg3_Max, TotNumDomain - - integer:: ierr - - allocate( & - DM_Metric(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - Jacobin(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi1_dx1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi1_dx2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi2_dx1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dxi2_dx2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dx1_dxi1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dx1_dxi2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dx2_dxi1(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dx2_dxi2(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), & - dtrans(0:Deg1_Max,0:Deg2_Max,1:TotNumDomain), stat=ierr) - - if (ierr .ne. 0) then - write(*,*)'Cannot allocate memory for Metric Variables' - write(*,*)'Abort!' - stop - endif - - DM_Metric=0.d0 - Jacobin=0.d0 - - dxi1=0.d0; dxi2=0.d0; - - dxi1_dx1=0.d0; dxi1_dx2=0.d0; - dxi2_dx1=0.d0; dxi2_dx2=0.d0; - - dx1_dxi1=0.d0; dx1_dxi2=0.d0; - dx2_dxi1=0.d0; dx2_dxi2=0.d0; - - dtrans=0.d0 - - return - end subroutine alloc_mem_metric_variables - - -end module Metric_Var diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/NorVec_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/NorVec_Pack.f90 deleted file mode 100644 index 32e18d6..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/NorVec_Pack.f90 +++ /dev/null @@ -1,94 +0,0 @@ -subroutine Init_Normal_Vector - use Metric_Var - use NorVec_Var - use MD2D_Grid - implicit none - - integer i,j - ! subroutine begin - ! allocate memory for Normal Vector Veriables - - call alloc_mem_norvec(maxval(PolyDegN_Max(1:2)),TotNum_DM) - - - ! Compute Normal Vectors of all the surface of a cube - - do DDK=1, TotNum_DM - - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - do Edge_Num=1,4 - - select case(Edge_Num) - case(1) ! n = - grad xi_2 - - NorVec_mg(0:ND1,Edge_Num,DDK) = dsqrt( & - dxi2_dx1(0:ND1,0,DDK)**2 + dxi2_dx2(0:ND1,0,DDK)**2 ) - - NorVec_x1(0:ND1,Edge_Num,DDK) = - & - ( dxi2_dx1(0:ND1,0,DDK) / NorVec_mg(0:ND1,Edge_Num,DDK) ) - - NorVec_x2(0:ND1,Edge_Num,DDK) = - & - ( dxi2_dx2(0:ND1,0,DDK) / NorVec_mg(0:ND1,Edge_Num,DDK) ) - - case(2) ! n = + grad xi_1 - - NorVec_mg(0:ND2,Edge_Num,DDK) = dsqrt( & - dxi1_dx1(ND1,0:ND2,DDK)**2 + dxi1_dx2(ND1,0:ND2,DDK)**2 ) - - NorVec_x1(0:ND2,Edge_Num,DDK) = & - ( dxi1_dx1(ND1,0:ND2,DDK) / NorVec_mg(0:ND2,Edge_Num,DDK) ) - - NorVec_x2(0:ND2,Edge_Num,DDK) = & - ( dxi1_dx2(ND1,0:ND2,DDK) / NorVec_mg(0:ND2,Edge_Num,DDK) ) - - case(3) ! n = + grad xi_2 - - NorVec_mg(0:ND1,Edge_Num,DDK) = dsqrt( & - dxi2_dx1(0:ND1,ND2,DDK)**2 + dxi2_dx2(0:ND1,ND2,DDK)**2 ) - - NorVec_x1(0:ND1,Edge_Num,DDK) = & - ( dxi2_dx1(0:ND1,ND2,DDK) / NorVec_mg(0:ND1,Edge_Num,DDK) ) - - NorVec_x2(0:ND1,Edge_Num,DDK) = & - ( dxi2_dx2(0:ND1,ND2,DDK) / NorVec_mg(0:ND1,Edge_Num,DDK) ) - - case(4) ! n = -grad xi_1 - - NorVec_mg(0:ND2,Edge_Num,DDK) = dsqrt( & - dxi1_dx1(0,0:ND2,DDK)**2 + dxi1_dx2(0,0:ND2,DDK)**2 ) - - NorVec_x1(0:ND2,Edge_Num,DDK) = - & - ( dxi1_dx1(0,0:ND2,DDK) / NorVec_mg(0:ND2,Edge_Num,DDK) ) - - NorVec_x2(0:ND2,Edge_Num,DDK) = - & - ( dxi1_dx2(0,0:ND2,DDK) / NorVec_mg(0:ND2,Edge_Num,DDK) ) - - end select - -!!$ select case(Edge_Num) -!!$ case(1,3) -!!$ -!!$ do i=0,ND1 -!!$ write(*,10000)i,DDK,NorVec_x1(i,Edge_Num,DDK),NorVec_x2(i,Edge_Num,DDK),& -!!$ NorVec_mg(i,Edge_Num,DDK) -!!$ enddo -!!$ -!!$ case(2,4) -!!$ -!!$ do i=0,ND2 -!!$ write(*,10000)i,DDK,NorVec_x1(i,Edge_Num,DDK),NorVec_x2(i,Edge_Num,DDK),& -!!$ NorVec_mg(i,Edge_Num,DDK) -!!$ enddo -!!$ -!!$ end select - - enddo - - enddo - - -10000 format(2i4,3f15.7) - -end subroutine Init_Normal_Vector diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/NorVec_Var.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/NorVec_Var.f90 deleted file mode 100644 index 2aa09d7..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/NorVec_Var.f90 +++ /dev/null @@ -1,36 +0,0 @@ -module NorVec_Var - implicit none - !Declare Module Variables - real(kind=8), save, allocatable:: NorVec_x1(:,:,:) - real(kind=8), save, allocatable:: NorVec_x2(:,:,:) - real(kind=8), save, allocatable:: NorVec_mg(:,:,:) - -contains -!================================================================= - subroutine alloc_mem_norvec(N_max,Num_Domain) - implicit none - integer:: N_max - integer:: Num_Domain - - integer:: ierr - - - ! subroutine begins - allocate (NorVec_x1(0:N_max,4,Num_Domain), & - NorVec_x2(0:N_max,4,Num_Domain), & - NorVec_mg(0:N_max,4,Num_Domain), stat=ierr ) - - if (ierr .ne. 0) then - write(*,*)'Error message from NorVec_Var.f90:' - write(*,*)'Cannot allocate memory for Normal Vector Variables' - write(*,*)'abort!' - endif - - NorVec_x1=0.d0 - NorVec_x2=0.d0 - NorVec_mg=0.d0 - - return - end subroutine alloc_mem_norvec -!================================================================= -end module NorVec_Var diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/RK_Var.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/RK_Var.f90 deleted file mode 100644 index 969bbe1..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/RK_Var.f90 +++ /dev/null @@ -1,163 +0,0 @@ -module RK_Var - implicit none - !parameter for RK carpenter version - real(kind=8), save :: CFL - real(kind=8), save :: Time_Final - real(kind=8), save, allocatable:: RK_para_a(:),RK_para_b(:),RK_para_c(:) - real(kind=8), save :: dt - real(kind=8), save :: time, time_loc - integer, save :: ks - real(kind=8) :: dt_min,dt_local - integer, save :: First_Comp, Last_Comp - -contains - - !------------------------------------------------------------------------------ - - subroutine Input_RK_parameter - implicit none - - integer:: lid - - lid=20 - open(lid,file='RK_Para.in',form='formatted', status='old') - read(lid,*) !==============================================! - read(lid,*) CFL - read(lid,*) Time_Final - read(lid,*) !==============================================! - - close(lid) - - return - - end subroutine Input_RK_parameter - - !------------------------------------------------------------------------------ - - subroutine Init_RK4S5() - implicit none - - integer:: RK_Stage - integer i,ierr - - ! This is RK4S5 of 2N storage version - RK_Stage=5 - allocate(Rk_para_a(0:RK_Stage), & - Rk_para_b(0:RK_Stage), & - Rk_para_c(0:RK_Stage), stat=ierr) - if (ierr .ne. 0) then - write(*,*)'Can not allocate RK_para' - write(*,*)'Abort!' - stop - endif - ! - RK_para_a(1) = 0.0d0 - RK_para_a(2) = -567301805773.0d0/ 1357537059087.0d0 - RK_para_a(3) = -2404267990393.0d0/ 2016746695238.0d0 - RK_para_a(4) = -3550918686646.0d0/ 2091501179385.0d0 - RK_para_a(5) = -1275806237668.0d0/ 842570457699.0d0 - ! - RK_para_b(1) = 1432997174477.0d0/ 9575080441755.0d0 - RK_para_b(2) = 5161836677717.0d0/13612068292357.0d0 - RK_para_b(3) = 1720146321549.0d0/ 2090206949498.0d0 - RK_para_b(4) = 3134564353537.0d0/ 4481467310338.0d0 - RK_para_b(5) = 2277821191437.0d0/14882151754819.0d0 - ! - RK_para_c(1) = 0.0d0 - RK_para_c(2) = 1432997174477.0d0/ 9575080441755.0d0 - RK_para_c(3) = 2526269341429.0d0/ 6820363962896.0d0 - RK_para_c(4) = 2006345519317.0d0/ 3224310063776.0d0 - RK_para_c(5) = 2802321613138.0d0/ 2924317926251.0d0 - - end subroutine Init_RK4S5 - -!========================================================================== - - subroutine RK4s5_marching_1D(Lead_Q,Dim_Q,q,q_tmp,dqdt) - !--Declare subroutine arguments - implicit none - - integer:: Lead_Q(1) - integer:: Dim_Q(1) - real(kind=8):: q(0:Lead_Q(1)) - real(kind=8):: q_tmp(0:Lead_Q(1)) - real(kind=8):: dqdt(0:Lead_Q(1)) - - !--Declare local arguments - integer:: N1,N2 - - ! subroutine begin - N1=Dim_Q(1); - - q_tmp(0:N1) = RK_para_a(ks)*q_tmp(0:N1) & - + dt*dqdt(0:N1) - - q(0:N1) = q(0:N1) & - + RK_para_b(ks)*q_tmp(0:N1) - - - return - ! - end subroutine RK4s5_marching_1D - - -!========================================================================== - - subroutine RK4s5_marching_2D(Lead_Q,Dim_Q,q,q_tmp,dqdt) - !--Declare subroutine arguments - implicit none - - integer:: Lead_Q(1:2) - integer:: Dim_Q(1:2) - real(kind=8):: q(0:Lead_Q(1),0:Lead_Q(2)) - real(kind=8):: q_tmp(0:Lead_Q(1),0:Lead_Q(2)) - real(kind=8):: dqdt(0:Lead_Q(1),0:Lead_Q(2)) - - !--Declare local arguments - integer:: N1,N2 - - ! subroutine begin - N1=Dim_Q(1); N2=Dim_Q(2); - - q_tmp(0:N1,0:N2) = RK_para_a(ks)*q_tmp(0:N1,0:N2) & - + dt*dqdt(0:N1,0:N2) - - q(0:N1,0:N2) = q(0:N1,0:N2) & - + RK_para_b(ks)*q_tmp(0:N1,0:N2) - - - return - ! - end subroutine RK4s5_marching_2D - -!===================================================================== - - subroutine RK4s5_marching(Lead_Q,Dim_Q,q,q_tmp,dqdt) - !--Declare subroutine arguments - implicit none - - integer:: Lead_Q(1:3) - integer:: Dim_Q(1:3) - real(kind=8):: q(0:Lead_Q(1),0:Lead_Q(2),0:Lead_Q(3)) - real(kind=8):: q_tmp(0:Lead_Q(1),0:Lead_Q(2),0:Lead_Q(3)) - real(kind=8):: dqdt(0:Lead_Q(1),0:Lead_Q(2),0:Lead_Q(3)) - - !--Declare local arguments - integer:: N1,N2,N3 - - ! subroutine begin - N1=Dim_Q(1); N2=Dim_Q(2); N3=Dim_Q(3) - - q_tmp(0:N1,0:N2,0:N3) = RK_para_a(ks)*q_tmp(0:N1,0:N2,0:N3) & - + dt*dqdt(0:N1,0:N2,0:N3) - - q(0:N1,0:N2,0:N3) = q(0:N1,0:N2,0:N3) & - + RK_para_b(ks)*q_tmp(0:N1,0:N2,0:N3) - - - return - ! - end subroutine RK4s5_marching - - -end module RK_VAR diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Source_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Source_Pack.f90 deleted file mode 100644 index 81b1e21..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Source_Pack.f90 +++ /dev/null @@ -1,54 +0,0 @@ -subroutine Source_Field(demo_case,t_coor) - use State_Var - use MD2D_Grid - implicit none - integer::demo_case - real(kind=8):: t_coor - - select case(demo_case) - case(0) - ! do nothing - - case(1) - call src_001(t_coor) - - end select - - - return -end subroutine Source_Field - -subroutine src_001(t_coor) - use State_Var - use MD2D_Grid - use Material_Var - implicit none - real(kind=8):: t_coor - integer::i,j - real(kind=8)::x_coor, y_coor, z_coor - real(kind=8)::EL_demo001 - - - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - - do j=0,ND2 - do i=0,ND1 - x_coor=x1(i,j,DDK) - y_coor=x2(i,j,DDK) - - fs1(i,j,DDK)=EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK), & - x_coor,y_coor,t_coor,6) - - fs2(i,j,DDK)=EL_demo001(rho(DDK),Lame_lambda(DDK),Lame_mu(DDK), & - x_coor,y_coor,t_coor,7) - - enddo - enddo - enddo - - return - -end subroutine src_001 diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/State_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/State_Pack.f90 deleted file mode 100644 index 81ad65b..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/State_Pack.f90 +++ /dev/null @@ -1,97 +0,0 @@ -subroutine Flux_Cal - use MD2D_Grid - use State_Var - use Material_Var - implicit none - - - ! compute flux - do DDK=1, TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - !---------------------------------------------------------! - ! dv1_dt = 1/rho * (dT11_dx1 + dT12_dx2) - - ! compute dT11_dx1 - call diff_x1(PolyDegN_Max,PolyDegN_DM,& - T11(0,0,DDK),dqdx(0,0),DDK) - - dv1_dt(0:ND1,0:ND2,DDK) = dv1_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)/rho(DDK) - - ! compute dT12_dx2 - call diff_x2(PolyDegN_Max,PolyDegN_DM,& - T12(0,0,DDK),dqdx(0,0),DDK) - - dv1_dt(0:ND1,0:ND2,DDK) = dv1_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)/rho(DDK) - - ! multiply - - !---------------------------------------------------------! - ! dv2_dt = 1/rho * ( dT12_dx1 + dT22_dx2) - - ! compute dH1_dx3 - call diff_x1(PolyDegN_Max,PolyDegN_DM,& - T12(0,0,DDK),dqdx(0,0),DDK) - - dv2_dt(0:ND1,0:ND2,DDK) = dv2_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)/rho(DDK) - - ! compute dH3_dx1 - call diff_x2(PolyDegN_Max,PolyDegN_DM,& - T22(0,0,DDK),dqdx(0,0),DDK) - - dv2_dt(0:ND1,0:ND2,DDK) = dv2_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)/rho(DDK) - - !---------------------------------------------------------! - ! dT11_dt = (lambda+2*mu)*dv1_dx1 + lambda *dv2_dx2 - - ! dT22_dt = lambda*dv1_dx1 + (lambda+2*mu)*dv2_dx2 - - ! compute dv1_dx1 - call diff_x1(PolyDegN_Max,PolyDegN_DM,& - v1(0,0,DDK),dqdx(0,0),DDK) - - dT11_dt(0:ND1,0:ND2,DDK) = dT11_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2) * (Lame_lambda(DDK)+2.d0*Lame_mu(DDK)) - - dT22_dt(0:ND1,0:ND2,DDK) = dT22_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2) * (Lame_lambda(DDK)) - - ! compute dv2_dx2 - call diff_x2(PolyDegN_Max,PolyDegN_DM,& - v2(0,0,DDK),dqdx(0,0),DDK) - - dT11_dt(0:ND1,0:ND2,DDK) = dT11_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2) * (Lame_lambda(DDK)) - - dT22_dt(0:ND1,0:ND2,DDK) = dT22_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2) * (Lame_lambda(DDK)+2.d0*Lame_mu(DDK)) - - - !---------------------------------------------------------! - ! dT12_dt = mu * (dv2_dx1+dv1_dx2) - - ! compute dv2_dx1 - call diff_x1(PolyDegN_Max,PolyDegN_DM,& - v2(0,0,DDK),dqdx(0,0),DDK) - - dT12_dt(0:ND1,0:ND2,DDK) = dT12_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)*Lame_mu(DDK) - - ! compute dv1_dx2 - call diff_x2(PolyDegN_Max,PolyDegN_DM,& - v1(0,0,DDK),dqdx(0,0),DDK) - - dT12_dt(0:ND1,0:ND2,DDK) = dT12_dt(0:ND1,0:ND2,DDK) & - + dqdx(0:ND1,0:ND2)*Lame_mu(DDK) - - enddo - - -end subroutine Flux_Cal - - diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/State_Var.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/State_Var.f90 deleted file mode 100644 index 0593203..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/State_Var.f90 +++ /dev/null @@ -1,127 +0,0 @@ -!===============================================================! -! ! -! This is a module defining variables for 2D Elastic Waves ! -! ! -!===============================================================! -module State_Var !Elastic Waves -implicit none - -real(kind=8), save, allocatable:: v1(:,:,:) !(0:Deg_Max,1:TotNum_DM) -real(kind=8), save, allocatable:: v2(:,:,:) -real(kind=8), save, allocatable:: T11(:,:,:) !(0:Deg_Max,1:TotNum_DM) -real(kind=8), save, allocatable:: T12(:,:,:) -real(kind=8), save, allocatable:: T22(:,:,:) !(0:Deg_Max,1:TotNum_DM) - -real(kind=8), save, allocatable:: v1_tmp(:,:,:) !(0:Deg_Max,1:TotNum_DM,0:level) -real(kind=8), save, allocatable:: v2_tmp(:,:,:) -real(kind=8), save, allocatable:: T11_tmp(:,:,:) !(0:Deg_Max,1:TotNum_DM) -real(kind=8), save, allocatable:: T12_tmp(:,:,:) -real(kind=8), save, allocatable:: T22_tmp(:,:,:) !(0:Deg_Max,1:TotNum_DM) - -real(kind=8), save, allocatable:: dv1_dt(:,:,:) !(0:Deg_Max,1:TotNum_DM,0:level) -real(kind=8), save, allocatable:: dv2_dt(:,:,:) -real(kind=8), save, allocatable:: dT11_dt(:,:,:) -real(kind=8), save, allocatable:: dT12_dt(:,:,:) !(0:Deg_Max,1:TotNum_DM,0:level) -real(kind=8), save, allocatable:: dT22_dt(:,:,:) - -real(kind=8), save, allocatable:: fs1(:,:,:) -real(kind=8), save, allocatable:: fs2(:,:,:) - -real(kind=8), save, allocatable:: dqdx(:,:) !temporal storage -!--------------------------------------------------------------------------- -! Declare state variable q -! Where q is the unknown of the following PDE -! -! q_t = L q -! - -!================================================================================ -! -! [Name] :: q(:,:,:) -! ^^^^ -! [Size] :: (0:Degree1_Max,0:Degree2_Max,1:TotNum_DM) -! ^^^^ -! [Purpose] :: To Store the value of the PDE State Variable q -! ^^^^^^^ -! [Detail] :: -! ^^^^^^ -! -!================================================================================ - -contains - -!------------------------------------------------------------------------------ - - subroutine Init_State_Variables(Deg_Max,TotNumDomain) - implicit none - ! declare subroutine arguments - integer:: Deg_Max(2) ! Pass in the PolyDegN_Max - integer:: TotNumDomain - - - integer:: ND1,ND2 - integer:: ierr - - ! Allocate memory for the PDE state vector (unknown variable to be solve) - ! by subroutine alloc_mem_state_variables(Degree_Max,TotNumDomain,Storage) - ! provided by State_Var Module. - ! - ! alloc_mem_state_variables(Degree_Max,TotNumDomain,Storage) !State_Var - ! storage = 0 => one level - ! storage = 1 => two level - ! storage = 2 => three level - - ND1=Deg_Max(1); ND2=Deg_Max(2); - allocate( v1(0:ND1,0:ND2,1:TotNumDomain), & - v2(0:ND1,0:ND2,1:TotNumDomain), & - T11(0:ND1,0:ND2,1:TotNumDomain), & - T12(0:ND1,0:ND2,1:TotNumDomain), & - T22(0:ND1,0:ND2,1:TotNumDomain), & - v1_tmp(0:ND1,0:ND2,1:TotNumDomain), & - v2_tmp(0:ND1,0:ND2,1:TotNumDomain), & - T11_tmp(0:ND1,0:ND2,1:TotNumDomain), & - T12_tmp(0:ND1,0:ND2,1:TotNumDomain), & - T22_tmp(0:ND1,0:ND2,1:TotNumDomain), & - dv1_dt(0:ND1,0:ND2,1:TotNumDomain), & - dv2_dt(0:ND1,0:ND2,1:TotNumDomain), & - dT11_dt(0:ND1,0:ND2,1:TotNumDomain), & - dT12_dt(0:ND1,0:ND2,1:TotNumDomain), & - dT22_dt(0:ND1,0:ND2,1:TotNumDomain), & - fs1(0:ND1,0:ND2,1:TotNumDomain), & - fs2(0:ND1,0:ND2,1:TotNumDomain), & - stat=ierr) - - if ( ierr .ne. 0 ) then - write(*,*)'Cannot allocate memory for state variable q' - write(*,*)'Abort!' - stop - endif - - v1=0.d0; v2=0.d0; - T11=0.d0; T12=0.d0; T22=0.d0; - - v1_tmp=0.d0; v2_tmp=0.d0; - T11_tmp=0.d0; T12_tmp=0.d0; T22_tmp=0.d0; - - dv1_dt=0.d0; dv2_dt=0.d0; - dT11_dt=0.d0; dT12_dt=0.d0; dT22_dt=0.d0; - - fs1=0.d0; fs2=0.d0 - - ND1=maxval(Deg_Max(1:2)) - allocate(dqdx(0:ND1,0:ND1), stat=ierr) - if (ierr .ne. 0) then - write(*,*)' Message from State_Var.f90' - write(*,*)' Cannot allocate memory for variable dqdx' - write(*,*)' Abort!' - stop - endif - dqdx=0.d0 - - return - - end subroutine Init_State_Variables - -!------------------------------------------------------------------------------- - -end module State_Var diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Test_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Test_Pack.f90 deleted file mode 100644 index 54785f4..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Test_Pack.f90 +++ /dev/null @@ -1,667 +0,0 @@ -subroutine Test001 - use universal_const ! universal.f90 - use Legendre ! Legendre.f90 - use MD2D_Grid ! MD2D_Grid.f90 - use State_Var ! State_Var.f90 - implicit none - integer:: i, j, k - integer:: ND1, ND2, ND3 - - - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) -! write(*,*)ND1,ND2,ND3,pi - do j=0,ND2 - do i=0,ND1 - - v1(i,j,DDK) = dcos(pi*x1(i,j,DDK)) & - * dcos(pi*x2(i,j,DDK)) - v1(i,j,DDK) = dsin(pi*x1(i,j,DDK)) & - * dsin(pi*x2(i,j,DDK)) - - enddo - enddo - enddo - - - open(78,file='./Test/test001.dat') - write(78,*) 'VARIABLES = "X", "Y", "V1", "V2"' - - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - write(78,*) 'ZONE I=', ND1+1, ', J=', ND2+1, 'F=POINT' - - do j=0,ND2 - do i=0,ND1 - write(78, 10001) x1(i,j,DDK), x2(i,j,DDK), & - v1(i,j,DDK), v2(i,j,DDK) - enddo - enddo - enddo ! DDK - - close(78) -10001 format(4e23.15) - -end subroutine Test001 - - - - -!!$subroutine Test100 -!!$ use universal_const ! universal.f90 -!!$ use Legendre ! Legendre.f90 -!!$ use MD3D_Grid ! MD3D_Grid.f90 -!!$ use State_Var ! State_Var.f90 -!!$ implicit none -!!$ -!!$ -!!$ integer:: i,j,k -!!$ integer:: ND1, ND2, ND3 -!!$ real(kind=8):: err_local, err_max -!!$ real(kind=8):: x,y,z -!!$ -!!$ -!!$ do DDK=1,1 -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ !write(*,*)ND1,ND2,ND3,pi -!!$ do k=0,ND3 -!!$ z=LGLCoord(k,ND3) -!!$ do j=0,ND2 -!!$ y=LGLCoord(j,ND2) -!!$ do i=0,ND1 -!!$ x=LGLCoord(i,ND1) -!!$ -!!$ E1(i,j,k,DDK) = dcos(pi*x1(i,j,k,DDK)) & -!!$ * dcos(pi*x2(i,j,k,DDK)) & -!!$ * dcos(pi*x3(i,j,k,DDK)) -!!$ -!!$ -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ do k=0,ND3 ! Numerical derivatives -!!$ dE1_dt(0:ND1,0:ND2,k,DDK) = & -!!$ Matmul(Diff_xi1(0:ND1,0:ND1,ND1),E1(0:ND1,0:ND2,k,DDK)) -!!$ enddo -!!$ -!!$ do k=0,ND3 ! Exact derivatives -!!$ z=LGLCoord(k,ND3) -!!$ do j=0,ND2 -!!$ y=LGLCoord(j,ND2) -!!$ do i=0,ND1 -!!$ x=LGLCoord(i,ND1) -!!$ -!!$ E1_tmp(i,j,k,DDK) = -pi*dsin(pi*x1(i,j,k,DDK)) & -!!$ * dcos(pi*x2(i,j,k,DDK)) & -!!$ * dcos(pi*x3(i,j,k,DDK)) -!!$ -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ err_max=0.d0 -!!$ err_max=maxval(abs(E1_tmp(0:ND1,0:ND2,0:ND3,DDK)-dE1_dt(0:ND1,0:ND2,0:ND3,DDK))) -!!$ write(*,*)'Error_inf:',err_max -!!$ -!!$ enddo -!!$ -!!$end subroutine Test100 -!!$ -!!$ -subroutine Test110 - use Legendre ! Legendre.f90 - use MD2D_Grid ! MD3D_Grid.f90 - use Metric_Var ! Metric_Var.f90 - implicit none - - integer:: i,j,k - - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - do j=0,ND2 - do i=0,ND1 - write(*,1000)i,j,DDK,Jacobin(i,j,DDK) - enddo - enddo - - enddo -1000 format(3i4,1f15.7) - -end subroutine Test110 -!!$ -!!$subroutine Test111 -!!$ use universal_const ! universal.f90 -!!$ use Legendre ! Legendre.f90 -!!$ use MD3D_Grid ! MD3D_Grid.f90 -!!$ use Metric_Var ! Metric_Var.f90 -!!$ use State_Var ! State_Var.f90 -!!$ implicit none -!!$ -!!$ integer:: i,j,k -!!$ real(kind=8):: err_max -!!$ real(kind=8):: tmp(0:30,0:30,0:30) -!!$ -!!$ -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dsin(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ ! differentiate wrt x1 -!!$ tmp(0:ND1,0:ND2,0:ND3)=0.d0 -!!$ do k=0,ND3 -!!$ E1_tmp(0:ND1,0:ND2,k,DDK) = dxi1_dx1(0:ND1,0:ND2,k,DDK) * & -!!$ matmul(Diff_xi1(0:ND1,0:ND1,ND1), E1(0:ND1,0:ND2,k,DDK)) & -!!$ + dxi2_dx1(0:ND1,0:ND2,k,DDK) * & -!!$ matmul(E1(0:ND1,0:ND2,k,DDK), Diff_xi2(0:ND2,0:ND2,ND2)) -!!$ -!!$ do i=0,ND3 -!!$ tmp(0:ND1,0:ND2,i) = tmp(0:ND1,0:ND2,i) & -!!$ + Diff_xi2(k,i,ND3) * E1(0:ND1,0:ND2,k,DDK) * & -!!$ dxi3_dx1(0:ND1,0:ND2,i,DDK) -!!$ enddo -!!$ -!!$ enddo -!!$ E1_tmp(0:ND1,0:ND2,0:ND3,DDK) = E1_tmp(0:ND1,0:ND2,0:ND3,DDK) + & -!!$ tmp(0:ND1,0:ND2,0:ND3) -!!$ -!!$ -!!$ -!!$ err_max = maxval( abs( E1_tmp(0:ND1,0:ND2,0:ND3,DDK) & -!!$ - dE1_dt(0:ND1,0:ND2,0:ND3,DDK) ) ) -!!$ write(*,*)'L_inf for x1 differentiation:',err_max -!!$ -!!$ enddo -!!$ -!!$ -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dsin(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ ! differentiate wrt x2 -!!$ do k=0,ND3 -!!$ E1_tmp(0:ND1,0:ND2,k,DDK) = dxi1_dx2(0:ND1,0:ND2,k,DDK) * & -!!$ matmul(Diff_xi1(0:ND1,0:ND1,ND1), E1(0:ND1,0:ND2,k,DDK)) & -!!$ + dxi2_dx2(0:ND1,0:ND2,k,DDK) * & -!!$ matmul(E1(0:ND1,0:ND2,k,DDK), Diff_xi2(0:ND2,0:ND2,ND2)) -!!$ enddo -!!$ -!!$ do j=0,ND2 -!!$ E1_tmp(0:ND1,j,0:ND3,DDK) = E1_tmp(0:ND1,j,0:ND3,DDK) + & -!!$ dxi3_dx2(0:ND1,j,0:ND3,DDK) * & -!!$ matmul(E1(0:ND1,j,0:ND3,DDK), Diff_xi2(0:ND3,0:ND3,ND3)) -!!$ enddo -!!$ -!!$ -!!$ err_max = maxval( abs( E1_tmp(0:ND1,0:ND2,0:ND3,DDK) & -!!$ - dE1_dt(0:ND1,0:ND2,0:ND3,DDK) ) ) -!!$ write(*,*)'L_inf for x2 differentiation:',err_max -!!$ -!!$ enddo -!!$ -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dsin(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ ! differentiate wrt x3 -!!$ do k=0,ND3 -!!$ E1_tmp(0:ND1,0:ND2,k,DDK) = dxi1_dx3(0:ND1,0:ND2,k,DDK) * & -!!$ matmul(Diff_xi1(0:ND1,0:ND1,ND1), E1(0:ND1,0:ND2,k,DDK)) & -!!$ + dxi2_dx3(0:ND1,0:ND2,k,DDK) * & -!!$ matmul(E1(0:ND1,0:ND2,k,DDK), Diff_xi2(0:ND2,0:ND2,ND2)) -!!$ enddo -!!$ -!!$! E1(0:ND1,0:ND2,0:ND3,DDK,1)=0.d0 -!!$ do j=0,ND2 -!!$ E1_tmp(0:ND1,j,0:ND3,DDK) = E1_tmp(0:ND1,j,0:ND3,DDK) + & -!!$ dxi3_dx3(0:ND1,j,0:ND3,DDK) * & -!!$ matmul(E1(0:ND1,j,0:ND3,DDK), Diff_xi2(0:ND3,0:ND3,ND3)) -!!$ enddo -!!$ -!!$ -!!$ err_max = maxval( abs( E1_tmp(0:ND1,0:ND2,0:ND3,DDK) & -!!$ - dE1_dt(0:ND1,0:ND2,0:ND3,DDK) ) ) -!!$ write(*,*)'L_inf for x3 differentiation:',err_max -!!$ -!!$ enddo -!!$ -!!$ -!!$!1000 format(4i4,1f15.7) -!!$ -!!$end subroutine Test111 -!!$ -!!$ -!!$subroutine Test112 -!!$ use universal_const ! universal.f90 -!!$ use Legendre ! Legendre.f90 -!!$ use MD3D_Grid ! MD3D_Grid.f90 -!!$! use Metric_Var ! Metric_Var.f90 -!!$ use State_Var ! State_Var.f90 -!!$ implicit none -!!$ -!!$ integer:: i,j,k -!!$ integer::ND1_max, ND2_max, ND3_max -!!$ real(kind=8):: err_max -!!$ -!!$ -!!$ -!!$ ND1_max=PolyDegN_Max(1) -!!$ ND2_max=PolyDegN_Max(2) -!!$ ND3_max=PolyDegN_max(3) -!!$ -!!$ do DDK=1,TotNum_Dm -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dsin(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ call differentiate_xi1(PolyDegN_max(1:3),PolyDegN_DM(1:3,DDK),& -!!$ E1(0,0,0,DDK),E1_tmp(0,0,0,DDK)) -!!$ -!!$ err_max=maxval(abs(E1_tmp(0:ND1,0:ND2,0:ND3,DDK)- & -!!$ dE1_dt(0:ND1,0:ND2,0:ND3,DDK))) -!!$ write(*,*)'L_inf for xi1 differentiation:',err_max -!!$ -!!$ -!!$ enddo -!!$ -!!$ -!!$ do DDK=1,TotNum_Dm -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dsin(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ call differentiate_xi2(PolyDegN_max(1:3),PolyDegN_DM(1:3,DDK),& -!!$ E1(0,0,0,DDK),E1_tmp(0,0,0,DDK)) -!!$ -!!$ err_max=maxval(abs(E1_tmp(0:ND1,0:ND2,0:ND3,DDK)-& -!!$ dE1_dt(0:ND1,0:ND2,0:ND3,DDK))) -!!$ write(*,*)'L_inf for xi2 differentiation:',err_max -!!$ -!!$ -!!$ enddo -!!$ -!!$ do DDK=1,TotNum_Dm -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dsin(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ call differentiate_xi3(PolyDegN_max(1:3),PolyDegN_DM(1:3,DDK),& -!!$ E1(0,0,0,DDK),E1_tmp(0,0,0,DDK)) -!!$ -!!$ err_max=maxval(abs(E1_tmp(0:ND1,0:ND2,0:ND3,DDK) - & -!!$ dE1_dt(0:ND1,0:ND2,0:ND3,DDK))) -!!$ write(*,*)'L_inf for xi3 differentiation:',err_max -!!$ -!!$ -!!$ enddo -!!$ -!!$ -!!$end subroutine Test112 -!!$ -!!$subroutine Test113 -!!$ use universal_const ! universal.f90 -!!$ use Legendre ! Legendre.f90 -!!$ use MD3D_Grid ! MD3D_Grid.f90 -!!$ use Metric_Var ! Metric_Var.f90 -!!$ use State_Var ! State_Var.f90 -!!$ implicit none -!!$ -!!$ integer:: i,j,k -!!$ real(kind=8):: err_max -!!$ real(kind=8):: tmp(0:30,0:30,0:30) -!!$ -!!$ -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dsin(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ ! differentiate wrt x1 -!!$ call diff_x1(PolyDegN_Max(1:3),PolyDegN_DM(1:3,DDK),& -!!$ E1(0,0,0,DDK), E1_tmp(0,0,0,DDK), DDK) -!!$ -!!$ err_max = maxval( abs( E1_tmp(0:ND1,0:ND2,0:ND3,DDK) & -!!$ - dE1_dt(0:ND1,0:ND2,0:ND3,DDK) ) ) -!!$ write(*,*)'L_inf for x1 differentiation:',err_max -!!$ enddo -!!$ -!!$ -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dsin(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ -!!$ ! differentiate wrt x1 -!!$ call diff_x2(PolyDegN_Max(1:3),PolyDegN_DM(1:3,DDK),& -!!$ E1(0,0,0,DDK), E1_tmp(0,0,0,DDK), DDK) -!!$ err_max = maxval( abs( E1_tmp(0:ND1,0:ND2,0:ND3,DDK) & -!!$ - dE1_dt(0:ND1,0:ND2,0:ND3,DDK) ) ) -!!$ write(*,*)'L_inf for x2 differentiation:',err_max -!!$ -!!$ enddo -!!$ -!!$ -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ E1(i,j,k,DDK) = dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x3(i,j,k,DDK)) -!!$ dE1_dt(i,j,k,DDK) = -0.5d0*pi*dcos(0.5d0*pi*x1(i,j,k,DDK)) & -!!$ * dcos(0.5d0*pi*x2(i,j,k,DDK)) & -!!$ * dsin(0.5d0*pi*x3(i,j,k,DDK)) -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ ! differentiate wrt x3 -!!$ call diff_x3(PolyDegN_Max(1:3),PolyDegN_DM(1:3,DDK),& -!!$ E1(0,0,0,DDK), E1_tmp(0,0,0,DDK), DDK) -!!$ err_max = maxval( abs( E1_tmp(0:ND1,0:ND2,0:ND3,DDK) & -!!$ - dE1_dt(0:ND1,0:ND2,0:ND3,DDK) ) ) -!!$ write(*,*)'L_inf for x3 differentiation:',err_max -!!$ -!!$ -!!$ err_max = maxval( abs( E1(0:ND1,0:ND2,0:ND3,DDK,1) & -!!$ - E1(0:ND1,0:ND2,0:ND3,DDK,2) ) ) -!!$ write(*,*)'L_inf for x3 differentiation:',err_max -!!$ -!!$ enddo -!!$ -!!$ -!!$ -!!$!1000 format(4i4,1f15.7) -!!$ -!!$end subroutine Test113 -!!$ -!!$ -!!$subroutine Test200 -!!$ use MD3D_Grid ! MD3D_Grid.f90 -!!$ use Metric_Var ! Metric_Var.f90 -!!$ use NorVec_Var ! NorVec_Var.f90 -!!$ implicit none -!!$ -!!$ integer:: i,j,k -!!$ integer:: lid -!!$ -!!$ lid=81 -!!$ open(lid,file='NorVec.dat') -!!$ write(lid,*)'VARIABLES = "X", "Y", "Z", "N1", "N2", "N3", "ABS N"' -!!$ -!!$ do DDK=1,TotNum_DM -!!$ -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ -!!$ do surf_num=1,6 -!!$ -!!$ select case(surf_num) -!!$ case(1) -!!$ write(lid,*)'ZONE J=', ND2+1, ', K=', ND3+1, 'F=POINT' -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ write(lid,1001)x1(ND1,j,k,DDK), x2(ND1,j,k,DDK), x3(ND1,j,k,DDK), & -!!$ NorVec_x1(j,k,surf_num,DDK),NorVec_x2(j,k,surf_num,DDK),& -!!$ NorVec_x3(j,k,surf_num,DDK),NorVec_mg(j,k,surf_num,DDK) -!!$ -!!$ enddo -!!$ enddo -!!$ !write(lid,*) -!!$ -!!$ case(2) -!!$ write(lid,*)'ZONE J=', ND2+1, ', K=', ND3+1, 'F=POINT' -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ write(lid,1001)x1(0,j,k,DDK),x2(0,j,k,DDK),x3(0,j,k,DDK), & -!!$ NorVec_x1(j,k,surf_num,DDK),& -!!$ NorVec_x2(j,k,surf_num,DDK),NorVec_x3(j,k,surf_num,DDK),& -!!$ NorVec_mg(j,k,surf_num,DDK) -!!$ -!!$ enddo -!!$ enddo -!!$! pause -!!$ -!!$ case(3) -!!$ write(lid,*)'ZONE I=', ND1+1, ', K=', ND3+1, 'F=POINT' -!!$ do k=0,ND3 -!!$ do i=0,ND1 -!!$ write(lid,1001)x1(i,ND2,k,DDK),x2(i,ND2,k,DDK),x3(i,ND2,k,DDK), & -!!$ NorVec_x1(i,k,surf_num,DDK),& -!!$ NorVec_x2(i,k,surf_num,DDK),NorVec_x3(i,k,surf_num,DDK),& -!!$ NorVec_mg(i,k,surf_num,DDK) -!!$ -!!$ enddo -!!$ enddo -!!$ -!!$ case(4) -!!$ write(lid,*)'ZONE I=', ND1+1, ', K=', ND3+1, 'F=POINT' -!!$ do k=0,ND3 -!!$ do i=0,ND1 -!!$ write(lid,1001)x1(i,0,k,DDK),x2(i,0,k,DDK),x3(i,0,k,DDK), & -!!$ NorVec_x1(i,k,surf_num,DDK),& -!!$ NorVec_x2(i,k,surf_num,DDK),NorVec_x3(i,k,surf_num,DDK),& -!!$ NorVec_mg(i,k,surf_num,DDK) -!!$ -!!$ enddo -!!$ enddo -!!$! pause -!!$ -!!$ case(5) -!!$ write(lid,*)'ZONE I=', ND1+1, ', J=', ND2+1, 'F=POINT' -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ write(lid,1001)x1(i,j,ND3,DDK),x2(i,j,ND3,DDK),x3(i,j,ND3,DDK), & -!!$ NorVec_x1(i,j,surf_num,DDK),& -!!$ NorVec_x2(i,j,surf_num,DDK),NorVec_x3(i,j,surf_num,DDK),& -!!$ NorVec_mg(i,j,surf_num,DDK) -!!$ -!!$ enddo -!!$ enddo -!!$! pause -!!$ -!!$ case(6) -!!$ write(lid,*)'ZONE I=', ND1+1, ', J=', ND2+1, 'F=POINT' -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ write(lid,1001)x1(i,j,0,DDK),x2(i,j,0,DDK),x3(i,j,0,DDK), & -!!$ NorVec_x1(i,j,surf_num,DDK),& -!!$ NorVec_x2(i,j,surf_num,DDK),NorVec_x3(i,j,surf_num,DDK),& -!!$ NorVec_mg(i,j,surf_num,DDK) -!!$ -!!$ enddo -!!$ enddo -!!$! pause -!!$ -!!$ end select -!!$ -!!$ enddo ! surf_num -!!$ -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ do i=0,ND1 -!!$ if(Jacobin(i,j,k,DDK) .lt. 0.d0) then -!!$ write(*,*)'jacobin < 0',i,j,k, Jacobin(i,j,k,DDK) -!!$ endif -!!$ enddo -!!$ enddo -!!$ enddo -!!$ -!!$ enddo !DDK -!!$ -!!$ close(lid) -!!$ -!!$ -!!$1000 format(3i4,4f15.7) -!!$1001 format(7f15.7) -!!$end subroutine Test200 -!!$ -!!$ -subroutine Test220 - use universal_const ! universal.f90 - use Legendre ! Legendre.f90 - use MD2D_Grid ! MD3D_Grid.f90 - use State_Var ! State_Var.f90 - implicit none - integer:: i,j,k - integer:: ND1, ND2, ND3 - - - open(78,file='./Test/Initial_Field.dat') - write(78,*) 'VARIABLES = "X", "Y", "V1", "V2", "T11", "T12", "T22"' - - do DDK=1,TotNum_DM - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - write(78,*) 'ZONE I=', ND1+1, ', J=', ND2+1, 'F=POINT' - - do j=0,ND2 - do i=0,ND1 - write(78, 10001) x1(i,j,DDK), x2(i,j,DDK), & - v1(i,j,DDK), v2(i,j,DDK), & - T11(i,j,DDK), T12(i,j,DDK), T22(i,j,DDK) - enddo - enddo - enddo ! DDK - close(78) -10001 format(9e23.15) - -!!$ do DDK=1,TotNum_DM -!!$ ND1=PolyDegN_DM(1,DDK) -!!$ ND2=PolyDegN_DM(2,DDK) -!!$ ND3=PolyDegN_DM(3,DDK) -!!$ do k=0,ND3 -!!$ do j=0,ND2 -!!$ i=ND1 -!!$ write(*,1001) x1(i,j,k,DDK), x2(i,j,k,DDK), x3(i,j,k,DDK), & -!!$ E1(i,j,k,DDK), E2(i,j,k,DDK), E3(i,j,k,DDK), & -!!$ H1(i,j,k,DDK), H2(i,j,k,DDK), H3(i,j,k,DDK) -!!$ 1001 format(9f8.4) -!!$ -!!$ enddo -!!$ enddo -!!$ enddo ! DDK -!!$ - -end subroutine Test220 diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/Time_Pack.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/Time_Pack.f90 deleted file mode 100644 index b055656..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/Time_Pack.f90 +++ /dev/null @@ -1,50 +0,0 @@ -subroutine Compute_time_step - use MD2D_Grid - use RK_Var - use Material_Var - use Metric_Var - implicit none - ! - !---- Purpose: Calculate time step for the linear Maxwell system - ! normalized to unit speed of light. - ! - ! Input : - - ! - ! Output : dt New time step - dt - ! - ! - ! - !.... Declare local parameters - integer:: i, j, k - real(kind=8) :: dt_max - real(kind=8) :: local_speed - - ! - !.... Loop over all domains - dt_max=0.d0 - - do DDK=1,TotNum_DM - - local_speed=dsqrt( (Lame_lambda(DDK)+2.d0*Lame_mu(DDK))/rho(DDK) ) - !write(*,*) local_speed - ND1=PolyDegN_DM(1,DDK) - ND2=PolyDegN_DM(2,DDK) - - - !... Calculate local maximum inverse timestep - - do j=0,ND2 - do i=0,ND1 - dt_max=max(dt_max,local_speed*dtrans(i,j,DDK)) - end do - end do - - enddo -! -!.... Calculate maximum global inverse time step - dt=CFL/dt_max -! dt=CFL*dt_max - return -end subroutine Compute_time_step -! -!====================================================================== diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/splibsrc1.for b/Trash&OldStuff/DG-BKG/SBGK/src/old/splibsrc1.for deleted file mode 100644 index 970f94b..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/splibsrc1.for +++ /dev/null @@ -1,3216 +0,0 @@ -***************************************************************** -* FORTRAN ROUTINES FOR SPECTRAL METHODS -* BY DANIELE FUNARO -* DEPARTMENT OF MATHEMATICS -* UNIVERSITY OF PAVIA -* VIA ABBIATEGRASSO 209, 27100 PAVIA, ITALY -* E-MAILS: FUN18@IPVIAN.IAN.PV.CNR.IT -* FUNARO@DRAGON.IAN.PV.CNR.IT -***************************************************************** -C - SUBROUTINE GAMMAF(X,GX) -***************************************************************** -* COMPUTES THE GAMMA FUNCTION AT A GIVEN POINT -* X = ARGUMENT GREATER THAN 1.E-75 AND SMALLER THAN 57. -* GX= VALUE OF GAMMA IN X -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION C(11) - - IF (X .LE. 1.D-75 .OR. X .GE. 57.D0) THEN - WRITE(*,*) 'ARGUMENT OUT OF RANGE IN SUBROUTINE GAMMAF' - RETURN - ENDIF - - PI = 3.14159265358979323846D0 - EPS = 1.D-14 - XX = X - GX = 1.0D0 - -1 IF (DABS(XX-1.D0) .LT. EPS) RETURN - IF (XX .GE. 1.D0) THEN - XX = XX-1.D0 - GX = GX*XX - GOTO 1 - ENDIF - IND = 0 - IF (XX .LT. .5D0) THEN - IND = 1 - GX = GX*PI/DSIN(PI*XX) - XX = 1.D0-XX - ENDIF - - PR = 1.D0 - S = 0.426401432711220868D0 - C(1) = -0.524741987629368444D0 - C(2) = 0.116154405493589130D0 - C(3) = -0.765978624506602380D-2 - C(4) = 0.899719449391378898D-4 - C(5) = -0.194536980009534621D-7 - C(6) = 0.199382839513630987D-10 - C(7) = -0.204209590209541319D-11 - C(8) = 0.863896817907000175D-13 - C(9) = 0.152237501608472336D-13 - C(10) = -0.82572517527771995D-14 - C(11) = 0.29973478220522461D-14 - - DO 2 K=1,11 - PR = PR*(XX-DFLOAT(K))/(XX+DFLOAT(K-1)) - S = S+C(K)*PR -2 CONTINUE - G = S*DEXP(1.D0-XX)*(XX+4.5D0)**(XX-.5D0) - IF (IND .EQ. 1) THEN - GX = GX/G - ELSE - GX = GX*G - ENDIF - - RETURN - END -C - SUBROUTINE VAJAPO(N,A,B,X,Y,DY,D2Y) -************************************************************ -* COMPUTES THE VALUE OF THE JACOBI POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - AB = A+B - Y = .5D0*(AB+2.D0)*X+.5D0*(A-B) - DY = .5D0*(AB+2.D0) - D2Y = 0.D0 - IF(N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 I=2,N - DI = DFLOAT(I) - C0 = 2.D0*DI+AB - C1 = 2.D0*DI*(DI+AB)*(C0-2.D0) - C2 = (C0-1.D0)*(C0-2.D0)*C0 - C3 = (C0-1.D0)*(A-B)*AB - C4 = 2.D0*(DI+A-1.D0)*C0*(DI+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM - DYM = DY - DY = ((C2*X+C3)*DY-C4*DYP+C2*YP)/C1 - DYP = DYM - D2YM = D2Y - D2Y = ((C2*X+C3)*D2Y-C4*D2YP+2.D0*C2*DYP)/C1 - D2YP = D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VALEPO(N,X,Y,DY,D2Y) -************************************************************** -* COMPUTES THE VALUE OF THE LEGENDRE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = X - DY = 1.D0 - D2Y = 0.D0 - IF(N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 I=2,N - C1 = DFLOAT(I) - C2 = 2.D0*C1-1.D0 - C4 = C1-1.D0 - YM = Y - Y = (C2*X*Y-C4*YP)/C1 - YP = YM - DYM = DY - DY = (C2*X*DY-C4*DYP+C2*YP)/C1 - DYP = DYM - D2YM = D2Y - D2Y = (C2*X*D2Y-C4*D2YP+2.D0*C2*DYP)/C1 - D2YP = D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VACHPO(N,X,Y,DY,D2Y) -*************************************************************** -* COMPUTES THE VALUE OF THE CHEBYSHEV POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = X - DY = 1.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 K=2,N - YM = Y - Y = 2.D0*X*Y-YP - YP = YM - DYM = DY - DY = 2.D0*X*DY+2.D0*YP-DYP - DYP = DYM - D2YM= D2Y - D2Y = 2.D0*X*D2Y+4.D0*DYP-D2YP - D2YP= D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VALAPO(N,A,X,Y,DY,D2Y) -************************************************************** -* COMPUTES THE VALUE OF THE LAGUERRE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = 1.D0+A-X - DY = -1.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP= 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM - DYM = DY - DY = B1*DY-YP/DK-B2*DYP - DYP = DYM - D2YM= D2Y - D2Y = B1*D2Y-2.D0*DYP/DK-B2*D2YP - D2YP= D2YM - 1 CONTINUE - - RETURN - END -C - SUBROUTINE VAHEPO(N,X,Y,DY,D2Y) -************************************************************* -* COMPUTES THE VALUE OF THE HERMITE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = 2.D0*X - DY = 2.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP=1.D0 - DO 1 K=2,N - DK = DFLOAT(K-1) - YM = Y - Y = 2.D0*X*Y-2.D0*DK*YP - YPM = YP - YP = YM -1 CONTINUE - DN = 2.D0*DFLOAT(N) - DNN = 2.D0*DFLOAT(N-1) - DY = DN*YP - D2Y = DN*DNN*YPM - - RETURN - END -C - SUBROUTINE VALASF(N,A,X,Y,DY) -********************************************************************* -* COMPUTES THE VALUES OF THE SCALED LAGUERRE FUNCTION OF DEGREE N -* AND ITS FIRST DERIVATIVE AT A GIVEN POINT -* N = DEGREE -* A = PARAMETER >-1 -* X = POINT (NON NEGATIVE) IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE FUNCTION IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - IF (N .EQ. 0) RETURN - - C0 = 1.D0/(4.D0+X) - C1 = 4.D0*C0/(A+1.D0) - Y = C1*(A+1.D0-X) - DY = -C0*C1*(A+5.D0) - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - DK4 = 4.D0*DK - C0 = 1.D0/(DK4+X) - C1 = DK4+X-2.D0 - C2 = 1.D0/(C1-2.D0) - C3 = DK4*C0/(DK+A) - C4 = 2.D0*DK+A-1.D0 - C5 = C4-X - C6 = C4+DK4 - C7 = C2*DFLOAT(4*(K-1)**2) - DYM = DY - DY = C3*(C5*DY-C0*C6*Y+C7*(2.D0*C0*C1*C2*YP-DYP)) - DYP = DYM - YM = Y - Y = C3*(C5*Y-C7*YP) - YP = YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VAHESF(N,X,Y,DY) -*********************************************************** -* COMPUTES THE VALUES OF THE SCALED HERMITE FUNCTION OF -* DEGREE N AND ITS FIRST DERIVATIVE AT A GIVEN POINT -* N = DEGREE -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE FUNCTION IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -*********************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - IF (N .EQ. 0) RETURN - - XX = X*X - M = N/2 - IF(N .EQ. 2*M) THEN - A = -.5D0 - CALL VALASF(M,A,XX,Y,DY) - DY = 2.D0*X*DY - ELSE - A = .5D0 - CALL VALASF(M,A,XX,Y,DY) - DY = Y+2.D0*XX*DY - Y = X*Y - ENDIF - - RETURN - END -C - SUBROUTINE ZEJAGA(N,A,B,CS,DZ) -*************************************************************** -* COMPUTES THE ZEROES OF THE JACOBI POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* A = PARAMETER BETWEEN -1/2 AND 1/2 -* B = PARAMETER BETWEEN -1/2 AND 1/2 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ .0) RETURN - - AB = A+B - CS(1) = (B-A)/(AB+2.D0) - DZ(1) = .5D0*AB+1.D0 - IF(N .EQ. 1) RETURN - - EPS= 1.E-17 - PH = 1.57079632679489661923D0 - C = PH/(2.D0*DFLOAT(N)+AB+1.D0) - DO 1 I=1,N - DI = DFLOAT(I) - CSX = -DCOS(C*(4.D0*DI+AB-1.D0)) - DO 2 IT=1,8 - CALL VAJAPO(N,A,B,CSX,Y,DY,D2Y) - IF(DABS(Y) .LT. EPS) GOTO 3 - CSX = CSX-Y/DY -2 CONTINUE -3 IF(DABS(CSX) .LT. EPS) CSX=0.D0 - CS(I) = CSX - DZ(I) = DY -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELEGA(N,CS,DZ) -*************************************************************** -* COMPUTES THE ZEROES OF THE LEGENDRE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ .0) RETURN - - CS(1) = 0.D0 - DZ(1) = 1.D0 - IF(N .EQ. 1) RETURN - - N2 = N/2 - IN = 2*N-4*N2-1 - PH = 1.57079632679489661923D0 - C = PH/(2.D0*DFLOAT(N)+1.D0) - DO 1 I=1,N2 - DI = DFLOAT(I) - CSX = DCOS(C*(4.D0*DI-1.D0)) - DO 2 IT=1,8 - CALL VALEPO(N,CSX,Y,DY,D2Y) - CSX = CSX-Y/DY -2 CONTINUE - CS(I) = -CSX - CS(N-I+1) = CSX - DZ(I) = DY*DFLOAT(IN) - DZ(N-I+1) = DY -1 CONTINUE - - IF(IN .EQ. -1) RETURN - CSX = 0.D0 - CS(N2+1) = CSX - CALL VALEPO(N,CSX,Y,DY,D2Y) - DZ(N2+1) = DY - - RETURN - END -C - SUBROUTINE ZECHGA(N,CS,DZ) -**************************************************************** -* COMPUTES THE ZEROES OF THE CHEBYSHEV POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ. 0) RETURN - - CS(1) = 0.D0 - DZ(1) = 1.D0 - IF(N .EQ. 1) RETURN - - N2 = N/2 - IN = 1+4*N2-2*N - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - C = PH/DN - SI = -1.D0 - DO 1 I=1,N2 - DI = DFLOAT(I) - CSX = DCOS(C*(2.D0*DI-1.D0)) - CS(I) = -CSX - CS(N-I+1) = CSX - QX = DN/DSQRT(1.D0-CSX*CSX) - DZ(I) = QX*SI*DFLOAT(IN) - DZ(N-I+1) = -QX*SI - SI = -SI -1 CONTINUE - - IF(IN .EQ. 1) RETURN - CS(N2+1) = 0.D0 - N4 = N2/2 - IN2 = 1+4*N4-2*N2 - DZ(N2+1) = DN*DFLOAT(IN2) - - RETURN - END -C - SUBROUTINE ZELAGA(N,A,CS,DZ) -************************************************************************ -* COMPUTES THE ZEROES OF THE LAGUERRE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = DERIVATIVES OF THE SCALED FUNCTIONS AT THE ZEROES, DZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CS(1) = A1 - DZ(1) = -4.D0/(A1*(A+5.D0)) - IF (N .EQ. 1) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - C1 = 2.D0*DN+A1 - DO 1 M=1,N - DM = DFLOAT(M) - C2 = 2.D0*(DN+.75D0-DM)*PI/C1 - XN = (C2+PI)/2.D0 - DO 2 IT=1,8 - XP = XN - XN = (DSIN(XP)-XP*DCOS(XP)+C2)/(1.D0-DCOS(XP)) -2 CONTINUE - Z = (DCOS(XN/2.D0))**2 - ZD = 1.D0/(Z-1.D0) - CSX= 2.D0*C1*Z-((1.25D0*ZD+1.D0)*ZD-1.D0+3.D0*A*A)/(6.D0*C1) - DO 3 IT=1,6 - CALL VALASF(N,A,CSX,Y,DY) - CSX = CSX-Y/DY -3 CONTINUE - CS(M) = CSX - DZ(M) = DY -1 CONTINUE - -4 IN = 0 - DO 5 M=1,N-1 - IF(CS(M) .LE. CS(M+1)) GOTO 5 - CSM = CS(M) - CS(M) = CS(M+1) - CS(M+1) = CSM - DZM = DZ(M) - DZ(M) = DZ(M+1) - DZ(M+1) = DZM - IN = 1 -5 CONTINUE - IF(IN .EQ. 1) GOTO 4 - - RETURN - END -C - SUBROUTINE ZEHEGA(N,CS,DZ) -************************************************************************ -* COMPUTES THE ZEROES OF THE HERMITE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = DERIVATIVES OF THE SCALED FUNCTIONS AT THE ZEROES, DZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ. 0) RETURN - - CS(M+1) = 0.D0 - DZ(M+1) = 1.D0 - IF(N .EQ. 1) RETURN - - M = N/2 - IN = 2*N-4*M-1 - IF(IN .EQ. -1) THEN - A = -.5D0 - CALL ZELAGA(M,A,CS,DZ) - ELSE - A = .5D0 - CALL ZELAGA(M,A,CS,DZ) - ENDIF - - DO 1 I=1,M - CSX = DSQRT(CS(M-I+1)) - CS(N-I+1) = CSX - IF(IN .EQ. -1) THEN - DZ(N-I+1) = 2.D0*CSX*DZ(M-I+1) - ELSE - DZ(N-I+1) = 2.D0*CSX*CSX*DZ(M-I+1) - ENDIF -1 CONTINUE - - DO 2 I=1,M - CS(I) = -CS(N-I+1) - DZ(I) = DZ(N-I+1)*DFLOAT(IN) -2 CONTINUE - - RETURN - END -C - SUBROUTINE ZEJAGL(N,A,B,ET,VN) -******************************************************************** -* COMPUTES THE NODES RELATIVE TO THE JACOBI GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER BETWEEN -1/2 AND 1/2 -* B = PARAMETER BETWEEN -1/2 AND 1/2 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -******************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = -1.D0 - ET(N) = 1.D0 - X = -1.D0 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - VN(0) = Y - X = 1.D0 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - VN(N) = Y - IF (N .EQ. 1) RETURN - - EPS= 1.E-17 - PH = 1.57079632679489661923D0 - AB = A+B - DN = DFLOAT(N) - C = PH/(2.D0*DN+AB+1.D0) - N1 = N-1 - A1 = A+1.D0 - B1 = B+1.D0 - DO 1 I=1,N1 - DI = DFLOAT(I) - ETX = -DCOS(C*(4.D0*DI+AB+1.D0)) - DO 2 IT=1,8 - CALL VAJAPO(N1,A1,B1,ETX,Y,DY,D2Y) - IF(DABS(Y) .LE. EPS) GOTO 3 - ETX = ETX-Y/DY -2 CONTINUE -3 IF(DABS(ETX) .LE. EPS) ETX=0.D0 - ET(I) = ETX - VN(I) = -.5D0*DY*(1.D0-ETX*ETX)/DN -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELEGL(N,ET,VN) -********************************************************************* -* COMPUTES THE NODES RELATIVE TO THE LEGENDRE GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - N2 = (N-1)/2 - SN = DFLOAT(2*N-4*N2-3) - ET(0) = -1.D0 - ET(N) = 1.D0 - VN(0) = SN - VN(N) = 1.D0 - IF (N .EQ. 1) RETURN - - ET(N2+1) = 0.D0 - X = 0.D0 - CALL VALEPO(N,X,Y,DY,D2Y) - VN(N2+1) = Y - IF(N .EQ. 2) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N2 - ETX = DCOS(C*DFLOAT(I)) - DO 2 IT=1,8 - CALL VALEPO(N,ETX,Y,DY,D2Y) - ETX = ETX-DY/D2Y -2 CONTINUE - ET(I) = -ETX - ET(N-I) = ETX - VN(I) = Y*SN - VN(N-I) = Y -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZECHGL(N,ET) -********************************************************************** -* COMPUTES THE NODES RELATIVE TO THE CHEBYSHEV GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = VECTOR OF THE NODES, ET(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = -1.D0 - ET(N) = 1.D0 - IF (N .EQ. 1) RETURN - - N2 = (N-1)/2 - ET(N2+1) = 0.D0 - IF(N .EQ. 2) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N2 - ETX = DCOS(C*DFLOAT(I)) - ET(I) = -ETX - ET(N-I) = ETX -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELAGR(N,A,ET,VN) -************************************************************************ -* COMPUTES THE NODES RELATIVE TO THE LAGUERRE GAUSS-RADAU FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), 0=1,N-1 -* VN = SCALED LAGUERRE FUNCTION AT THE NODES, VN(I), I=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = 0.D0 - VN(0) = 1.D0 - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - PI = 3.14159265358979323846D0 - N1 = N-1 - DN = DFLOAT(N1) - C1 = 2.D0*DN+A1+1.D0 - DO 1 M=1,N1 - DM = DFLOAT(M) - C2 = 2.D0*(DN+.75D0-DM)*PI/C1 - XN = (C2+PI)/2.D0 - DO 2 IT=1,8 - XP = XN - XN = (DSIN(XP)-XP*DCOS(XP)+C2)/(1.D0-DCOS(XP)) -2 CONTINUE - Z = (DCOS(XN/2.D0))**2 - ZD = 1.D0/(Z-1.D0) - ETX= 2.D0*C1*Z-((1.25D0*ZD+1.D0)*ZD-1.D0+3.D0*A1*A1)/(6.D0*C1) - DO 3 IT=1,6 - CALL VALASF(N1,A1,ETX,Y,DY) - ETX = ETX-Y/DY -3 CONTINUE - ET(M) = ETX - CALL VALASF(N,A,ETX,Y,DY) - VN(M) = Y -1 CONTINUE - -4 IN = 0 - DO 5 M=1,N-2 - IF(ET(M) .LE. ET(M+1)) GOTO 5 - ETM = ET(M) - ET(M) = ET(M+1) - ET(M+1) = ETM - VNM = VN(M) - VN(M) = VN(M+1) - VN(M+1) = VNM - IN = 1 -5 CONTINUE - IF(IN .EQ. 1) GOTO 4 - - RETURN - END -C - SUBROUTINE WEJAGA(N,A,B,CS,DZ,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE JACOBI GAUSS FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* CS = ZEROES OF THE JACOBI POLYNOMIAL, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), WE(1) - IF (N .EQ. 0) RETURN - - AB = A+B+2.D0 - A2 = A+2.D0 - B2 = B+2.D0 - CALL GAMMAF(A2,GA2) - CALL GAMMAF(B2,GB2) - CALL GAMMAF(AB,GAB) - C = .5D0*(2.D0**AB)*GA2*GB2/GAB - DO 1 M=2,N - DM = DFLOAT(M) - C = C*(DM+A)*(DM+B)/(DM*(DM+A+B)) -1 CONTINUE - - DO 2 I=1,N - X = CS(I) - DY = DZ(I) - WE(I) = C/((1.D0-X*X)*DY*DY) -2 CONTINUE - - RETURN - END -C - SUBROUTINE WELEGA(N,CS,DZ,WE) -***************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LEGENDRE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* CS = ZEROES OF THE LEGENDRE POLYNOMIAL, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), WE(1) - IF (N .EQ. 0) RETURN - - N2 = N/2 - DO 1 I=1,N2 - X = CS(I) - DY = DZ(I) - WEX = 2.D0/((1.D0-X*X)*DY*DY) - WE(I) = WEX - WE(N-I+1) = WEX -1 CONTINUE - - IF(N .EQ. 2*N2) RETURN - DY = DZ(N2+1) - WE(N2+1) = 2.D0/(DY*DY) - - RETURN - END -C - SUBROUTINE WECHGA(N,WE) -***************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE CHEBYSHEV GAUSS FORMULA -* N = ORDER OF THE FORMULA -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WE(1) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N - WE(I) = C -1 CONTINUE - - RETURN - END -C - SUBROUTINE WELAGA(N,A,CS,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LAGUERRE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* CS = ZEROES OF THE LAGUERRE POLYNOMIAL, CS(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), WE(1) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,GA1) - N1 = N+1 - DN = DFLOAT(N1) - C = GA1/DN - DO 1 M=1,N - DM = DFLOAT(M) - C = C*(DM+A)/(DM+1.D0) -1 CONTINUE - - DO 2 I=1,N - X =CS(I) - CALL VALAPO(N1,A,X,Y,DY,D2Y) - WE(I) = C*X/(Y*Y) -2 CONTINUE - - RETURN - END -C - SUBROUTINE WEHEGA(N,CS,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE HERMITE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* CS = ZEROES OF THE HERMITE POLYNOMIAL, CS(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), WE(1) - IF (N .EQ. 0) RETURN - - PR = 1.77245385090551588D0 - R2 = 1.41421356237309515D0 - C = PR/DFLOAT(N) - N2 = N/2 - DO 1 I=1,N2 - X = CS(I) - YP = 1.D0 - Y = R2*X - DO 2 K=2,N-1 - DK = DFLOAT(K) - RK = DSQRT(DK) - QK = DSQRT(DK-1.D0) - YM = Y - Y = (R2*X*Y-QK*YP)/RK - YP = YM -2 CONTINUE - WEX = C/(Y*Y) - WE(I) = WEX - WE(N-I+1) = WEX -1 CONTINUE - - IF(N .EQ. 2*N2) RETURN - Y = 1.D0 - DO 3 K=2,N-1,2 - DK = DFLOAT(K) - Y = Y*DSQRT((DK-1.D0)/DK) -3 CONTINUE - WE(N2+1) = C/(Y*Y) - - RETURN - END -C - SUBROUTINE WEJAGL(N,A,B,ET,WT) -********************************************************************* -* COMPUTES THE WEIGHTS RELATIVE TO THE JACOBI GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* ET = JACOBI GAUSS-LOBATTO NODES, ET(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = A1+B1 - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = (2.D0**AB)*GA1*GB1/GAB2 - WT(0) = 2.D0*C*A1/AB2 - WT(N) = 2.D0*C*B1/AB2 - IF (N .EQ. 1) RETURN - - N1 = N-1 - DN = DFLOAT(N) - C = C*(2.D0*DN+AB)/(DN+AB+1.D0) - C1 = C*A1/((B+2.D0)*AB2) - C2 = C*B1/((A+2.D0)*AB2) - C3 = .5D0*C*A1*B1 - DO 1 K=1,N-2 - DK = DFLOAT(K) - C1 = C1*(DK+A1)*DK/((DK+AB2)*(DK+B+2.D0)) - C2 = C2*(DK+B1)*DK/((DK+AB2)*(DK+A+2.D0)) - C3 = C3*(DK+A1)*(DK+B1)/((DK+2.D0)*(DK+AB+1.D0)) -1 CONTINUE - - SU = 0.D0 - DO 2 M=1,N1 - SU = SU+ET(M) -2 CONTINUE - WT(0) = C1*(DN-1.D0-SU) - WT(N) = C2*(DN-1.D0+SU) - DO 3 I=1,N1 - X = ET(I) - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - C4 = -C3/Y - CALL VAJAPO(N1,A,B,X,Y,DY,D2Y) - WT(I) = C4/DY -3 CONTINUE - - RETURN - END -C - SUBROUTINE WELEGL(N,ET,VN,WT) -*********************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LEGENDRE GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = JACOBI GAUSS-LOBATTO NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -*********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - N2 = (N-1)/2 - DN = DFLOAT(N) - C = 2.D0/(DN*(DN+1.D0)) - DO 1 I=0,N2 - X = ET(I) - Y = VN(I) - WTX = C/(Y*Y) - WT(I) = WTX - WT(N-I) = WTX -1 CONTINUE - - IF(N-1 .EQ. 2*N2) RETURN - X = 0.D0 - Y = VN(N2+1) - WT(N2+1) = C/(Y*Y) - - RETURN - END -C - SUBROUTINE WECHGL(N,WT) -************************************************************************ -* COMPUTES THE WEIGHTS RELATIVE TO THE CHEBYSHEV GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WT(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - C2 = .5D0*C - WT(0) =C2 - WT(N) =C2 - IF (N .EQ. 1) RETURN - - DO 1 I=1,N-1 - WT(I) = C -1 CONTINUE - - RETURN - END -C - SUBROUTINE WELAGR(N,A,ET,WT) -********************************************************************* -* COMPUTES THE WEIGHTS RELATIVE TO THE LAGUERRE GAUSS-RADAU FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* ET = LAGUERRE GAUSS-RADAU NODES, ET(I), I=0,N-1 -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N-1 -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,GA1) - C1 = GA1 - WT(0) = C1 - IF (N .EQ. 1) RETURN - - N1 = N-1 - C2 = GA1 - DO 1 K=1,N1 - DK = DFLOAT(K) - C1 = C1*DK/(DK+A1) - C2 = C2*(DK+A)/(DK+1.D0) -1 CONTINUE - WT(0) = C1 - DO 2 I=1,N1 - X = ET(I) - CALL VALAPO(N,A,X,Y,DY,D2Y) - C3 = C2/Y - CALL VALAPO(N1,A,X,Y,DY,D2Y) - WT(I) = C3/DY -2 CONTINUE - - RETURN - END -C - SUBROUTINE WECHCC(N,WK) -********************************************************************* -* COMPUTES THE WEIGHTS OF THE CLENSHAW-CURTIS FORMULA OF ORDER 2*N -* N = INTEGER PARAMETER -* WK = VECTOR OF THE WEIGHTS, WK(I), I=0,2*N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - M = 2*N - DN = DFLOAT(N) - DM = DFLOAT(M) - C = 1.D0/(DM*DM-1.D0) - WK(0) = C - WK(M) = C - WK(N) = 1.33333333333333333333D0 - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - DJ = DFLOAT(J) - SU = 1.D0-((-1.D0)**J)*C - DO 2 K=1,N-1 - DK = 2.D0*DFLOAT(K) - SU = SU+2.D0*DCOS(DJ*DK*PI/DM)/(1.D0-DK*DK) -2 CONTINUE - WK(J) = SU/DN - WK(M-J) = SU/DN -1 CONTINUE - - SU = 1.D0-((-1.D0)**N)*C - DO 3 K=1,N-1 - DK = 2.D0*DFLOAT(K) - SU = SU+2.D0*((-1.D0)**K)/(1.D0-DK*DK) -3 CONTINUE - WK(N) = SU/DN - - RETURN - END -C - SUBROUTINE INJAGA(N,A,B,CS,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE JACOBI POLYNOMIAL -* N = THE NUMBER OF ZEROES -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = JACOBI POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLEGA(N,CS,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE LEGENDRE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = LEGENDRE POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALEPO(N,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INCHGA(N,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE CHEBYSHEV POLYNOMIAL -* N = THE NUMBER OF ZEROES -* DZ = CHEBYSHEV POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - C = PH/DN - CALL VACHPO(N,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X+DCOS(C*(2.D0*DFLOAT(J)-1.D0)) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLAGA(N,A,CS,DZ,QZ,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE LAGUERRE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* A = PARAMETER > -1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = SCALED LAGUERRE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALASF(N,A,X,Y,DY) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - PR = 1.D0 - DO 2 K=1,N - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X)/(DK+CS(J)) -2 CONTINUE - QX = QX+QZ(J)*Y*PR/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INHEGA(N,CS,DZ,QZ,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE HERMITE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = SCALED HERMITE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - QX = QZ(1) - IF (N .EQ. 1) RETURN - - EPS = 1.D-14 - CALL VAHESF(N,X,Y,DY) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - PR = 1.D0 - DO 2 K=1,N/2 - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X*X)/(DK+CS(J)**2) -2 CONTINUE - QX = QX+QZ(J)*Y*PR/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INJAGL(N,A,B,ET,VN,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE JACOBI GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - DN = DFLOAT(N) - C = 1.D0/(DN*(DN+A+B+1.D0)) - QX = QN(0)*C*DY*(B+1.D0)*(X-1.D0)/VN(0) - QX = QX+QN(N)*C*DY*(A+1.D0)*(X+1.D0)/VN(N) - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*C*DY*(X*X-1.D0)/(VN(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLEGL(N,ET,VN,QN,X,QX) -********************************************************************** -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE LEGENDRE GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALEPO(N,X,Y,DY,D2Y) - DN = DFLOAT(N) - C = 1.D0/(DN*(DN+1.D0)) - QX = QN(0)*C*DY*(X-1.D0)/VN(0) - QX = QX+QN(N)*C*DY*(X+1.D0)/VN(N) - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*C*DY*(X*X-1.D0)/(VN(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INCHGL(N,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE CHEBYSHEV GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - PI = 3.14159265358979323846D0 - CALL VACHPO(N,X,Y,DY,D2Y) - DN = DFLOAT(N) - SN = DFLOAT(1+4*(N/2)-2*N) - PN = PI/DN - C = 1.D0/(DN*DN) - QX = .5D0*SN*QN(0)*C*DY*(X-1.D0) - QX = QX+.5D0*QN(N)*C*DY*(X+1.D0) - IF (N .EQ. 1) RETURN - - SJ = -1.D0 - DO 1 J=1,N-1 - ED = X+DCOS(PN*DFLOAT(J)) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*SN*SJ*C*DY*(X*X-1.D0)/ED - ENDIF - SJ = -SJ -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLAGR(N,A,ET,VN,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE LAGUERRE GAUSS-RADAU NODES -* N = THE NUMBER OF NODES -* A = PARAMETER > -1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* VN = SCALED LAGUERRE FUNCTION AT THE NODES, VN(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - QX = QN(0) - IF (N .EQ. 1) RETURN - - EPS = 1.D-14 - DN = DFLOAT(N) - C = -1.D0/DN - PR = 1.D0 - SU = 0.D0 - DO 1 M=1,N - DM = 4.D0*DFLOAT(M) - PR = PR*(DM+X)/DM - SU = SU+1.D0/(DM+X) -1 CONTINUE - CALL VALASF(N,A,X,Y,DY) - QX = QN(0)*C*(A+1.D0)*PR*(DY+SU*Y)/VN(0) - DO 2 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - PR = 1.D0 - DO 3 K=1,N - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X)/(DK+ET(J)) -3 CONTINUE - QX = QX+QN(J)*C*PR*(DY+SU*Y)*X/(VN(J)*ED) - ENDIF -2 CONTINUE - - RETURN - END -C - SUBROUTINE NOLEGA(N,QZ,WE,QI,QM) -********************************************************************* -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE LEGENDRE ZEROES -* N = THE NUMBER OF ZEROES -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE LEGENDRE GAUSS WEIGHTS, WE(I), I=1,N -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE ZEROES -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QZ(1), WE(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - SU = 0.D0 - QM = 0.D0 - DO 1 J=1,N - Y = DABS(QZ(J)) - IF(Y .GT. QM) QM=Y - IF(Y .LT. EPS) GOTO 1 - SU = SU+Y*Y*WE(J) -1 CONTINUE - QI = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOCHGA(N,DZ,QZ,WK,QW,QI,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE CHEBYSHEV ZEROES -* N = THE NUMBER OF ZEROES -* DZ = CHEBYSHEV POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WK = VECTOR OF THE CLENSHAW-CURTIS WEIGHTS, WE(I), I=0,2*N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE ZEROES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION DZ(1), QZ(1), WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - X = -1.D0 - CALL INCHGA(N,DZ,QZ,X,QX) - S1 = 0.D0 - S2 = QX*QX*WK(0) - QM = 0.D0 - DO 1 J=1,N - DJ = DFLOAT(J) - J2 = 2*J - X = -DCOS(PI*DJ/DN) - Y = DABS(QZ(J)) - IF(Y .GT. QM) QM=Y - CALL INCHGA(N,DZ,QZ,X,QX) - S1 = S1+Y*Y - S2 = S2+Y*Y*WK(J2-1)+QX*QX*WK(J2) -1 CONTINUE - QW = DSQRT(S1*PI/DN) - QI = DSQRT(S2) - - RETURN - END -C - SUBROUTINE NOJAGL(N,A,B,VN,QN,WT,QW,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE JACOBI GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE JACOBI GAUSS-LOBATTO WEIGHTS, WT(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION VN(0:*), QN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - DN = DFLOAT(N) - C = ((2.D0)**(AB+1.D0))*(DN+AB+1.D0)/(2.D0*DN+AB+1.D0) - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = C*GA1*GB1/GAB2 - DO 1 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/(DK*(DK+AB+1.D0)) -1 CONTINUE - - S1 = 0.D0 - S2 = 0.D0 - S3 = 0.D0 - QM = 0.D0 - DO 2 J=0,N - Y1 = QN(J) - YM = DABS(Y1) - IF(YM .GT. QM) QM=YM - Y2 = VN(J) - S2 = S2+Y1*Y2*WT(J) - S3 = S3+Y2*Y2*WT(J) - IF(YM .LT. EPS) GOTO 2 - S1 = S1+Y1*Y1*WT(J) -2 CONTINUE - QS = DSQRT(S1) - QW = DSQRT(S1-(S3-C)*S2*S2/(S3*S3)) - - RETURN - END -C - SUBROUTINE NOLEGL(N,VN,QN,WT,QI,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE LEGENDRE GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE LEGENDRE GAUSS-LOBATTO WEIGHTS, WT(I), I=0,N -* QW = INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION VN(0:*), QN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - DN = DFLOAT(N) - C = .5D0*DN*(DN+1.D0)/(2.D0*DN+1.D0) - - S1 = 0.D0 - S2 = 0.D0 - QM = 0.D0 - DO 1 J=0,N - Y1 = QN(J) - YM = DABS(Y1) - IF(YM .GT. QM) QM=YM - Y2 = VN(J) - S2 = S2+Y1*Y2*WT(J) - IF(YM .LT. EPS) GOTO 1 - S1 = S1+Y1*Y1*WT(J) -1 CONTINUE - QS = DSQRT(S1) - QI = DSQRT(DABS(S1-C*S2*S2)) - - RETURN - END -C - SUBROUTINE NOCHGL(N,QN,WK,QW,QI,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE CHEBYSHEV GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WK = VECTOR OF THE CLENSHAW-CURTIS WEIGHTS, WE(I), I=0,2*N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*), WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - SN = DFLOAT(1+4*(N/2)-2*N) - Y = QN(0) - S1 = .5D0*Y*Y - S2 = .5D0*Y*SN - S3 = Y*Y*WK(0) - QM = DABS(Y) - - SJ = -1.D0 - DO 1 J=1,N-1 - J2 = 2*J - DJ = DFLOAT(J2-1) - X = -DCOS(PH*DJ/DN) - Y = QN(J) - YM = DABS(Y) - IF(YM .GT. QM) QM=YM - CALL INCHGL(N,QN,X,QX) - S1 = S1+Y*Y - S2 = S2+Y*SN*SJ - S3 = S3+QX*QX*WK(J2-1)+Y*Y*WK(J2) - SJ = -SJ -1 CONTINUE - N2 = 2*N - DD = DFLOAT(N2-1) - X = -DCOS(PH*DD/DN) - Y = QN(N) - YM = DABS(Y) - IF(YM .GT. QM) QM=YM - CALL INCHGL(N,QN,X,QX) - S1 = S1+.5D0*Y*Y - S2 = S2+.5D0*Y - S3 = S3+QX*QX*WK(N2-1)+Y*Y*WK(N2) - - QW = DSQRT(DABS(PI*S1/DN-PH*S2*S2/(DN*DN))) - QI = DSQRT(S3) - QS = DSQRT(PI*S1/DN) - - RETURN - END -C - SUBROUTINE COJAGA(N,A,B,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE JACOBI FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE JACOBI ZEROES -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = .5D0*YP*(AB2*X+A-B) - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - CO(K) = CO(K)*(2.D0*DK+AB+1.D0)/C - C = C/(DK+AB+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COLEGA(N,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE LEGENDRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE LEGENDRE ZEROES -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = .5D0*SU - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = X*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - C1 = 2.D0*DK-1.D0 - C2 = DK-1.D0 - YM = Y - Y = (C1*X*Y-C2*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - CO(K) = .5D0*CO(K)*(2.D0*DFLOAT(K)+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COCHGA(N,QZ,CO) -********************************************************************** -* COMPUTES THE CHEBYSHEV FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE CHEBYSHEV ZEROES -* N = THE NUMBER OF ZEROES -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QZ(1), CO(0:*) - IF (N .EQ. 0) RETURN - - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J) -1 CONTINUE - CO(0) = SU/DN - IF (N .EQ. 1) RETURN - - SK = -2.D0 - DO 2 K=1,N-1 - DK = DFLOAT(K) - SU = 0.D0 - DO 3 J=1,N - DJ = 2.D0*DFLOAT(J)-1.D0 - SU = SU+QZ(J)*DCOS(DK*DJ*PH/DN) -3 CONTINUE - CO(K) = SK*SU/DN - SK = -SK -2 CONTINUE - - RETURN - END -C - SUBROUTINE COLAGA(N,A,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE LAGUERRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE LAGUERRE ZEROES -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,C) - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = (A1-X)*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)/DK - CO(K) = CO(K)/C -4 CONTINUE - - RETURN - END -C - SUBROUTINE COHEGA(N,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE HERMITE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE HERMITE ZEROES -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - PR = 1.77245385090551588D0 - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/PR - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J)/PR - Y = X*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - YM = Y - Y = (X*Y-.5D0*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - RETURN - END -C - SUBROUTINE COJAGL(N,A,B,ET,VN,QN,WT,CO) -********************************************************************** -* COMPUTES THE JACOBI FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE JACOBI GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), WT(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - CO(1) = (QN(1)-QN(0))/AB2 - CO(0) = .5D0*(QN(0)+QN(1)-(A-B)*CO(1)) - IF (N .EQ. 1) RETURN - - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - SU = 0.D0 - DO 1 J=0,N - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = SU/C - - CN = 0.D0 - DO 2 J=0,N - X = ET(J) - YP = QN(J)*WT(J) - Y = .5D0*YP*(AB2*X+A-B) - CN = CN+VN(J)*VN(J)*WT(J) - DO 3 K=1,N - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - CO(K) = CO(K)*(2.D0*DK+AB+1.D0)/C - C = C/(DK+AB+1.D0) -4 CONTINUE - CO(N) = CO(N)/CN - - RETURN - END -C - SUBROUTINE COLEGL(N,ET,QN,WT,CO) -********************************************************************** -* COMPUTES THE LEGENDRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE LEGENDRE GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), WT(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - CO(0) = .5D0*(QN(0)+QN(1)) - CO(1) = .5D0*(QN(1)-QN(0)) - IF (N .EQ. 1) RETURN - - SU = 0.D0 - DO 1 J=0,N - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = .5D0*SU - - DO 2 J=0,N - X = ET(J) - YP = QN(J)*WT(J) - Y = X*YP - DO 3 K=1,N - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - C1 = 2.D0*DK-1.D0 - C2 = DK-1.D0 - YM = Y - Y = (C1*X*Y-C2*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - DN = DFLOAT(N) - CO(N) = .5D0*DN*CO(N) - IF (N .EQ. 1) RETURN - - DO 4 K=1,N-1 - CO(K) = .5D0*CO(K)*(2.D0*DFLOAT(K)+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COCHGL(N,QN,CO) -********************************************************************** -* COMPUTES THE CHEBYSHEV FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE CHEBYSHEV GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - DD = DFLOAT(1+4*(N/2)-2*N) - CO(0) = .5D0*(QN(0)+QN(N)) - CO(N) = .5D0*(QN(0)+DD*QN(N)) - IF (N .EQ. 1) RETURN - - S0 = CO(0) - SN = CO(N) - SJ = -1.D0 - DO 1 J=1,N-1 - S0 = S0+QN(J) - SN = SN+QN(J)*SJ - SJ = -SJ -1 CONTINUE - CO(0) = S0/DN - CO(N) = DD*SN/DN - - SK = -1.D0 - DO 2 K=1,N-1 - DK = DFLOAT(K) - SU = .5D0*(QN(0)+QN(N)*SK) - DO 3 J=1,N-1 - DJ = DFLOAT(J) - SU = SU+QN(J)*DCOS(DK*DJ*PI/DN) -3 CONTINUE - CO(K) = 2.D0*SK*SU/DN - SK = -SK -2 CONTINUE - - RETURN - END -C - SUBROUTINE COLAGR(N,A,ET,QN,WT,CO) -********************************************************************** -* COMPUTES THE LAGUERRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE LAGUERRE GAUSS-RADAU NODES -* N = THE NUMBER OF NODES -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N-1 -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), WT(0:*), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,C) - SU = 0.D0 - DO 1 J=0,N-1 - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=0,N-1 - X = ET(J) - YP = QN(J)*WT(J) - Y = (A1-X)*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)/DK - CO(K) = CO(K)/C -4 CONTINUE - - RETURN - END -C - SUBROUTINE PVJAEX(N,A,B,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE JACOBI FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - AB = A+B - P = .5D0*((AB+2.D0)*X+A-B) - DP = .5D0*(AB+2.D0) - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - PM = P - P = ((C2*X+C3)*P-C4*PP)/C1 - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = ((C2*X+C3)*DP-C4*DPP+C2*PP)/C1 - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = ((C2*X+C3)*D2P-C4*D2PP+2.D0*C2*DPP)/C1 - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVLEEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE LEGENDRE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = X - DP = 1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - C2 = 2.D0*DK-1.D0 - C4 = DK-1.D0 - PM = P - P = (C2*X*P-C4*PP)/DK - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = (C2*X*DP-C4*DPP+C2*PP)/DK - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = (C2*X*D2P-C4*D2PP+2.D0*C2*DPP)/DK - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVCHEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE CHEBYSHEV FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = X - DP = 1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - PM = P - P = 2.D0*X*P-PP - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = 2.D0*X*DP+2.D0*PP-DPP - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = 2.D0*X*D2P+4.D0*DPP-D2PP - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVLAEX(N,A,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE LAGUERRE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = 1.D0+A-X - DP = -1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - PM = P - P = B1*P-B2*PP - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = B1*DP-PP/DK-B2*DPP - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = B1*D2P-2.D0*DPP/DK-B2*D2PP - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVHEEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE HERMITE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = 2.D0*X - DP = 2.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - PM = P - P = 2.D0*X*P-2.D0*PP*(DK-1.D0) - Y = Y+P*CO(K) - DY = DY+2.D0*DK*PM*CO(K) - D2Y = D2Y+4.D0*DK*(DK-1.D0)*PP*CO(K) - PP = PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE NOJAEX(N,A,B,CO,QW) -*************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE JACOBI BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - DN = DFLOAT(N) - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - V = DABS(CO(0)) - QW = V*DSQRT(C) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = C*V*V -1 DO 2 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 3 - SU = SU+C*V*V/(2.D0*DK+AB+1.D0) -3 C = C/(DK+AB+1.D0) -2 CONTINUE - QW = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOLEEX(N,CO,QI) -**************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE LEGENDRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QI = INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - SU = 0.D0 - DO 1 K=0,N - DK = DFLOAT(K) - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 1 - SU = SU+V*V/(2.D0*DK+1.D0) -1 CONTINUE - QI = DSQRT(2.D0*SU) - - RETURN - END -C - SUBROUTINE NOCHEX(N,CO,QW,QI) -**************************************************************** -* COMPUTES THE INTEGRAL NORMS OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE CHEBYSHEV BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - PR = 1.77245385090551588D0 - R2 = 1.41421356237309515D0 - V = DABS(CO(0)) - QW = PR*V - QI = R2*V - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = 2.D0*V*V -1 DO 2 K=1,N - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+V*V -2 CONTINUE - QW = PR*DSQRT(.5D0*SU) - - SU = 0.D0 - DO 3 K=0,N,2 - V = CO(K) - DO 3 M=0,N,2 - D1 = 1.D0-DFLOAT((K+M)*(K+M)) - D2 = 1.D0-DFLOAT((K-M)*(K-M)) - C =1.D0/D1+1.D0/D2 - SU = SU+C*V*CO(M) -3 CONTINUE - DO 4 K=1,N,2 - V = CO(K) - DO 4 M=1,N,2 - D1 = 1.D0-DFLOAT((K+M)*(K+M)) - D2 = 1.D0-DFLOAT((K-M)*(K-M)) - C =1.D0/D1+1.D0/D2 - SU = SU+C*V*CO(M) -4 CONTINUE - QI = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOLAEX(N,A,CO,QW) -***************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE LAGUERRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - A1 = A+1.D0 - CALL GAMMAF(A1,C) - V = DABS(CO(0)) - QW = V*DSQRT(C) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = C*V*V -1 DO 2 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)/DK - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+C*V*V -2 CONTINUE - QW = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOHEEX(N,CO,QW) -**************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE HERMITE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - PR = 1.33133536380038953D0 - R2 = 1.41421356237309515D0 - V = DABS(CO(0)) - QW = V*PR - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = V*V -1 C = 1.D0 - DO 2 K=1,N - DK = DFLOAT(K) - C = C*R2*DSQRT(DK) - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+(C*V)*(C*V) -2 CONTINUE - QW = PR*DSQRT(SU) - - RETURN - END -C - SUBROUTINE COJADE(N,G,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE JACOBI BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* G = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(0) = (G+1.D0)*CO(1) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DN = DFLOAT(N) - G2 = 2.D0*G - CD(N-1) = (2.D0*DN+G2-1.D0)*(DN+G)*CO(N)/(DN+G2) - DO 1 K=0,N-2 - KR = N-K-2 - IF (KR .NE. 0) THEN - DK = DFLOAT(KR) - C1 = (2.D0*DK+G2+1.D0)*(DK+G+1.D0)/(DK+G2+1.D0) - C2 = (DK+G+2.D0)/((2.D0*DK+G2+5.D0)*(DK+G2+2.D0)) - CD(KR) = C1*(C2*CD(KR+2)+CO(KR+1)) - CD2(KR) = C1*(C2*CD2(KR+2)+CD(KR+1)) - ELSE - CD(0) = .25D0*(G+2.D0)*CD(2)/(G+2.5D0)+(G+1.D0)*CO(1) - CD2(0) = .25D0*(G+2.D0)*CD2(2)/(G+2.5D0)+(G+1.D0)*CD(1) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE COLEDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE LEGENDRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CD(N-1) = (2.D0*DN-1.D0)*CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - DK = 2.D0*DFLOAT(KR)+1.D0 - CD(KR) = DK*(CD(KR+2)/(DK+4.D0)+CO(KR+1)) - CD2(KR) = DK*(CD2(KR+2)/(DK+4.D0)+CD(KR+1)) -1 CONTINUE - - RETURN - END -C - SUBROUTINE COCHDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE CHEBYSHEV BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(0) = CO(1) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DN = DFLOAT(N) - CD(N-1) = 2.D0*DN*CO(N) - DO 1 K=0,N-2 - KR = N-K-2 - IF (KR .NE. 0) THEN - DK = 2.D0*(DFLOAT(KR)+1.D0) - CD(KR) = CD(KR+2)+DK*CO(KR+1) - CD2(KR) = CD2(KR+2)+DK*CD(KR+1) - ELSE - CD(0) = .5D0*CD(2)+CO(1) - CD2(0) = .5D0*CD2(2)+CD(1) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE COLADE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE LAGUERRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(N-1) = -CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - CD(KR) = CD(KR+1)-CO(KR+1) - CD2(KR) = CD2(KR+2)-CD(KR+1) -1 CONTINUE - - RETURN - END -C - SUBROUTINE COHEDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE HERMITE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CD(N-1) = 2.D0*DN*CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - DK = 2.D0*DFLOAT(KR)+2.D0 - CD(KR) = DK*CO(KR+1) - CD2(KR) = DK*CD(KR+1) -1 CONTINUE - - RETURN - END -C - SUBROUTINE DEJAGA(N,A,B,CS,DZ,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE JACOBI ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CS = ZEROES OF THE JACOBI POLYNOMIAL, CS(I), I=1,N -* DZ = JACOBI DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 I=1,N - SU = 0.D0 - CI = CS(I) - DI = DZ(I) - DO 2 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - DJ = DZ(J) - SU = SU+QZ(J)/(DJ*(CI-CJ)) - ELSE - SU = SU+.5D0*QZ(I)*((A+B+2.D0)*CI+A-B)/(DI*(1.D0-CI*CI)) - ENDIF -2 CONTINUE - DQZ(I) = DI*SU -1 CONTINUE - - RETURN - END -C - SUBROUTINE DELAGA(N,A,CS,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LAGUERRE ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = ZEROES OF THE LAGUERRE POLYNOMIAL, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 J=1,N - CJ = CS(J) - CALL VALAPO(N,A,CJ,Y,DY,D2Y) - QZ(J) = QZ(J)/DY -1 CONTINUE - - DO 2 I=1,N - SU = 0.D0 - CI = CS(I) - CALL VALAPO(N,A,CI,Y,DI,D2Y) - DO 3 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - SU = SU+QZ(J)/(CI-CJ) - ELSE - SU = SU+.5D0*QZ(I)*(CI-A-1.D0)/CI - ENDIF -3 CONTINUE - DQZ(I) = DI*SU -2 CONTINUE - - DO 4 I=1,N - CI = CS(I) - CALL VALAPO(N,A,CI,Y,DY,D2Y) - QZ(I) = DY*QZ(I) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DEHEGA(N,CS,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE HERMITE ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* CS = ZEROES OF THE HERMITE POLYNOMIAL, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 J=1,N - CJ = CS(J) - CALL VAHEPO(N,CJ,Y,DY,D2Y) - QZ(J) = QZ(J)/DY -1 CONTINUE - - DO 2 I=1,N - SU = 0.D0 - CI = CS(I) - CALL VAHEPO(N,CI,Y,DI,D2Y) - DO 3 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - SU = SU+QZ(J)/(CI-CJ) - ELSE - SU = SU+CI*QZ(I) - ENDIF -3 CONTINUE - DQZ(I) = DI*SU -2 CONTINUE - - DO 4 I=1,N - CI = CS(I) - CALL VAHEPO(N,CI,Y,DY,D2Y) - QZ(I) = DY*QZ(I) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DEJAGL(N,A,B,ET,VN,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE JACOBI GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - DN = DFLOAT(N) - C1 = DN*(DN+AB+1.D0) - C2 = A1*VN(0)/(B1*VN(N)) - DQN(0) = .5D0*((A-C1)*QN(0)/(B+2.D0)-C2*QN(N)) - DQN(N) = .5D0*(QN(0)/C2+(C1-B)*QN(N)/(A+2.D0)) - IF (N .EQ. 1) RETURN - - S1 = DQN(0) - S2 = DQN(N) - C3 = -VN(0)/B1 - C4 = VN(N)/A1 - DO 1 J=1,N-1 - VJ = QN(J)/VN(J) - EJ = ET(J) - S1 = S1+C3*VJ/(1.D0+EJ) - S2 = S2+C4*VJ/(1.D0-EJ) -1 CONTINUE - DQN(0) = S1 - DQN(N) = S2 - - DO 2 I=1,N-1 - VI = VN(I) - EI = ET(I) - SU = B1*QN(0)/((1.D0+EI)*VN(0))-A1*QN(N)/((1.D0-EI)*VN(N)) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - SU = SU+QN(J)/(VJ*(EI-EJ)) - ELSE - SU = SU+.5D0*QN(I)*(AB*EI+A-B)/(VI*(1.D0-EI*EI)) - ENDIF -3 CONTINUE - DQN(I) = VI*SU -2 CONTINUE - - RETURN - END -C - SUBROUTINE DELEGL(N,ET,VN,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LEGENDRE GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - DO 1 I=0,N - SU = 0.D0 - VI = VN(I) - EI = ET(I) - DO 2 J=0,N - IF (I .EQ. J) GOTO 2 - VJ = VN(J) - EJ = ET(J) - SU = SU+QN(J)/(VJ*(EI-EJ)) -2 CONTINUE - DQN(I) = VI*SU -1 CONTINUE - - DN = DFLOAT(N) - C = .25D0*DN*(DN+1.D0) - DQN(0) = DQN(0)-C*QN(0) - DQN(N) = DQN(N)+C*QN(N) - - RETURN - END -C - SUBROUTINE DECHGL(N,ET,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE CHEBYSHEV GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CN = (2.D0*DN*DN+1.D0)/6.D0 - SN = DFLOAT(1+4*(N/2)-2*N) - DQN(0) = -CN*QN(0)-.5D0*SN*QN(N) - DQN(N) = .5D0*SN*QN(0)+CN*QN(N) - IF (N .EQ. 1) RETURN - - S1 = DQN(0) - S2 = DQN(N) - SGN = -1.D0 - DO 1 J=1,N-1 - EJ = ET(J) - QJ = 2.D0*SGN*QN(J) - S1 = S1-QJ/(1.D0+EJ) - S2 = S2+QJ*SN/(1.D0-EJ) - SGN = -SGN -1 CONTINUE - DQN(0) = S1 - DQN(N) = S2 - - SGNI = -1.D0 - DO 2 I=1,N-1 - EI = ET(I) - SU = .5D0*SGNI*(QN(0)/(1.D0+EI)-SN*QN(N)/(1.D0-EI)) - SGNJ = -1.D0 - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - SU = SU+SGNI*SGNJ*QN(J)/(EI-EJ) - ELSE - SU = SU-.5D0*EI*QN(I)/(1.D0-EI*EI) - ENDIF - SGNJ = -SGNJ -3 CONTINUE - DQN(I) = SU - SGNI = -SGNI -2 CONTINUE - - RETURN - END -C - SUBROUTINE DELAGR(N,A,ET,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LAGUERRE GAUSS-RADAU -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF NODES -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), DQN(0:*) - DN = DFLOAT(N) - DQN(0) = (1.D0-DN)*QN(0)/(A+2.D0) - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - SU = DQN(0) - X = 0.D0 - CALL VALAPO(N,A,X,Y,DY,D2Y) - C = Y - DO 1 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - QN(J) = QN(J)/Y - SU = SU-C*QN(J)/(A1*EJ) -1 CONTINUE - DQN(0) = SU - - DO 2 I=1,N-1 - EI = ET(I) - CALL VALAPO(N,A,EI,Y,DY,D2Y) - SU = A1*QN(0)/(C*EI) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - SU = SU+QN(J)/(EI-EJ) - ELSE - SU = SU+.5D0*QN(I)*(EI-A)/EI - ENDIF -3 CONTINUE - DQN(I) = Y*SU -2 CONTINUE - - DO 4 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - QN(J) = Y*QN(J) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DMJAGL(N,NM,A,B,ET,VN,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* JACOBI GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - DN = DFLOAT(N) - C1 = DN*(DN+AB+1.D0) - C2 = A1*VN(0)/(B1*VN(N)) - DMA(0,0) = .5D0*(A-C1)/(B+2.D0) - DMA(N,N) = .5D0*(C1-B)/(A+2.D0) - DMA(0,N) = -.5D0*C2 - DMA(N,0) = .5D0/C2 - IF (N .EQ. 1) RETURN - - C3 = VN(0)/B1 - C4 = VN(N)/A1 - DO 1 J=1,N-1 - VJ = VN(J) - EJ = ET(J) - DMA(0,J) = -C3/(VJ*(1.D0+EJ)) - DMA(N,J) = C4/(VJ*(1.D0-EJ)) - DMA(J,0) = VJ/(C3*(1.D0+EJ)) - DMA(J,N) = -VJ/(C4*(1.D0-EJ)) -1 CONTINUE - - DO 2 I=1,N-1 - VI = VN(I) - EI = ET(I) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - DMA(I,J) = VI/(VJ*(EI-EJ)) - ELSE - DMA(I,I) = .5D0*(AB*EI+A-B)/(1.D0-EI*EI) - ENDIF -3 CONTINUE -2 CONTINUE - - RETURN - END -C - SUBROUTINE DMLEGL(N,NM,ET,VN,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* LEGENDRE GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - DO 1 I=0,N - VI = VN(I) - EI = ET(I) - DO 2 J=0,N - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - DMA(I,J) = VI/(VJ*(EI-EJ)) - ELSE - DMA(I,I) = 0.D0 - ENDIF -2 CONTINUE -1 CONTINUE - - DN = DFLOAT(N) - C = .25D0*DN*(DN+1.D0) - DMA(0,0) = -C - DMA(N,N) = C - - RETURN - END -C - SUBROUTINE DMCHGL(N,NM,ET,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* CHEBYSHEV GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CN = (2.D0*DN*DN+1.D0)/6.D0 - SN = DFLOAT(1+4*(N/2)-2*N) - DMA(0,0) = -CN - DMA(N,N) = CN - DMA(0,N) = -.5D0*SN - DMA(N,0) = .5D0*SN - IF (N .EQ. 1) RETURN - - SGN = -1.D0 - DO 1 J=1,N-1 - EJ = ET(J) - DMA(0,J) = -2.D0*SGN/(1.D0+EJ) - DMA(N,J) = 2.D0*SGN*SN/(1.D0-EJ) - DMA(J,0) = .5D0*SGN/(1.D0+EJ) - DMA(J,N) = -.5D0*SGN*SN/(1.D0-EJ) - SGN = -SGN -1 CONTINUE - - SGNI = -1.D0 - DO 2 I=1,N-1 - EI = ET(I) - SGNJ = -1.D0 - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - DMA(I,J) = SGNI*SGNJ/(EI-EJ) - ELSE - DMA(I,I) = -.5D0*EI/(1.D0-EI*EI) - ENDIF - SGNJ = -SGNJ -3 CONTINUE - SGNI = -SGNI -2 CONTINUE - - RETURN - END -C - SUBROUTINE DMLAGR(N,NM,A,ET,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* LAGUERRE GAUSS-RADAU NODES -* N = DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N-1 J=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), DMA(0:NM,0:*) - DN = DFLOAT(N) - DMA(0,0) = (1.D0-DN)/(A+2.D0) - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - X = 0.D0 - CALL VALAPO(N,A,X,Y,DY,D2Y) - C = Y - DO 1 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - DMA(0,J) = -C/(A1*EJ*Y) - DMA(J,0) = A1*Y/(C*EJ) -1 CONTINUE - - DO 2 I=1,N-1 - EI = ET(I) - CALL VALAPO(N,A,EI,Y,DY,D2Y) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - DMA(I,J) = Y/(EI-EJ) - ELSE - DMA(I,I) = .5D0*(EI-A)/EI - ENDIF -3 CONTINUE -2 CONTINUE - - DO 4 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - DO 5 I=1,N-1 - IF (I .EQ. J) GOTO 5 - DMA(I,J) = DMA(I,J)/Y -5 CONTINUE -4 CONTINUE - - RETURN - END -C diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/old/universal.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/old/universal.f90 deleted file mode 100644 index 9ecfba9..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/old/universal.f90 +++ /dev/null @@ -1,15 +0,0 @@ -module universal_const -implicit none -real(kind=8), save :: pi, pi2 - -contains - -subroutine init_universal_const - implicit none - - pi=4.d0*datan(1.d0) - pi2=2.d0*pi - return -end subroutine init_universal_const - -end module universal_const diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/splibsrc1.for b/Trash&OldStuff/DG-BKG/SBGK/src/splibsrc1.for deleted file mode 100644 index 24d857e..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/splibsrc1.for +++ /dev/null @@ -1,3218 +0,0 @@ -***************************************************************** -* FORTRAN ROUTINES FOR SPECTRAL METHODS -* BY DANIELE FUNARO -* DEPARTMENT OF MATHEMATICS -* UNIVERSITY OF PAVIA -* VIA ABBIATEGRASSO 209, 27100 PAVIA, ITALY -* E-MAILS: FUN18@IPVIAN.IAN.PV.CNR.IT -* FUNARO@DRAGON.IAN.PV.CNR.IT -***************************************************************** -C - SUBROUTINE GAMMAF(X,GX) -***************************************************************** -* COMPUTES THE GAMMA FUNCTION AT A GIVEN POINT -* X = ARGUMENT GREATER THAN 1.E-75 AND SMALLER THAN 57. -* GX= VALUE OF GAMMA IN X -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION C(11) - - IF (X .LE. 1.D-75 .OR. X .GE. 57.D0) THEN - WRITE(*,*) 'ARGUMENT OUT OF RANGE IN SUBROUTINE GAMMAF' - RETURN - ENDIF - - PI = 3.14159265358979323846D0 - EPS = 1.D-14 - XX = X - GX = 1.0D0 - -1 IF (DABS(XX-1.D0) .LT. EPS) RETURN - IF (XX .GE. 1.D0) THEN - XX = XX-1.D0 - GX = GX*XX - GOTO 1 - ENDIF - IND = 0 - IF (XX .LT. .5D0) THEN - IND = 1 - GX = GX*PI/DSIN(PI*XX) - XX = 1.D0-XX - ENDIF - - PR = 1.D0 - S = 0.426401432711220868D0 - C(1) = -0.524741987629368444D0 - C(2) = 0.116154405493589130D0 - C(3) = -0.765978624506602380D-2 - C(4) = 0.899719449391378898D-4 - C(5) = -0.194536980009534621D-7 - C(6) = 0.199382839513630987D-10 - C(7) = -0.204209590209541319D-11 - C(8) = 0.863896817907000175D-13 - C(9) = 0.152237501608472336D-13 - C(10) = -0.82572517527771995D-14 - C(11) = 0.29973478220522461D-14 - - DO 2 K=1,11 - PR = PR*(XX-DFLOAT(K))/(XX+DFLOAT(K-1)) - S = S+C(K)*PR -2 CONTINUE - G = S*DEXP(1.D0-XX)*(XX+4.5D0)**(XX-.5D0) - IF (IND .EQ. 1) THEN - GX = GX/G - ELSE - GX = GX*G - ENDIF - - RETURN - END -C - SUBROUTINE VAJAPO(N,A,B,X,Y,DY,D2Y) -************************************************************ -* COMPUTES THE VALUE OF THE JACOBI POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - AB = A+B - Y = .5D0*(AB+2.D0)*X+.5D0*(A-B) - DY = .5D0*(AB+2.D0) - D2Y = 0.D0 - IF(N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 I=2,N - DI = DFLOAT(I) - C0 = 2.D0*DI+AB - C1 = 2.D0*DI*(DI+AB)*(C0-2.D0) - C2 = (C0-1.D0)*(C0-2.D0)*C0 - C3 = (C0-1.D0)*(A-B)*AB - C4 = 2.D0*(DI+A-1.D0)*C0*(DI+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM - DYM = DY - DY = ((C2*X+C3)*DY-C4*DYP+C2*YP)/C1 - DYP = DYM - D2YM = D2Y - D2Y = ((C2*X+C3)*D2Y-C4*D2YP+2.D0*C2*DYP)/C1 - D2YP = D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VALEPO(N,X,Y,DY,D2Y) -************************************************************** -* COMPUTES THE VALUE OF THE LEGENDRE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = X - DY = 1.D0 - D2Y = 0.D0 - IF(N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 I=2,N - C1 = DFLOAT(I) - C2 = 2.D0*C1-1.D0 - C4 = C1-1.D0 - YM = Y - Y = (C2*X*Y-C4*YP)/C1 - YP = YM - DYM = DY - DY = (C2*X*DY-C4*DYP+C2*YP)/C1 - DYP = DYM - D2YM = D2Y - D2Y = (C2*X*D2Y-C4*D2YP+2.D0*C2*DYP)/C1 - D2YP = D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VACHPO(N,X,Y,DY,D2Y) -*************************************************************** -* COMPUTES THE VALUE OF THE CHEBYSHEV POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = X - DY = 1.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP = 0.D0 - DO 1 K=2,N - YM = Y - Y = 2.D0*X*Y-YP - YP = YM - DYM = DY - DY = 2.D0*X*DY+2.D0*YP-DYP - DYP = DYM - D2YM= D2Y - D2Y = 2.D0*X*D2Y+4.D0*DYP-D2YP - D2YP= D2YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VALAPO(N,A,X,Y,DY,D2Y) -************************************************************** -* COMPUTES THE VALUE OF THE LAGUERRE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = 1.D0+A-X - DY = -1.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - D2YP= 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM - DYM = DY - DY = B1*DY-YP/DK-B2*DYP - DYP = DYM - D2YM= D2Y - D2Y = B1*D2Y-2.D0*DYP/DK-B2*D2YP - D2YP= D2YM - 1 CONTINUE - - RETURN - END -C - SUBROUTINE VAHEPO(N,X,Y,DY,D2Y) -************************************************************* -* COMPUTES THE VALUE OF THE HERMITE POLYNOMIAL OF DEGREE N -* AND ITS FIRST AND SECOND DERIVATIVES AT A GIVEN POINT -* N = DEGREE OF THE POLYNOMIAL -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - Y = 2.D0*X - DY = 2.D0 - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - YP=1.D0 - DO 1 K=2,N - DK = DFLOAT(K-1) - YM = Y - Y = 2.D0*X*Y-2.D0*DK*YP - YPM = YP - YP = YM -1 CONTINUE - DN = 2.D0*DFLOAT(N) - DNN = 2.D0*DFLOAT(N-1) - DY = DN*YP - D2Y = DN*DNN*YPM - - RETURN - END -C - SUBROUTINE VALASF(N,A,X,Y,DY) -********************************************************************* -* COMPUTES THE VALUES OF THE SCALED LAGUERRE FUNCTION OF DEGREE N -* AND ITS FIRST DERIVATIVE AT A GIVEN POINT -* N = DEGREE -* A = PARAMETER >-1 -* X = POINT (NON NEGATIVE) IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE FUNCTION IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - IF (N .EQ. 0) RETURN - - C0 = 1.D0/(4.D0+X) - C1 = 4.D0*C0/(A+1.D0) - Y = C1*(A+1.D0-X) - DY = -C0*C1*(A+5.D0) - IF (N .EQ. 1) RETURN - - YP = 1.D0 - DYP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - DK4 = 4.D0*DK - C0 = 1.D0/(DK4+X) - C1 = DK4+X-2.D0 - C2 = 1.D0/(C1-2.D0) - C3 = DK4*C0/(DK+A) - C4 = 2.D0*DK+A-1.D0 - C5 = C4-X - C6 = C4+DK4 - C7 = C2*DFLOAT(4*(K-1)**2) - DYM = DY - DY = C3*(C5*DY-C0*C6*Y+C7*(2.D0*C0*C1*C2*YP-DYP)) - DYP = DYM - YM = Y - Y = C3*(C5*Y-C7*YP) - YP = YM -1 CONTINUE - - RETURN - END -C - SUBROUTINE VAHESF(N,X,Y,DY) -*********************************************************** -* COMPUTES THE VALUES OF THE SCALED HERMITE FUNCTION OF -* DEGREE N AND ITS FIRST DERIVATIVE AT A GIVEN POINT -* N = DEGREE -* X = POINT IN WHICH THE COMPUTATION IS PERFORMED -* Y = VALUE OF THE FUNCTION IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -*********************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - - Y = 1.D0 - DY = 0.D0 - IF (N .EQ. 0) RETURN - - XX = X*X - M = N/2 - IF(N .EQ. 2*M) THEN - A = -.5D0 - CALL VALASF(M,A,XX,Y,DY) - DY = 2.D0*X*DY - ELSE - A = .5D0 - CALL VALASF(M,A,XX,Y,DY) - DY = Y+2.D0*XX*DY - Y = X*Y - ENDIF - - RETURN - END -C - SUBROUTINE ZEJAGA(N,A,B,CS,DZ) -*************************************************************** -* COMPUTES THE ZEROES OF THE JACOBI POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* A = PARAMETER BETWEEN -1/2 AND 1/2 -* B = PARAMETER BETWEEN -1/2 AND 1/2 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ .0) RETURN - - AB = A+B - CS(1) = (B-A)/(AB+2.D0) - DZ(1) = .5D0*AB+1.D0 - IF(N .EQ. 1) RETURN - - EPS= 1.E-17 - PH = 1.57079632679489661923D0 - C = PH/(2.D0*DFLOAT(N)+AB+1.D0) - DO 1 I=1,N - DI = DFLOAT(I) - CSX = -DCOS(C*(4.D0*DI+AB-1.D0)) - DO 2 IT=1,8 - CALL VAJAPO(N,A,B,CSX,Y,DY,D2Y) - IF(DABS(Y) .LT. EPS) GOTO 3 - CSX = CSX-Y/DY -2 CONTINUE -3 IF(DABS(CSX) .LT. EPS) CSX=0.D0 - CS(I) = CSX - DZ(I) = DY -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELEGA(N,CS,DZ) -*************************************************************** -* COMPUTES THE ZEROES OF THE LEGENDRE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ .0) RETURN - - CS(1) = 0.D0 - DZ(1) = 1.D0 - IF(N .EQ. 1) RETURN - - N2 = N/2 - IN = 2*N-4*N2-1 - PH = 1.57079632679489661923D0 - C = PH/(2.D0*DFLOAT(N)+1.D0) - DO 1 I=1,N2 - DI = DFLOAT(I) - CSX = DCOS(C*(4.D0*DI-1.D0)) - DO 2 IT=1,8 - CALL VALEPO(N,CSX,Y,DY,D2Y) - CSX = CSX-Y/DY -2 CONTINUE - CS(I) = -CSX - CS(N-I+1) = CSX - DZ(I) = DY*DFLOAT(IN) - DZ(N-I+1) = DY -1 CONTINUE - - IF(IN .EQ. -1) RETURN - CSX = 0.D0 - CS(N2+1) = CSX - CALL VALEPO(N,CSX,Y,DY,D2Y) - DZ(N2+1) = DY - - RETURN - END -C - SUBROUTINE ZECHGA(N,CS,DZ) -**************************************************************** -* COMPUTES THE ZEROES OF THE CHEBYSHEV POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ. 0) RETURN - - CS(1) = 0.D0 - DZ(1) = 1.D0 - IF(N .EQ. 1) RETURN - - N2 = N/2 - IN = 1+4*N2-2*N - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - C = PH/DN - SI = -1.D0 - DO 1 I=1,N2 - DI = DFLOAT(I) - CSX = DCOS(C*(2.D0*DI-1.D0)) - CS(I) = -CSX - CS(N-I+1) = CSX - QX = DN/DSQRT(1.D0-CSX*CSX) - DZ(I) = QX*SI*DFLOAT(IN) - DZ(N-I+1) = -QX*SI - SI = -SI -1 CONTINUE - - IF(IN .EQ. 1) RETURN - CS(N2+1) = 0.D0 - N4 = N2/2 - IN2 = 1+4*N4-2*N2 - DZ(N2+1) = DN*DFLOAT(IN2) - - RETURN - END -C - SUBROUTINE ZELAGA(N,A,CS,DZ) -************************************************************************ -* COMPUTES THE ZEROES OF THE LAGUERRE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = DERIVATIVES OF THE SCALED FUNCTIONS AT THE ZEROES, DZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CS(1) = A1 - DZ(1) = -4.D0/(A1*(A+5.D0)) - IF (N .EQ. 1) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - C1 = 2.D0*DN+A1 - DO 1 M=1,N - DM = DFLOAT(M) - C2 = 2.D0*(DN+.75D0-DM)*PI/C1 - XN = (C2+PI)/2.D0 - DO 2 IT=1,8 - XP = XN - XN = (DSIN(XP)-XP*DCOS(XP)+C2)/(1.D0-DCOS(XP)) -2 CONTINUE - Z = (DCOS(XN/2.D0))**2 - ZD = 1.D0/(Z-1.D0) - CSX= 2.D0*C1*Z-((1.25D0*ZD+1.D0)*ZD-1.D0+3.D0*A*A)/(6.D0*C1) - DO 3 IT=1,6 - CALL VALASF(N,A,CSX,Y,DY) - CSX = CSX-Y/DY -3 CONTINUE - CS(M) = CSX - DZ(M) = DY -1 CONTINUE - -4 IN = 0 - DO 5 M=1,N-1 - IF(CS(M) .LE. CS(M+1)) GOTO 5 - CSM = CS(M) - CS(M) = CS(M+1) - CS(M+1) = CSM - DZM = DZ(M) - DZ(M) = DZ(M+1) - DZ(M+1) = DZM - IN = 1 -5 CONTINUE - IF(IN .EQ. 1) GOTO 4 - - RETURN - END -C - SUBROUTINE ZEHEGA(N,CS,DZ) -************************************************************************ -* COMPUTES THE ZEROES OF THE HERMITE POLYNOMIAL OF DEGREE N -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = DERIVATIVES OF THE SCALED FUNCTIONS AT THE ZEROES, DZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1) - M=0 - - IF (N .EQ. 0) RETURN - - CS(M+1) = 0.D0 - DZ(M+1) = 1.D0 - IF(N .EQ. 1) RETURN - - M = N/2 - IN = 2*N-4*M-1 - IF(IN .EQ. -1) THEN - A = -.5D0 - CALL ZELAGA(M,A,CS,DZ) - ELSE - A = .5D0 - CALL ZELAGA(M,A,CS,DZ) - ENDIF - - DO 1 I=1,M - CSX = DSQRT(CS(M-I+1)) - CS(N-I+1) = CSX - IF(IN .EQ. -1) THEN - DZ(N-I+1) = 2.D0*CSX*DZ(M-I+1) - ELSE - DZ(N-I+1) = 2.D0*CSX*CSX*DZ(M-I+1) - ENDIF -1 CONTINUE - - DO 2 I=1,M - CS(I) = -CS(N-I+1) - DZ(I) = DZ(N-I+1)*DFLOAT(IN) -2 CONTINUE - - RETURN - END -C - SUBROUTINE ZEJAGL(N,A,B,ET,VN) -******************************************************************** -* COMPUTES THE NODES RELATIVE TO THE JACOBI GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER BETWEEN -1/2 AND 1/2 -* B = PARAMETER BETWEEN -1/2 AND 1/2 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -******************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = -1.D0 - ET(N) = 1.D0 - X = -1.D0 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - VN(0) = Y - X = 1.D0 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - VN(N) = Y - IF (N .EQ. 1) RETURN - - EPS= 1.E-17 - PH = 1.57079632679489661923D0 - AB = A+B - DN = DFLOAT(N) - C = PH/(2.D0*DN+AB+1.D0) - N1 = N-1 - A1 = A+1.D0 - B1 = B+1.D0 - DO 1 I=1,N1 - DI = DFLOAT(I) - ETX = -DCOS(C*(4.D0*DI+AB+1.D0)) - DO 2 IT=1,8 - CALL VAJAPO(N1,A1,B1,ETX,Y,DY,D2Y) - IF(DABS(Y) .LE. EPS) GOTO 3 - ETX = ETX-Y/DY -2 CONTINUE -3 IF(DABS(ETX) .LE. EPS) ETX=0.D0 - ET(I) = ETX - VN(I) = -.5D0*DY*(1.D0-ETX*ETX)/DN -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELEGL(N,ET,VN) -********************************************************************* -* COMPUTES THE NODES RELATIVE TO THE LEGENDRE GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - N2 = (N-1)/2 - SN = DFLOAT(2*N-4*N2-3) - ET(0) = -1.D0 - ET(N) = 1.D0 - VN(0) = SN - VN(N) = 1.D0 - IF (N .EQ. 1) RETURN - - ET(N2+1) = 0.D0 - X = 0.D0 - CALL VALEPO(N,X,Y,DY,D2Y) - VN(N2+1) = Y - IF(N .EQ. 2) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N2 - ETX = DCOS(C*DFLOAT(I)) - DO 2 IT=1,8 - CALL VALEPO(N,ETX,Y,DY,D2Y) - ETX = ETX-DY/D2Y -2 CONTINUE - ET(I) = -ETX - ET(N-I) = ETX - VN(I) = Y*SN - VN(N-I) = Y -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZECHGL(N,ET) -********************************************************************** -* COMPUTES THE NODES RELATIVE TO THE CHEBYSHEV GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = VECTOR OF THE NODES, ET(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = -1.D0 - ET(N) = 1.D0 - IF (N .EQ. 1) RETURN - - N2 = (N-1)/2 - ET(N2+1) = 0.D0 - IF(N .EQ. 2) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N2 - ETX = DCOS(C*DFLOAT(I)) - ET(I) = -ETX - ET(N-I) = ETX -1 CONTINUE - - RETURN - END -C - SUBROUTINE ZELAGR(N,A,ET,VN) -************************************************************************ -* COMPUTES THE NODES RELATIVE TO THE LAGUERRE GAUSS-RADAU FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), 0=1,N-1 -* VN = SCALED LAGUERRE FUNCTION AT THE NODES, VN(I), I=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*) - IF (N .EQ. 0) RETURN - - ET(0) = 0.D0 - VN(0) = 1.D0 - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - PI = 3.14159265358979323846D0 - N1 = N-1 - DN = DFLOAT(N1) - C1 = 2.D0*DN+A1+1.D0 - DO 1 M=1,N1 - DM = DFLOAT(M) - C2 = 2.D0*(DN+.75D0-DM)*PI/C1 - XN = (C2+PI)/2.D0 - DO 2 IT=1,8 - XP = XN - XN = (DSIN(XP)-XP*DCOS(XP)+C2)/(1.D0-DCOS(XP)) -2 CONTINUE - Z = (DCOS(XN/2.D0))**2 - ZD = 1.D0/(Z-1.D0) - ETX= 2.D0*C1*Z-((1.25D0*ZD+1.D0)*ZD-1.D0+3.D0*A1*A1)/(6.D0*C1) - DO 3 IT=1,6 - CALL VALASF(N1,A1,ETX,Y,DY) - ETX = ETX-Y/DY -3 CONTINUE - ET(M) = ETX - CALL VALASF(N,A,ETX,Y,DY) - VN(M) = Y -1 CONTINUE - -4 IN = 0 - DO 5 M=1,N-2 - IF(ET(M) .LE. ET(M+1)) GOTO 5 - ETM = ET(M) - ET(M) = ET(M+1) - ET(M+1) = ETM - VNM = VN(M) - VN(M) = VN(M+1) - VN(M+1) = VNM - IN = 1 -5 CONTINUE - IF(IN .EQ. 1) GOTO 4 - - RETURN - END -C - SUBROUTINE WEJAGA(N,A,B,CS,DZ,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE JACOBI GAUSS FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* CS = ZEROES OF THE JACOBI POLYNOMIAL, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), WE(1) - IF (N .EQ. 0) RETURN - - AB = A+B+2.D0 - A2 = A+2.D0 - B2 = B+2.D0 - CALL GAMMAF(A2,GA2) - CALL GAMMAF(B2,GB2) - CALL GAMMAF(AB,GAB) - C = .5D0*(2.D0**AB)*GA2*GB2/GAB - DO 1 M=2,N - DM = DFLOAT(M) - C = C*(DM+A)*(DM+B)/(DM*(DM+A+B)) -1 CONTINUE - - DO 2 I=1,N - X = CS(I) - DY = DZ(I) - WE(I) = C/((1.D0-X*X)*DY*DY) -2 CONTINUE - - RETURN - END -C - SUBROUTINE WELEGA(N,CS,DZ,WE) -***************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LEGENDRE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* CS = ZEROES OF THE LEGENDRE POLYNOMIAL, CS(I), I=1,N -* DZ = VECTOR OF THE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), WE(1) - IF (N .EQ. 0) RETURN - - N2 = N/2 - DO 1 I=1,N2 - X = CS(I) - DY = DZ(I) - WEX = 2.D0/((1.D0-X*X)*DY*DY) - WE(I) = WEX - WE(N-I+1) = WEX -1 CONTINUE - - IF(N .EQ. 2*N2) RETURN - DY = DZ(N2+1) - WE(N2+1) = 2.D0/(DY*DY) - - RETURN - END -C - SUBROUTINE WECHGA(N,WE) -***************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE CHEBYSHEV GAUSS FORMULA -* N = ORDER OF THE FORMULA -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WE(1) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - DO 1 I=1,N - WE(I) = C -1 CONTINUE - - RETURN - END -C - SUBROUTINE WELAGA(N,A,CS,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LAGUERRE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* CS = ZEROES OF THE LAGUERRE POLYNOMIAL, CS(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), WE(1) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,GA1) - N1 = N+1 - DN = DFLOAT(N1) - C = GA1/DN - DO 1 M=1,N - DM = DFLOAT(M) - C = C*(DM+A)/(DM+1.D0) -1 CONTINUE - - DO 2 I=1,N - X =CS(I) - CALL VALAPO(N1,A,X,Y,DY,D2Y) - WE(I) = C*X/(Y*Y) -2 CONTINUE - - RETURN - END -C - SUBROUTINE WEHEGA(N,CS,WE) -**************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE HERMITE GAUSS FORMULA -* N = ORDER OF THE FORMULA -* CS = ZEROES OF THE HERMITE POLYNOMIAL, CS(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), WE(1) - IF (N .EQ. 0) RETURN - - PR = 1.77245385090551588D0 - R2 = 1.41421356237309515D0 - C = PR/DFLOAT(N) - N2 = N/2 - DO 1 I=1,N2 - X = CS(I) - YP = 1.D0 - Y = R2*X - DO 2 K=2,N-1 - DK = DFLOAT(K) - RK = DSQRT(DK) - QK = DSQRT(DK-1.D0) - YM = Y - Y = (R2*X*Y-QK*YP)/RK - YP = YM -2 CONTINUE - WEX = C/(Y*Y) - WE(I) = WEX - WE(N-I+1) = WEX -1 CONTINUE - - IF(N .EQ. 2*N2) RETURN - Y = 1.D0 - DO 3 K=2,N-1,2 - DK = DFLOAT(K) - Y = Y*DSQRT((DK-1.D0)/DK) -3 CONTINUE - WE(N2+1) = C/(Y*Y) - - RETURN - END -C - SUBROUTINE WEJAGL(N,A,B,ET,WT) -********************************************************************* -* COMPUTES THE WEIGHTS RELATIVE TO THE JACOBI GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* ET = JACOBI GAUSS-LOBATTO NODES, ET(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = A1+B1 - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = (2.D0**AB)*GA1*GB1/GAB2 - WT(0) = 2.D0*C*A1/AB2 - WT(N) = 2.D0*C*B1/AB2 - IF (N .EQ. 1) RETURN - - N1 = N-1 - DN = DFLOAT(N) - C = C*(2.D0*DN+AB)/(DN+AB+1.D0) - C1 = C*A1/((B+2.D0)*AB2) - C2 = C*B1/((A+2.D0)*AB2) - C3 = .5D0*C*A1*B1 - DO 1 K=1,N-2 - DK = DFLOAT(K) - C1 = C1*(DK+A1)*DK/((DK+AB2)*(DK+B+2.D0)) - C2 = C2*(DK+B1)*DK/((DK+AB2)*(DK+A+2.D0)) - C3 = C3*(DK+A1)*(DK+B1)/((DK+2.D0)*(DK+AB+1.D0)) -1 CONTINUE - - SU = 0.D0 - DO 2 M=1,N1 - SU = SU+ET(M) -2 CONTINUE - WT(0) = C1*(DN-1.D0-SU) - WT(N) = C2*(DN-1.D0+SU) - DO 3 I=1,N1 - X = ET(I) - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - C4 = -C3/Y - CALL VAJAPO(N1,A,B,X,Y,DY,D2Y) - WT(I) = C4/DY -3 CONTINUE - - RETURN - END -C - SUBROUTINE WELEGL(N,ET,VN,WT) -*********************************************************************** -* COMPUTES THE WEIGHTS RELATIVE TO THE LEGENDRE GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* ET = JACOBI GAUSS-LOBATTO NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -*********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - N2 = (N-1)/2 - DN = DFLOAT(N) - C = 2.D0/(DN*(DN+1.D0)) - DO 1 I=0,N2 - X = ET(I) - Y = VN(I) - WTX = C/(Y*Y) - WT(I) = WTX - WT(N-I) = WTX -1 CONTINUE - - IF(N-1 .EQ. 2*N2) RETURN - X = 0.D0 - Y = VN(N2+1) - WT(N2+1) = C/(Y*Y) - - RETURN - END -C - SUBROUTINE WECHGL(N,WT) -************************************************************************ -* COMPUTES THE WEIGHTS RELATIVE TO THE CHEBYSHEV GAUSS-LOBATTO FORMULA -* N = ORDER OF THE FORMULA -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WT(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - C = PI/DFLOAT(N) - C2 = .5D0*C - WT(0) =C2 - WT(N) =C2 - IF (N .EQ. 1) RETURN - - DO 1 I=1,N-1 - WT(I) = C -1 CONTINUE - - RETURN - END -C - SUBROUTINE WELAGR(N,A,ET,WT) -********************************************************************* -* COMPUTES THE WEIGHTS RELATIVE TO THE LAGUERRE GAUSS-RADAU FORMULA -* N = ORDER OF THE FORMULA -* A = PARAMETER > -1 -* ET = LAGUERRE GAUSS-RADAU NODES, ET(I), I=0,N-1 -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N-1 -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,GA1) - C1 = GA1 - WT(0) = C1 - IF (N .EQ. 1) RETURN - - N1 = N-1 - C2 = GA1 - DO 1 K=1,N1 - DK = DFLOAT(K) - C1 = C1*DK/(DK+A1) - C2 = C2*(DK+A)/(DK+1.D0) -1 CONTINUE - WT(0) = C1 - DO 2 I=1,N1 - X = ET(I) - CALL VALAPO(N,A,X,Y,DY,D2Y) - C3 = C2/Y - CALL VALAPO(N1,A,X,Y,DY,D2Y) - WT(I) = C3/DY -2 CONTINUE - - RETURN - END -C - SUBROUTINE WECHCC(N,WK) -********************************************************************* -* COMPUTES THE WEIGHTS OF THE CLENSHAW-CURTIS FORMULA OF ORDER 2*N -* N = INTEGER PARAMETER -* WK = VECTOR OF THE WEIGHTS, WK(I), I=0,2*N -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - M = 2*N - DN = DFLOAT(N) - DM = DFLOAT(M) - C = 1.D0/(DM*DM-1.D0) - WK(0) = C - WK(M) = C - WK(N) = 1.33333333333333333333D0 - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - DJ = DFLOAT(J) - SU = 1.D0-((-1.D0)**J)*C - DO 2 K=1,N-1 - DK = 2.D0*DFLOAT(K) - SU = SU+2.D0*DCOS(DJ*DK*PI/DM)/(1.D0-DK*DK) -2 CONTINUE - WK(J) = SU/DN - WK(M-J) = SU/DN -1 CONTINUE - - SU = 1.D0-((-1.D0)**N)*C - DO 3 K=1,N-1 - DK = 2.D0*DFLOAT(K) - SU = SU+2.D0*((-1.D0)**K)/(1.D0-DK*DK) -3 CONTINUE - WK(N) = SU/DN - - RETURN - END -C - SUBROUTINE INJAGA(N,A,B,CS,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE JACOBI POLYNOMIAL -* N = THE NUMBER OF ZEROES -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = JACOBI POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLEGA(N,CS,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE LEGENDRE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = LEGENDRE POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALEPO(N,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INCHGA(N,DZ,QZ,X,QX) -************************************************************************ -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE CHEBYSHEV POLYNOMIAL -* N = THE NUMBER OF ZEROES -* DZ = CHEBYSHEV POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - C = PH/DN - CALL VACHPO(N,X,Y,DY,D2Y) - QX = 0.D0 - DO 1 J=1,N - ED = X+DCOS(C*(2.D0*DFLOAT(J)-1.D0)) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - QX = QX+QZ(J)*Y/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLAGA(N,A,CS,DZ,QZ,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE LAGUERRE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* A = PARAMETER > -1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = SCALED LAGUERRE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALASF(N,A,X,Y,DY) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - PR = 1.D0 - DO 2 K=1,N - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X)/(DK+CS(J)) -2 CONTINUE - QX = QX+QZ(J)*Y*PR/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INHEGA(N,CS,DZ,QZ,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE ZEROES OF THE HERMITE POLYNOMIAL -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* DZ = SCALED HERMITE DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1) - IF (N .EQ. 0) RETURN - - QX = QZ(1) - IF (N .EQ. 1) RETURN - - EPS = 1.D-14 - CALL VAHESF(N,X,Y,DY) - QX = 0.D0 - DO 1 J=1,N - ED = X-CS(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QZ(J) - RETURN - ELSE - PR = 1.D0 - DO 2 K=1,N/2 - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X*X)/(DK+CS(J)**2) -2 CONTINUE - QX = QX+QZ(J)*Y*PR/(DZ(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INJAGL(N,A,B,ET,VN,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE JACOBI GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VAJAPO(N,A,B,X,Y,DY,D2Y) - DN = DFLOAT(N) - C = 1.D0/(DN*(DN+A+B+1.D0)) - QX = QN(0)*C*DY*(B+1.D0)*(X-1.D0)/VN(0) - QX = QX+QN(N)*C*DY*(A+1.D0)*(X+1.D0)/VN(N) - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*C*DY*(X*X-1.D0)/(VN(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLEGL(N,ET,VN,QN,X,QX) -********************************************************************** -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE LEGENDRE GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - CALL VALEPO(N,X,Y,DY,D2Y) - DN = DFLOAT(N) - C = 1.D0/(DN*(DN+1.D0)) - QX = QN(0)*C*DY*(X-1.D0)/VN(0) - QX = QX+QN(N)*C*DY*(X+1.D0)/VN(N) - IF (N .EQ. 1) RETURN - - DO 1 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*C*DY*(X*X-1.D0)/(VN(J)*ED) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE INCHGL(N,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE CHEBYSHEV GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - PI = 3.14159265358979323846D0 - CALL VACHPO(N,X,Y,DY,D2Y) - DN = DFLOAT(N) - SN = DFLOAT(1+4*(N/2)-2*N) - PN = PI/DN - C = 1.D0/(DN*DN) - QX = .5D0*SN*QN(0)*C*DY*(X-1.D0) - QX = QX+.5D0*QN(N)*C*DY*(X+1.D0) - IF (N .EQ. 1) RETURN - - SJ = -1.D0 - DO 1 J=1,N-1 - ED = X+DCOS(PN*DFLOAT(J)) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - QX = QX+QN(J)*SN*SJ*C*DY*(X*X-1.D0)/ED - ENDIF - SJ = -SJ -1 CONTINUE - - RETURN - END -C - SUBROUTINE INLAGR(N,A,ET,VN,QN,X,QX) -********************************************************************* -* COMPUTES THE VALUE AT A GIVEN POINT OF A POLYNOMIAL INDIVIDUATED -* BY THE VALUES ATTAINED AT THE LAGUERRE GAUSS-RADAU NODES -* N = THE NUMBER OF NODES -* A = PARAMETER > -1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* VN = SCALED LAGUERRE FUNCTION AT THE NODES, VN(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* QX = VALUE OF THE POLYNOMIAL IN X -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*) - IF (N .EQ. 0) RETURN - - QX = QN(0) - IF (N .EQ. 1) RETURN - - EPS = 1.D-14 - DN = DFLOAT(N) - C = -1.D0/DN - PR = 1.D0 - SU = 0.D0 - DO 1 M=1,N - DM = 4.D0*DFLOAT(M) - PR = PR*(DM+X)/DM - SU = SU+1.D0/(DM+X) -1 CONTINUE - CALL VALASF(N,A,X,Y,DY) - QX = QN(0)*C*(A+1.D0)*PR*(DY+SU*Y)/VN(0) - DO 2 J=1,N-1 - ED = X-ET(J) - IF(DABS(ED) .LT. EPS) THEN - QX = QN(J) - RETURN - ELSE - PR = 1.D0 - DO 3 K=1,N - DK = 4.D0*DFLOAT(K) - PR = PR*(DK+X)/(DK+ET(J)) -3 CONTINUE - QX = QX+QN(J)*C*PR*(DY+SU*Y)*X/(VN(J)*ED) - ENDIF -2 CONTINUE - - RETURN - END -C - SUBROUTINE NOLEGA(N,QZ,WE,QI,QM) -********************************************************************* -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE LEGENDRE ZEROES -* N = THE NUMBER OF ZEROES -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE LEGENDRE GAUSS WEIGHTS, WE(I), I=1,N -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE ZEROES -********************************************************************* - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QZ(1), WE(1) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - SU = 0.D0 - QM = 0.D0 - DO 1 J=1,N - Y = DABS(QZ(J)) - IF(Y .GT. QM) QM=Y - IF(Y .LT. EPS) GOTO 1 - SU = SU+Y*Y*WE(J) -1 CONTINUE - QI = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOCHGA(N,DZ,QZ,WK,QW,QI,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE CHEBYSHEV ZEROES -* N = THE NUMBER OF ZEROES -* DZ = CHEBYSHEV POLYNOMIAL DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WK = VECTOR OF THE CLENSHAW-CURTIS WEIGHTS, WE(I), I=0,2*N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE ZEROES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION DZ(1), QZ(1), WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - X = -1.D0 - CALL INCHGA(N,DZ,QZ,X,QX) - S1 = 0.D0 - S2 = QX*QX*WK(0) - QM = 0.D0 - DO 1 J=1,N - DJ = DFLOAT(J) - J2 = 2*J - X = -DCOS(PI*DJ/DN) - Y = DABS(QZ(J)) - IF(Y .GT. QM) QM=Y - CALL INCHGA(N,DZ,QZ,X,QX) - S1 = S1+Y*Y - S2 = S2+Y*Y*WK(J2-1)+QX*QX*WK(J2) -1 CONTINUE - QW = DSQRT(S1*PI/DN) - QI = DSQRT(S2) - - RETURN - END -C - SUBROUTINE NOJAGL(N,A,B,VN,QN,WT,QW,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE JACOBI GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER > -1 -* B = PARAMETER > -1 -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE JACOBI GAUSS-LOBATTO WEIGHTS, WT(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION VN(0:*), QN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - DN = DFLOAT(N) - C = ((2.D0)**(AB+1.D0))*(DN+AB+1.D0)/(2.D0*DN+AB+1.D0) - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = C*GA1*GB1/GAB2 - DO 1 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/(DK*(DK+AB+1.D0)) -1 CONTINUE - - S1 = 0.D0 - S2 = 0.D0 - S3 = 0.D0 - QM = 0.D0 - DO 2 J=0,N - Y1 = QN(J) - YM = DABS(Y1) - IF(YM .GT. QM) QM=YM - Y2 = VN(J) - S2 = S2+Y1*Y2*WT(J) - S3 = S3+Y2*Y2*WT(J) - IF(YM .LT. EPS) GOTO 2 - S1 = S1+Y1*Y1*WT(J) -2 CONTINUE - QS = DSQRT(S1) - QW = DSQRT(S1-(S3-C)*S2*S2/(S3*S3)) - - RETURN - END -C - SUBROUTINE NOLEGL(N,VN,QN,WT,QI,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE LEGENDRE GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE LEGENDRE GAUSS-LOBATTO WEIGHTS, WT(I), I=0,N -* QW = INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION VN(0:*), QN(0:*), WT(0:*) - IF (N .EQ. 0) RETURN - - EPS = 1.D-14 - DN = DFLOAT(N) - C = .5D0*DN*(DN+1.D0)/(2.D0*DN+1.D0) - - S1 = 0.D0 - S2 = 0.D0 - QM = 0.D0 - DO 1 J=0,N - Y1 = QN(J) - YM = DABS(Y1) - IF(YM .GT. QM) QM=YM - Y2 = VN(J) - S2 = S2+Y1*Y2*WT(J) - IF(YM .LT. EPS) GOTO 1 - S1 = S1+Y1*Y1*WT(J) -1 CONTINUE - QS = DSQRT(S1) - QI = DSQRT(DABS(S1-C*S2*S2)) - - RETURN - END -C - SUBROUTINE NOCHGL(N,QN,WK,QW,QI,QS,QM) -********************************************************************** -* COMPUTES THE NORMS OF A POLYNOMIAL DEFINED AT THE CHEBYSHEV GAUSS- -* LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WK = VECTOR OF THE CLENSHAW-CURTIS WEIGHTS, WE(I), I=0,2*N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -* QS = QUADRATURE NORM OF THE POLYNOMIAL -* QM = MAXIMUM VALUE OF THE POLYNOMIAL AT THE NODES -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*), WK(0:*) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - SN = DFLOAT(1+4*(N/2)-2*N) - Y = QN(0) - S1 = .5D0*Y*Y - S2 = .5D0*Y*SN - S3 = Y*Y*WK(0) - QM = DABS(Y) - - SJ = -1.D0 - DO 1 J=1,N-1 - J2 = 2*J - DJ = DFLOAT(J2-1) - X = -DCOS(PH*DJ/DN) - Y = QN(J) - YM = DABS(Y) - IF(YM .GT. QM) QM=YM - CALL INCHGL(N,QN,X,QX) - S1 = S1+Y*Y - S2 = S2+Y*SN*SJ - S3 = S3+QX*QX*WK(J2-1)+Y*Y*WK(J2) - SJ = -SJ -1 CONTINUE - N2 = 2*N - DD = DFLOAT(N2-1) - X = -DCOS(PH*DD/DN) - Y = QN(N) - YM = DABS(Y) - IF(YM .GT. QM) QM=YM - CALL INCHGL(N,QN,X,QX) - S1 = S1+.5D0*Y*Y - S2 = S2+.5D0*Y - S3 = S3+QX*QX*WK(N2-1)+Y*Y*WK(N2) - - QW = DSQRT(DABS(PI*S1/DN-PH*S2*S2/(DN*DN))) - QI = DSQRT(S3) - QS = DSQRT(PI*S1/DN) - - RETURN - END -C - SUBROUTINE COJAGA(N,A,B,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE JACOBI FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE JACOBI ZEROES -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = .5D0*YP*(AB2*X+A-B) - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - CO(K) = CO(K)*(2.D0*DK+AB+1.D0)/C - C = C/(DK+AB+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COLEGA(N,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE LEGENDRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE LEGENDRE ZEROES -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = .5D0*SU - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = X*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - C1 = 2.D0*DK-1.D0 - C2 = DK-1.D0 - YM = Y - Y = (C1*X*Y-C2*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - CO(K) = .5D0*CO(K)*(2.D0*DFLOAT(K)+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COCHGA(N,QZ,CO) -********************************************************************** -* COMPUTES THE CHEBYSHEV FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE CHEBYSHEV ZEROES -* N = THE NUMBER OF ZEROES -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QZ(1), CO(0:*) - IF (N .EQ. 0) RETURN - - PH = 1.57079632679489661923D0 - DN = DFLOAT(N) - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J) -1 CONTINUE - CO(0) = SU/DN - IF (N .EQ. 1) RETURN - - SK = -2.D0 - DO 2 K=1,N-1 - DK = DFLOAT(K) - SU = 0.D0 - DO 3 J=1,N - DJ = 2.D0*DFLOAT(J)-1.D0 - SU = SU+QZ(J)*DCOS(DK*DJ*PH/DN) -3 CONTINUE - CO(K) = SK*SU/DN - SK = -SK -2 CONTINUE - - RETURN - END -C - SUBROUTINE COLAGA(N,A,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE LAGUERRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE LAGUERRE ZEROES -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,C) - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J) - Y = (A1-X)*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)/DK - CO(K) = CO(K)/C -4 CONTINUE - - RETURN - END -C - SUBROUTINE COHEGA(N,CS,QZ,WE,CO) -********************************************************************** -* COMPUTES THE HERMITE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY THE VALUES ATTAINED AT THE HERMITE ZEROES -* N = THE NUMBER OF ZEROES -* CS = VECTOR OF THE ZEROES, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* WE = VECTOR OF THE WEIGHTS, WE(I), I=1,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), WE(1), CO(0:*) - IF (N .EQ. 0) RETURN - - PR = 1.77245385090551588D0 - SU = 0.D0 - DO 1 J=1,N - SU = SU+QZ(J)*WE(J) - CO(J-1) = 0.D0 -1 CONTINUE - CO(0) = SU/PR - IF (N .EQ. 1) RETURN - - DO 2 J=1,N - X = CS(J) - YP = QZ(J)*WE(J)/PR - Y = X*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - YM = Y - Y = (X*Y-.5D0*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - RETURN - END -C - SUBROUTINE COJAGL(N,A,B,ET,VN,QN,WT,CO) -********************************************************************** -* COMPUTES THE JACOBI FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE JACOBI GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), WT(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - CO(1) = (QN(1)-QN(0))/AB2 - CO(0) = .5D0*(QN(0)+QN(1)-(A-B)*CO(1)) - IF (N .EQ. 1) RETURN - - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - SU = 0.D0 - DO 1 J=0,N - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = SU/C - - CN = 0.D0 - DO 2 J=0,N - X = ET(J) - YP = QN(J)*WT(J) - Y = .5D0*YP*(AB2*X+A-B) - CN = CN+VN(J)*VN(J)*WT(J) - DO 3 K=1,N - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - YM = Y - Y = ((C2*X+C3)*Y-C4*YP)/C1 - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - CO(K) = CO(K)*(2.D0*DK+AB+1.D0)/C - C = C/(DK+AB+1.D0) -4 CONTINUE - CO(N) = CO(N)/CN - - RETURN - END -C - SUBROUTINE COLEGL(N,ET,QN,WT,CO) -********************************************************************** -* COMPUTES THE LEGENDRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE LEGENDRE GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), WT(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - CO(0) = .5D0*(QN(0)+QN(1)) - CO(1) = .5D0*(QN(1)-QN(0)) - IF (N .EQ. 1) RETURN - - SU = 0.D0 - DO 1 J=0,N - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = .5D0*SU - - DO 2 J=0,N - X = ET(J) - YP = QN(J)*WT(J) - Y = X*YP - DO 3 K=1,N - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - C1 = 2.D0*DK-1.D0 - C2 = DK-1.D0 - YM = Y - Y = (C1*X*Y-C2*YP)/DK - YP = YM -3 CONTINUE -2 CONTINUE - - DN = DFLOAT(N) - CO(N) = .5D0*DN*CO(N) - IF (N .EQ. 1) RETURN - - DO 4 K=1,N-1 - CO(K) = .5D0*CO(K)*(2.D0*DFLOAT(K)+1.D0) -4 CONTINUE - - RETURN - END -C - SUBROUTINE COCHGL(N,QN,CO) -********************************************************************** -* COMPUTES THE CHEBYSHEV FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE CHEBYSHEV GAUSS-LOBATTO NODES -* N = THE DEGREE OF THE POLYNOMIAL -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION QN(0:*), CO(0:*) - CO(0) = QN(0) - IF (N .EQ. 0) RETURN - - PI = 3.14159265358979323846D0 - DN = DFLOAT(N) - DD = DFLOAT(1+4*(N/2)-2*N) - CO(0) = .5D0*(QN(0)+QN(N)) - CO(N) = .5D0*(QN(0)+DD*QN(N)) - IF (N .EQ. 1) RETURN - - S0 = CO(0) - SN = CO(N) - SJ = -1.D0 - DO 1 J=1,N-1 - S0 = S0+QN(J) - SN = SN+QN(J)*SJ - SJ = -SJ -1 CONTINUE - CO(0) = S0/DN - CO(N) = DD*SN/DN - - SK = -1.D0 - DO 2 K=1,N-1 - DK = DFLOAT(K) - SU = .5D0*(QN(0)+QN(N)*SK) - DO 3 J=1,N-1 - DJ = DFLOAT(J) - SU = SU+QN(J)*DCOS(DK*DJ*PI/DN) -3 CONTINUE - CO(K) = 2.D0*SK*SU/DN - SK = -SK -2 CONTINUE - - RETURN - END -C - SUBROUTINE COLAGR(N,A,ET,QN,WT,CO) -********************************************************************** -* COMPUTES THE LAGUERRE FOURIER COEFFICIENTS OF A POLYNOMIAL -* INDIVIDUATED BY ITS VALUES AT THE LAGUERRE GAUSS-RADAU NODES -* N = THE NUMBER OF NODES -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* WT = VECTOR OF THE WEIGHTS, WT(I), I=0,N-1 -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N-1 -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), WT(0:*), CO(0:*) - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - CALL GAMMAF(A1,C) - SU = 0.D0 - DO 1 J=0,N-1 - SU = SU+QN(J)*WT(J) - CO(J) = 0.D0 -1 CONTINUE - CO(0) = SU/C - IF (N .EQ. 1) RETURN - - DO 2 J=0,N-1 - X = ET(J) - YP = QN(J)*WT(J) - Y = (A1-X)*YP - DO 3 K=1,N-1 - CO(K) = CO(K)+Y - DK = DFLOAT(K+1) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - YM = Y - Y = B1*Y-B2*YP - YP = YM -3 CONTINUE -2 CONTINUE - - DO 4 K=1,N-1 - DK = DFLOAT(K) - C = C*(DK+A)/DK - CO(K) = CO(K)/C -4 CONTINUE - - RETURN - END -C - SUBROUTINE PVJAEX(N,A,B,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE JACOBI FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - AB = A+B - P = .5D0*((AB+2.D0)*X+A-B) - DP = .5D0*(AB+2.D0) - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - CC = 2.D0*DK+AB - C1 = 2.D0*DK*(DK+AB)*(CC-2.D0) - C2 = (CC-1.D0)*(CC-2.D0)*CC - C3 = (CC-1.D0)*(A-B)*AB - C4 = 2.D0*(DK+A-1.D0)*CC*(DK+B-1.D0) - PM = P - P = ((C2*X+C3)*P-C4*PP)/C1 - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = ((C2*X+C3)*DP-C4*DPP+C2*PP)/C1 - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = ((C2*X+C3)*D2P-C4*D2PP+2.D0*C2*DPP)/C1 - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVLEEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE LEGENDRE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = X - DP = 1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - C2 = 2.D0*DK-1.D0 - C4 = DK-1.D0 - PM = P - P = (C2*X*P-C4*PP)/DK - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = (C2*X*DP-C4*DPP+C2*PP)/DK - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = (C2*X*D2P-C4*D2PP+2.D0*C2*DPP)/DK - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVCHEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE CHEBYSHEV FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = X - DP = 1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - PM = P - P = 2.D0*X*P-PP - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = 2.D0*X*DP+2.D0*PP-DPP - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = 2.D0*X*D2P+4.D0*DPP-D2PP - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVLAEX(N,A,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE LAGUERRE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = 1.D0+A-X - DP = -1.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - B1 = (2.D0*DK+A-1.D0-X)/DK - B2 = (DK+A-1.D0)/DK - PM = P - P = B1*P-B2*PP - Y = Y+P*CO(K) - PP = PM - DPM = DP - DP = B1*DP-PP/DK-B2*DPP - DY = DY+DP*CO(K) - DPP = DPM - D2PM = D2P - D2P = B1*D2P-2.D0*DPP/DK-B2*D2PP - D2Y = D2Y+D2P*CO(K) - D2PP = D2PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE PVHEEX(N,X,CO,Y,DY,D2Y) -********************************************************************** -* COMPUTES THE VALUE OF A POLYNOMIAL OF DEGREE N AND ITS FIRST AND -* SECOND DERIVATIVES BY KNOWING THE HERMITE FOURIER COEFFICIENTS -* N = THE DEGREE OF THE POLYNOMIAL -* X = THE POINT IN WHICH THE COMPUTATION IS PERFORMED -* CO = FOURIER COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* Y = VALUE OF THE POLYNOMIAL IN X -* DY = VALUE OF THE FIRST DERIVATIVE IN X -* D2Y= VALUE OF THE SECOND DERIVATIVE IN X -********************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - Y = CO(0) - DY = 0.D0 - D2Y = 0.D0 - IF (N .EQ. 0) RETURN - - P = 2.D0*X - DP = 2.D0 - D2P = 0.D0 - Y = CO(0)+P*CO(1) - DY = DP*CO(1) - D2Y = 0.D0 - IF (N .EQ. 1) RETURN - - PP = 1.D0 - DPP = 0.D0 - D2PP = 0.D0 - DO 1 K=2,N - DK = DFLOAT(K) - PM = P - P = 2.D0*X*P-2.D0*PP*(DK-1.D0) - Y = Y+P*CO(K) - DY = DY+2.D0*DK*PM*CO(K) - D2Y = D2Y+4.D0*DK*(DK-1.D0)*PP*CO(K) - PP = PM -1 CONTINUE - - RETURN - END -C - SUBROUTINE NOJAEX(N,A,B,CO,QW) -*************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE JACOBI BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -*************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - AB2 = AB+2.D0 - DN = DFLOAT(N) - CALL GAMMAF(A1,GA1) - CALL GAMMAF(B1,GB1) - CALL GAMMAF(AB2,GAB2) - C = ((2.D0)**(AB+1.D0))*GA1*GB1/GAB2 - V = DABS(CO(0)) - QW = V*DSQRT(C) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = C*V*V -1 DO 2 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)*(DK+B)/DK - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 3 - SU = SU+C*V*V/(2.D0*DK+AB+1.D0) -3 C = C/(DK+AB+1.D0) -2 CONTINUE - QW = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOLEEX(N,CO,QI) -**************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE LEGENDRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QI = INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - SU = 0.D0 - DO 1 K=0,N - DK = DFLOAT(K) - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 1 - SU = SU+V*V/(2.D0*DK+1.D0) -1 CONTINUE - QI = DSQRT(2.D0*SU) - - RETURN - END -C - SUBROUTINE NOCHEX(N,CO,QW,QI) -**************************************************************** -* COMPUTES THE INTEGRAL NORMS OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE CHEBYSHEV BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -* QI = INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - PR = 1.77245385090551588D0 - R2 = 1.41421356237309515D0 - V = DABS(CO(0)) - QW = PR*V - QI = R2*V - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = 2.D0*V*V -1 DO 2 K=1,N - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+V*V -2 CONTINUE - QW = PR*DSQRT(.5D0*SU) - - SU = 0.D0 - DO 3 K=0,N,2 - V = CO(K) - DO 3 M=0,N,2 - D1 = 1.D0-DFLOAT((K+M)*(K+M)) - D2 = 1.D0-DFLOAT((K-M)*(K-M)) - C =1.D0/D1+1.D0/D2 - SU = SU+C*V*CO(M) -3 CONTINUE - DO 4 K=1,N,2 - V = CO(K) - DO 4 M=1,N,2 - D1 = 1.D0-DFLOAT((K+M)*(K+M)) - D2 = 1.D0-DFLOAT((K-M)*(K-M)) - C =1.D0/D1+1.D0/D2 - SU = SU+C*V*CO(M) -4 CONTINUE - QI = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOLAEX(N,A,CO,QW) -***************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE LAGUERRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -***************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - A1 = A+1.D0 - CALL GAMMAF(A1,C) - V = DABS(CO(0)) - QW = V*DSQRT(C) - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = C*V*V -1 DO 2 K=1,N - DK = DFLOAT(K) - C = C*(DK+A)/DK - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+C*V*V -2 CONTINUE - QW = DSQRT(SU) - - RETURN - END -C - SUBROUTINE NOHEEX(N,CO,QW) -**************************************************************** -* COMPUTES THE INTEGRAL NORM OF A POLYNOMIAL BY KNOWING THE -* FOURIER COEFFICIENTS WITH RESPECT TO THE HERMITE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* QW = WEIGHTED INTEGRAL NORM OF THE POLYNOMIAL -**************************************************************** - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*) - - EPS = 1.D-14 - PR = 1.33133536380038953D0 - R2 = 1.41421356237309515D0 - V = DABS(CO(0)) - QW = V*PR - IF (N .EQ. 0) RETURN - - SU = 0.D0 - IF (V .LT. EPS) GOTO 1 - SU = V*V -1 C = 1.D0 - DO 2 K=1,N - DK = DFLOAT(K) - C = C*R2*DSQRT(DK) - V = DABS(CO(K)) - IF (V .LT. EPS) GOTO 2 - SU = SU+(C*V)*(C*V) -2 CONTINUE - QW = PR*DSQRT(SU) - - RETURN - END -C - SUBROUTINE COJADE(N,G,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE JACOBI BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* G = PARAMETER >-1 -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(0) = (G+1.D0)*CO(1) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DN = DFLOAT(N) - G2 = 2.D0*G - CD(N-1) = (2.D0*DN+G2-1.D0)*(DN+G)*CO(N)/(DN+G2) - DO 1 K=0,N-2 - KR = N-K-2 - IF (KR .NE. 0) THEN - DK = DFLOAT(KR) - C1 = (2.D0*DK+G2+1.D0)*(DK+G+1.D0)/(DK+G2+1.D0) - C2 = (DK+G+2.D0)/((2.D0*DK+G2+5.D0)*(DK+G2+2.D0)) - CD(KR) = C1*(C2*CD(KR+2)+CO(KR+1)) - CD2(KR) = C1*(C2*CD2(KR+2)+CD(KR+1)) - ELSE - CD(0) = .25D0*(G+2.D0)*CD(2)/(G+2.5D0)+(G+1.D0)*CO(1) - CD2(0) = .25D0*(G+2.D0)*CD2(2)/(G+2.5D0)+(G+1.D0)*CD(1) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE COLEDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE LEGENDRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CD(N-1) = (2.D0*DN-1.D0)*CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - DK = 2.D0*DFLOAT(KR)+1.D0 - CD(KR) = DK*(CD(KR+2)/(DK+4.D0)+CO(KR+1)) - CD2(KR) = DK*(CD2(KR+2)/(DK+4.D0)+CD(KR+1)) -1 CONTINUE - - RETURN - END -C - SUBROUTINE COCHDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE CHEBYSHEV BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(0) = CO(1) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DN = DFLOAT(N) - CD(N-1) = 2.D0*DN*CO(N) - DO 1 K=0,N-2 - KR = N-K-2 - IF (KR .NE. 0) THEN - DK = 2.D0*(DFLOAT(KR)+1.D0) - CD(KR) = CD(KR+2)+DK*CO(KR+1) - CD2(KR) = CD2(KR+2)+DK*CD(KR+1) - ELSE - CD(0) = .5D0*CD(2)+CO(1) - CD2(0) = .5D0*CD2(2)+CD(1) - ENDIF -1 CONTINUE - - RETURN - END -C - SUBROUTINE COLADE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE LAGUERRE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - CD(N-1) = -CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - CD(KR) = CD(KR+1)-CO(KR+1) - CD2(KR) = CD2(KR+2)-CD(KR+1) -1 CONTINUE - - RETURN - END -C - SUBROUTINE COHEDE(N,CO,CD,CD2) -************************************************************************ -* COMPUTES THE FOURIER COEFFICIENTS OF THE DERIVATIVES OF A POLYNOMIAL -* FROM ITS FOURIER COEFFICIENTS WITH RESPECT TO THE HERMITE BASIS -* N = THE DEGREE OF THE POLYNOMIAL -* CO = COEFFICIENTS OF THE POLYNOMIAL, CO(I), I=0,N -* CD = COEFFICIENTS OF THE FIRST DERIVATIVE, CD(I), I=0,N -* CD2 = COEFFICIENTS OF THE SECOND DERIVATIVE, CD2(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CO(0:*), CD(0:*), CD2(0:*) - - CD(N) = 0.D0 - CD2(N) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CD(N-1) = 2.D0*DN*CO(N) - CD2(N-1) = 0.D0 - IF (N .EQ. 1) RETURN - - DO 1 K=0,N-2 - KR = N-K-2 - DK = 2.D0*DFLOAT(KR)+2.D0 - CD(KR) = DK*CO(KR+1) - CD2(KR) = DK*CD(KR+1) -1 CONTINUE - - RETURN - END -C - SUBROUTINE DEJAGA(N,A,B,CS,DZ,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE JACOBI ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* CS = ZEROES OF THE JACOBI POLYNOMIAL, CS(I), I=1,N -* DZ = JACOBI DERIVATIVES AT THE ZEROES, DZ(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), DZ(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 I=1,N - SU = 0.D0 - CI = CS(I) - DI = DZ(I) - DO 2 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - DJ = DZ(J) - SU = SU+QZ(J)/(DJ*(CI-CJ)) - ELSE - SU = SU+.5D0*QZ(I)*((A+B+2.D0)*CI+A-B)/(DI*(1.D0-CI*CI)) - ENDIF -2 CONTINUE - DQZ(I) = DI*SU -1 CONTINUE - - RETURN - END -C - SUBROUTINE DELAGA(N,A,CS,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LAGUERRE ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* A = PARAMETER >-1 -* CS = ZEROES OF THE LAGUERRE POLYNOMIAL, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 J=1,N - CJ = CS(J) - CALL VALAPO(N,A,CJ,Y,DY,D2Y) - QZ(J) = QZ(J)/DY -1 CONTINUE - - DO 2 I=1,N - SU = 0.D0 - CI = CS(I) - CALL VALAPO(N,A,CI,Y,DI,D2Y) - DO 3 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - SU = SU+QZ(J)/(CI-CJ) - ELSE - SU = SU+.5D0*QZ(I)*(CI-A-1.D0)/CI - ENDIF -3 CONTINUE - DQZ(I) = DI*SU -2 CONTINUE - - DO 4 I=1,N - CI = CS(I) - CALL VALAPO(N,A,CI,Y,DY,D2Y) - QZ(I) = DY*QZ(I) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DEHEGA(N,CS,QZ,DQZ) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE HERMITE ZEROES FROM -* THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF ZEROES -* CS = ZEROES OF THE HERMITE POLYNOMIAL, CS(I), I=1,N -* QZ = VALUES OF THE POLYNOMIAL AT THE ZEROES, QZ(I), I=1,N -* DQZ = DERIVATIVES OF THE POLYNOMIAL AT THE ZEROES, DQZ(I), I=1,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION CS(1), QZ(1), DQZ(1) - IF (N .EQ. 0) RETURN - - DO 1 J=1,N - CJ = CS(J) - CALL VAHEPO(N,CJ,Y,DY,D2Y) - QZ(J) = QZ(J)/DY -1 CONTINUE - - DO 2 I=1,N - SU = 0.D0 - CI = CS(I) - CALL VAHEPO(N,CI,Y,DI,D2Y) - DO 3 J=1,N - IF (I .NE. J) THEN - CJ = CS(J) - SU = SU+QZ(J)/(CI-CJ) - ELSE - SU = SU+CI*QZ(I) - ENDIF -3 CONTINUE - DQZ(I) = DI*SU -2 CONTINUE - - DO 4 I=1,N - CI = CS(I) - CALL VAHEPO(N,CI,Y,DY,D2Y) - QZ(I) = DY*QZ(I) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DEJAGL(N,A,B,ET,VN,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE JACOBI GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - DN = DFLOAT(N) - C1 = DN*(DN+AB+1.D0) - C2 = A1*VN(0)/(B1*VN(N)) - DQN(0) = .5D0*((A-C1)*QN(0)/(B+2.D0)-C2*QN(N)) - DQN(N) = .5D0*(QN(0)/C2+(C1-B)*QN(N)/(A+2.D0)) - IF (N .EQ. 1) RETURN - - S1 = DQN(0) - S2 = DQN(N) - C3 = -VN(0)/B1 - C4 = VN(N)/A1 - DO 1 J=1,N-1 - VJ = QN(J)/VN(J) - EJ = ET(J) - S1 = S1+C3*VJ/(1.D0+EJ) - S2 = S2+C4*VJ/(1.D0-EJ) -1 CONTINUE - DQN(0) = S1 - DQN(N) = S2 - - DO 2 I=1,N-1 - VI = VN(I) - EI = ET(I) - SU = B1*QN(0)/((1.D0+EI)*VN(0))-A1*QN(N)/((1.D0-EI)*VN(N)) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - SU = SU+QN(J)/(VJ*(EI-EJ)) - ELSE - SU = SU+.5D0*QN(I)*(AB*EI+A-B)/(VI*(1.D0-EI*EI)) - ENDIF -3 CONTINUE - DQN(I) = VI*SU -2 CONTINUE - - RETURN - END -C - SUBROUTINE DELEGL(N,ET,VN,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LEGENDRE GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - DO 1 I=0,N - SU = 0.D0 - VI = VN(I) - EI = ET(I) - DO 2 J=0,N - IF (I .EQ. J) GOTO 2 - VJ = VN(J) - EJ = ET(J) - SU = SU+QN(J)/(VJ*(EI-EJ)) -2 CONTINUE - DQN(I) = VI*SU -1 CONTINUE - - DN = DFLOAT(N) - C = .25D0*DN*(DN+1.D0) - DQN(0) = DQN(0)-C*QN(0) - DQN(N) = DQN(N)+C*QN(N) - - RETURN - END -C - SUBROUTINE DECHGL(N,ET,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE CHEBYSHEV GAUSS-LOBATTO -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE DEGREE OF THE POLYNOMIAL -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), DQN(0:*) - DQN(0) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CN = (2.D0*DN*DN+1.D0)/6.D0 - SN = DFLOAT(1+4*(N/2)-2*N) - DQN(0) = -CN*QN(0)-.5D0*SN*QN(N) - DQN(N) = .5D0*SN*QN(0)+CN*QN(N) - IF (N .EQ. 1) RETURN - - S1 = DQN(0) - S2 = DQN(N) - SGN = -1.D0 - DO 1 J=1,N-1 - EJ = ET(J) - QJ = 2.D0*SGN*QN(J) - S1 = S1-QJ/(1.D0+EJ) - S2 = S2+QJ*SN/(1.D0-EJ) - SGN = -SGN -1 CONTINUE - DQN(0) = S1 - DQN(N) = S2 - - SGNI = -1.D0 - DO 2 I=1,N-1 - EI = ET(I) - SU = .5D0*SGNI*(QN(0)/(1.D0+EI)-SN*QN(N)/(1.D0-EI)) - SGNJ = -1.D0 - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - SU = SU+SGNI*SGNJ*QN(J)/(EI-EJ) - ELSE - SU = SU-.5D0*EI*QN(I)/(1.D0-EI*EI) - ENDIF - SGNJ = -SGNJ -3 CONTINUE - DQN(I) = SU - SGNI = -SGNI -2 CONTINUE - - RETURN - END -C - SUBROUTINE DELAGR(N,A,ET,QN,DQN) -************************************************************************ -* COMPUTES THE DERIVATIVE OF A POLYNOMIAL AT THE LAGUERRE GAUSS-RADAU -* NODES FROM THE VALUES OF THE POLYNOMIAL ATTAINED AT THE SAME POINTS -* N = THE NUMBER OF NODES -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* QN = VALUES OF THE POLYNOMIAL AT THE NODES, QN(I), I=0,N-1 -* DQN = DERIVATIVES OF THE POLYNOMIAL AT THE NODES, DQZ(I), I=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), QN(0:*), DQN(0:*) - DN = DFLOAT(N) - DQN(0) = (1.D0-DN)*QN(0)/(A+2.D0) - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - SU = DQN(0) - X = 0.D0 - CALL VALAPO(N,A,X,Y,DY,D2Y) - C = Y - DO 1 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - QN(J) = QN(J)/Y - SU = SU-C*QN(J)/(A1*EJ) -1 CONTINUE - DQN(0) = SU - - DO 2 I=1,N-1 - EI = ET(I) - CALL VALAPO(N,A,EI,Y,DY,D2Y) - SU = A1*QN(0)/(C*EI) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - SU = SU+QN(J)/(EI-EJ) - ELSE - SU = SU+.5D0*QN(I)*(EI-A)/EI - ENDIF -3 CONTINUE - DQN(I) = Y*SU -2 CONTINUE - - DO 4 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - QN(J) = Y*QN(J) -4 CONTINUE - - RETURN - END -C - SUBROUTINE DMJAGL(N,NM,A,B,ET,VN,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* JACOBI GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* A = PARAMETER >-1 -* B = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE JACOBI POLYNOMIAL AT THE NODES, VN(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - A1 = A+1.D0 - B1 = B+1.D0 - AB = A+B - DN = DFLOAT(N) - C1 = DN*(DN+AB+1.D0) - C2 = A1*VN(0)/(B1*VN(N)) - DMA(0,0) = .5D0*(A-C1)/(B+2.D0) - DMA(N,N) = .5D0*(C1-B)/(A+2.D0) - DMA(0,N) = -.5D0*C2 - DMA(N,0) = .5D0/C2 - IF (N .EQ. 1) RETURN - - C3 = VN(0)/B1 - C4 = VN(N)/A1 - DO 1 J=1,N-1 - VJ = VN(J) - EJ = ET(J) - DMA(0,J) = -C3/(VJ*(1.D0+EJ)) - DMA(N,J) = C4/(VJ*(1.D0-EJ)) - DMA(J,0) = VJ/(C3*(1.D0+EJ)) - DMA(J,N) = -VJ/(C4*(1.D0-EJ)) -1 CONTINUE - - DO 2 I=1,N-1 - VI = VN(I) - EI = ET(I) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - DMA(I,J) = VI/(VJ*(EI-EJ)) - ELSE - DMA(I,I) = .5D0*(AB*EI+A-B)/(1.D0-EI*EI) - ENDIF -3 CONTINUE -2 CONTINUE - - RETURN - END -C - SUBROUTINE DMLEGL(N,NM,ET,VN,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* LEGENDRE GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* VN = VALUES OF THE LEGENDRE POLYNOMIAL AT THE NODES, VN(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), VN(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - DO 1 I=0,N - VI = VN(I) - EI = ET(I) - DO 2 J=0,N - IF (I .NE. J) THEN - VJ = VN(J) - EJ = ET(J) - DMA(I,J) = VI/(VJ*(EI-EJ)) - ELSE - DMA(I,I) = 0.D0 - ENDIF -2 CONTINUE -1 CONTINUE - - DN = DFLOAT(N) - C = .25D0*DN*(DN+1.D0) - DMA(0,0) = -C - DMA(N,N) = C - - RETURN - END -C - SUBROUTINE DMCHGL(N,NM,ET,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* CHEBYSHEV GAUSS-LOBATTO NODES -* N = PARAMETER RELATIVE TO THE DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* ET = VECTOR OF THE NODES, ET(I), I=0,N -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N J=0,N -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), DMA(0:NM,0:*) - DMA(0,0) = 0.D0 - IF (N .EQ. 0) RETURN - - DN = DFLOAT(N) - CN = (2.D0*DN*DN+1.D0)/6.D0 - SN = DFLOAT(1+4*(N/2)-2*N) - DMA(0,0) = -CN - DMA(N,N) = CN - DMA(0,N) = -.5D0*SN - DMA(N,0) = .5D0*SN - IF (N .EQ. 1) RETURN - - SGN = -1.D0 - DO 1 J=1,N-1 - EJ = ET(J) - DMA(0,J) = -2.D0*SGN/(1.D0+EJ) - DMA(N,J) = 2.D0*SGN*SN/(1.D0-EJ) - DMA(J,0) = .5D0*SGN/(1.D0+EJ) - DMA(J,N) = -.5D0*SGN*SN/(1.D0-EJ) - SGN = -SGN -1 CONTINUE - - SGNI = -1.D0 - DO 2 I=1,N-1 - EI = ET(I) - SGNJ = -1.D0 - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - DMA(I,J) = SGNI*SGNJ/(EI-EJ) - ELSE - DMA(I,I) = -.5D0*EI/(1.D0-EI*EI) - ENDIF - SGNJ = -SGNJ -3 CONTINUE - SGNI = -SGNI -2 CONTINUE - - RETURN - END -C - SUBROUTINE DMLAGR(N,NM,A,ET,DMA) -************************************************************************ -* COMPUTES THE ENTRIES OF THE DERIVATIVE MATRIX RELATIVE TO THE -* LAGUERRE GAUSS-RADAU NODES -* N = DIMENSION OF THE MATRIX -* NM = ORDER OF THE MATRIX AS DECLARED IN THE MAIN DIMENSION STATEMENT -* A = PARAMETER >-1 -* ET = VECTOR OF THE NODES, ET(I), I=0,N-1 -* DMA = DERIVATIVE MATRIX, DMA(I,J), I=0,N-1 J=0,N-1 -************************************************************************ - IMPLICIT DOUBLE PRECISION (A-H,O-Z) - DIMENSION ET(0:*), DMA(0:NM,0:*) - DN = DFLOAT(N) - DMA(0,0) = (1.D0-DN)/(A+2.D0) - IF (N .EQ. 1) RETURN - - A1 = A+1.D0 - X = 0.D0 - CALL VALAPO(N,A,X,Y,DY,D2Y) - C = Y - DO 1 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - DMA(0,J) = -C/(A1*EJ*Y) - DMA(J,0) = A1*Y/(C*EJ) -1 CONTINUE - - DO 2 I=1,N-1 - EI = ET(I) - CALL VALAPO(N,A,EI,Y,DY,D2Y) - DO 3 J=1,N-1 - IF (I .NE. J) THEN - EJ = ET(J) - DMA(I,J) = Y/(EI-EJ) - ELSE - DMA(I,I) = .5D0*(EI-A)/EI - ENDIF -3 CONTINUE -2 CONTINUE - - DO 4 J=1,N-1 - EJ = ET(J) - CALL VALAPO(N,A,EJ,Y,DY,D2Y) - DO 5 I=1,N-1 - IF (I .EQ. J) GOTO 5 - DMA(I,J) = DMA(I,J)/Y -5 CONTINUE -4 CONTINUE - - RETURN - END -C diff --git a/Trash&OldStuff/DG-BKG/SBGK/src/universal.f90 b/Trash&OldStuff/DG-BKG/SBGK/src/universal.f90 deleted file mode 100644 index 48d0caf..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/src/universal.f90 +++ /dev/null @@ -1,15 +0,0 @@ -module universal_const -implicit none -real(kind=8) :: pi, pi2 - -contains - -subroutine init_universal_const - implicit none - - pi=4.d0*datan(1.d0) - pi2=2.d0*pi - return -end subroutine init_universal_const - -end module universal_const diff --git a/Trash&OldStuff/DG-BKG/SBGK/test001.dat b/Trash&OldStuff/DG-BKG/SBGK/test001.dat deleted file mode 100644 index 27d2bd7..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/test001.dat +++ /dev/null @@ -1,31 +0,0 @@ - VARIABLES = "X", "U" - ZONE I= 29 F=POINT - -0.100000000000000E+01 -0.233566013979903E-10 - -0.990972988268570E+00 -0.283553926309104E-01 - -0.969845807287936E+00 -0.945905631411265E-01 - -0.936942718520983E+00 -0.196807133376469E+00 - -0.892665719976088E+00 -0.330846627903136E+00 - -0.837552736281787E+00 -0.488476683237305E+00 - -0.772272897206469E+00 -0.655938870810208E+00 - -0.697618661356368E+00 -0.813391650496944E+00 - -0.614496252203433E+00 -0.936002257998191E+00 - -0.523914674371969E+00 -0.997179056416910E+00 - -0.426973471713494E+00 -0.973798548063080E+00 - -0.324849382841911E+00 -0.852392834200112E+00 - -0.218782058284261E+00 -0.634471133957155E+00 - -0.110059013395592E+00 -0.338912349978933E+00 - 0.000000000000000E+00 0.233530254552800E-10 - 0.110059013395592E+00 0.338912350022879E+00 - 0.218782058284261E+00 0.634471133993255E+00 - 0.324849382841911E+00 0.852392834224533E+00 - 0.426973471713494E+00 0.973798548073709E+00 - 0.523914674371969E+00 0.997179056413407E+00 - 0.614496252203433E+00 0.936002257981739E+00 - 0.697618661356368E+00 0.813391650469759E+00 - 0.772272897206469E+00 0.655938870774954E+00 - 0.837552736281787E+00 0.488476683196560E+00 - 0.892665719976088E+00 0.330846627859064E+00 - 0.936942718520983E+00 0.196807133330674E+00 - 0.969845807287936E+00 0.945905630946246E-01 - 0.990972988268570E+00 0.283553925842183E-01 - 0.100000000000000E+01 -0.233556370814730E-10 diff --git a/Trash&OldStuff/DG-BKG/SBGK/tmp.dat b/Trash&OldStuff/DG-BKG/SBGK/tmp.dat deleted file mode 100644 index 66c5426..0000000 --- a/Trash&OldStuff/DG-BKG/SBGK/tmp.dat +++ /dev/null @@ -1,64005 +0,0 @@ - Complete Initializing Legendre Pseudospectral Operators - Complete Initializing RK Parameters - dt= 1.562500000000000E-002 - 1.562500000000000E-002 2.032196950760706E-004 - 3.125000000000000E-002 4.373241172118542E-004 - 4.687500000000000E-002 6.622403604525373E-004 - 6.250000000000000E-002 8.564768471394923E-004 - 7.812500000000000E-002 1.011458687881772E-003 - 9.375000000000000E-002 1.127089648428448E-003 - 0.109375000000000 1.208378554334422E-003 - 0.125000000000000 1.262957972438750E-003 - 0.140625000000000 1.299328815076606E-003 - 0.156250000000000 1.325679503305255E-003 - 0.171875000000000 1.349147833773601E-003 - 0.187500000000000 1.375414570705780E-003 - 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7472 1917 1022 3832 - 7473 512 1925 3833 - 7474 1918 512 3833 - 7475 966 1919 3834 - 7476 1918 966 3834 - 7477 485 1920 3835 - 7478 1919 485 3835 - 7479 966 1924 3836 - 7480 1919 966 3836 - 7481 485 1922 3837 - 7482 1920 485 3837 - 7483 964 1922 3838 - 7484 1921 964 3838 - 7485 70 1923 3839 - 7486 1921 70 3839 - 7487 485 1924 3840 - 7488 1922 485 3840 - 7489 967 1927 3841 - 7490 1922 967 3841 - 7491 70 1927 3842 - 7492 1923 70 3842 - 7493 968 1928 3843 - 7494 1923 968 3843 - 7495 966 1925 3844 - 7496 1924 966 3844 - 7497 263 1926 3845 - 7498 1924 263 3845 - 7499 512 2014 3846 - 7500 1925 512 3846 - 7501 1021 1992 3847 - 7502 1925 1021 3847 - 7503 506 1927 3848 - 7504 1926 506 3848 - 7505 263 1992 3849 - 7506 1926 263 3849 - 7507 1010 1990 3850 - 7508 1926 1010 3850 - 7509 506 1929 3851 - 7510 1927 506 3851 - 7511 968 1929 3852 - 7512 1928 968 3852 - 7513 260 1930 3853 - 7514 1928 260 3853 - 7515 506 1990 3854 - 7516 1929 506 3854 - 7517 1009 1984 3855 - 7518 1929 1009 3855 - 7519 260 1984 3856 - 7520 1930 260 3856 - 7521 1006 1982 3857 - 7522 1930 1006 3857 - 7523 1931 4 3858 - 7524 487 1932 3859 - 7525 1931 487 3859 - 7526 1931 972 3860 - 7527 971 1933 3861 - 7528 1932 971 3861 - 7529 1932 248 3862 - 7530 488 1934 3863 - 7531 1933 488 3863 - 7532 1933 974 3864 - 7533 973 1935 3865 - 7534 1934 973 3865 - 7535 1934 66 3866 - 7536 489 1936 3867 - 7537 1935 489 3867 - 7538 1935 976 3868 - 7539 975 1937 3869 - 7540 1936 975 3869 - 7541 1936 250 3870 - 7542 490 1938 3871 - 7543 1937 490 3871 - 7544 1937 978 3872 - 7545 977 1939 3873 - 7546 1938 977 3873 - 7547 1938 20 3874 - 7548 491 1940 3875 - 7549 1939 491 3875 - 7550 1939 980 3876 - 7551 979 1941 3877 - 7552 1940 979 3877 - 7553 1940 252 3878 - 7554 492 1942 3879 - 7555 1941 492 3879 - 7556 1941 982 3880 - 7557 981 1943 3881 - 7558 1942 981 3881 - 7559 1942 68 3882 - 7560 493 1944 3883 - 7561 1943 493 3883 - 7562 1943 984 3884 - 7563 983 1945 3885 - 7564 1944 983 3885 - 7565 1944 254 3886 - 7566 494 1946 3887 - 7567 1945 494 3887 - 7568 1945 986 3888 - 7569 985 1948 3889 - 7570 1946 985 3889 - 7571 1946 9 3890 - 7572 496 1948 3891 - 7573 1947 496 3891 - 7574 987 1950 3892 - 7575 1947 987 3892 - 7576 496 1953 3893 - 7577 1948 496 3893 - 7578 1948 990 3894 - 7579 130 1950 3895 - 7580 1949 130 3895 - 7581 988 1952 3896 - 7582 1949 988 3896 - 7583 130 1954 3897 - 7584 1950 130 3897 - 7585 989 1953 3898 - 7586 1950 989 3898 - 7587 498 1952 3899 - 7588 1951 498 3899 - 7589 991 1957 3900 - 7590 1951 991 3900 - 7591 498 1960 3901 - 7592 1952 498 3901 - 7593 994 1954 3902 - 7594 1952 994 3902 - 7595 989 1955 3903 - 7596 1953 989 3903 - 7597 1953 258 3904 - 7598 501 1955 3905 - 7599 1954 501 3905 - 7600 994 1963 3906 - 7601 1954 994 3906 - 7602 501 1972 3907 - 7603 1955 501 3907 - 7604 1955 1000 3908 - 7605 37 1957 3909 - 7606 1956 37 3909 - 7607 992 1959 3910 - 7608 1956 992 3910 - 7609 37 1961 3911 - 7610 1957 37 3911 - 7611 993 1960 3912 - 7612 1957 993 3912 - 7613 500 1959 3913 - 7614 1958 500 3913 - 7615 995 1965 3914 - 7616 1958 995 3914 - 7617 500 1968 3915 - 7618 1959 500 3915 - 7619 998 1961 3916 - 7620 1959 998 3916 - 7621 993 1962 3917 - 7622 1960 993 3917 - 7623 257 1963 3918 - 7624 1960 257 3918 - 7625 502 1962 3919 - 7626 1961 502 3919 - 7627 998 1971 3920 - 7628 1961 998 3920 - 7629 502 1975 3921 - 7630 1962 502 3921 - 7631 1001 1973 3922 - 7632 1962 1001 3922 - 7633 257 1973 3923 - 7634 1963 257 3923 - 7635 999 1972 3924 - 7636 1963 999 3924 - 7637 132 1965 3925 - 7638 1964 132 3925 - 7639 996 1967 3926 - 7640 1964 996 3926 - 7641 132 1969 3927 - 7642 1965 132 3927 - 7643 997 1968 3928 - 7644 1965 997 3928 - 7645 505 1967 3929 - 7646 1966 505 3929 - 7647 1005 1983 3930 - 7648 1966 1005 3930 - 7649 505 1986 3931 - 7650 1967 505 3931 - 7651 1008 1969 3932 - 7652 1967 1008 3932 - 7653 997 1970 3933 - 7654 1968 997 3933 - 7655 262 1971 3934 - 7656 1968 262 3934 - 7657 508 1970 3935 - 7658 1969 508 3935 - 7659 1008 1989 3936 - 7660 1969 1008 3936 - 7661 508 1998 3937 - 7662 1970 508 3937 - 7663 1014 1977 3938 - 7664 1970 1014 3938 - 7665 262 1977 3939 - 7666 1971 262 3939 - 7667 1002 1975 3940 - 7668 1971 1002 3940 - 7669 999 1974 3941 - 7670 1972 999 3941 - 7671 1972 72 3942 - 7672 503 1974 3943 - 7673 1973 503 3943 - 7674 1001 1976 3944 - 7675 1973 1001 3944 - 7676 503 1979 3945 - 7677 1974 503 3945 - 7678 1974 1004 3946 - 7679 135 1976 3947 - 7680 1975 135 3947 - 7681 1002 1978 3948 - 7682 1975 1002 3948 - 7683 135 1980 3949 - 7684 1976 135 3949 - 7685 1003 1979 3950 - 7686 1976 1003 3950 - 7687 511 1978 3951 - 7688 1977 511 3951 - 7689 1014 2001 3952 - 7690 1977 1014 3952 - 7691 511 2011 3953 - 7692 1978 511 3953 - 7693 1020 1980 3954 - 7694 1978 1020 3954 - 7695 1003 1981 3955 - 7696 1979 1003 3955 - 7697 1979 268 3956 - 7698 520 1981 3957 - 7699 1980 520 3957 - 7700 1020 2013 3958 - 7701 1980 1020 3958 - 7702 520 2046 3959 - 7703 1981 520 3959 - 7704 1981 1038 3960 - 7705 13 1983 3961 - 7706 1982 13 3961 - 7707 1006 1985 3962 - 7708 1982 1006 3962 - 7709 13 1987 3963 - 7710 1983 13 3963 - 7711 1007 1986 3964 - 7712 1983 1007 3964 - 7713 507 1985 3965 - 7714 1984 507 3965 - 7715 1009 1991 3966 - 7716 1984 1009 3966 - 7717 507 1994 3967 - 7718 1985 507 3967 - 7719 1012 1987 3968 - 7720 1985 1012 3968 - 7721 1007 1988 3969 - 7722 1986 1007 3969 - 7723 261 1989 3970 - 7724 1986 261 3970 - 7725 509 1988 3971 - 7726 1987 509 3971 - 7727 1012 1997 3972 - 7728 1987 1012 3972 - 7729 509 2002 3973 - 7730 1988 509 3973 - 7731 1015 1999 3974 - 7732 1988 1015 3974 - 7733 261 1999 3975 - 7734 1989 261 3975 - 7735 1013 1998 3976 - 7736 1989 1013 3976 - 7737 134 1991 3977 - 7738 1990 134 3977 - 7739 1010 1993 3978 - 7740 1990 1010 3978 - 7741 134 1995 3979 - 7742 1991 134 3979 - 7743 1011 1994 3980 - 7744 1991 1011 3980 - 7745 513 1993 3981 - 7746 1992 513 3981 - 7747 1021 2015 3982 - 7748 1992 1021 3982 - 7749 513 2018 3983 - 7750 1993 513 3983 - 7751 1024 1995 3984 - 7752 1993 1024 3984 - 7753 1011 1996 3985 - 7754 1994 1011 3985 - 7755 266 1997 3986 - 7756 1994 266 3986 - 7757 516 1996 3987 - 7758 1995 516 3987 - 7759 1024 2021 3988 - 7760 1995 1024 3988 - 7761 516 2030 3989 - 7762 1996 516 3989 - 7763 1030 2004 3990 - 7764 1996 1030 3990 - 7765 266 2004 3991 - 7766 1997 266 3991 - 7767 1016 2002 3992 - 7768 1997 1016 3992 - 7769 1013 2000 3993 - 7770 1998 1013 3993 - 7771 71 2001 3994 - 7772 1998 71 3994 - 7773 510 2000 3995 - 7774 1999 510 3995 - 7775 1015 2003 3996 - 7776 1999 1015 3996 - 7777 510 2006 3997 - 7778 2000 510 3997 - 7779 1018 2010 3998 - 7780 2000 1018 3998 - 7781 71 2010 3999 - 7782 2001 71 3999 - 7783 1019 2011 4000 - 7784 2001 1019 4000 - 7785 136 2003 4001 - 7786 2002 136 4001 - 7787 1016 2005 4002 - 7788 2002 1016 4002 - 7789 136 2007 4003 - 7790 2003 136 4003 - 7791 1017 2006 4004 - 7792 2003 1017 4004 - 7793 519 2005 4005 - 7794 2004 519 4005 - 7795 1030 2033 4006 - 7796 2004 1030 4006 - 7797 519 2043 4007 - 7798 2005 519 4007 - 7799 1036 2007 4008 - 7800 2005 1036 4008 - 7801 1017 2008 4009 - 7802 2006 1017 4009 - 7803 269 2009 4010 - 7804 2006 269 4010 - 7805 523 2008 4011 - 7806 2007 523 4011 - 7807 1036 2045 4012 - 7808 2007 1036 4012 - 7809 523 2056 4013 - 7810 2008 523 4013 - 7811 1043 2051 4014 - 7812 2008 1043 4014 - 7813 521 2010 4015 - 7814 2009 521 4015 - 7815 269 2051 4016 - 7816 2009 269 4016 - 7817 1040 2049 4017 - 7818 2009 1040 4017 - 7819 521 2012 4018 - 7820 2010 521 4018 - 7821 1019 2012 4019 - 7822 2011 1019 4019 - 7823 267 2013 4020 - 7824 2011 267 4020 - 7825 521 2049 4021 - 7826 2012 521 4021 - 7827 1039 2047 4022 - 7828 2012 1039 4022 - 7829 267 2047 4023 - 7830 2013 267 4023 - 7831 1037 2046 4024 - 7832 2013 1037 4024 - 7833 40 2015 4025 - 7834 2014 40 4025 - 7835 1022 2017 4026 - 7836 2014 1022 4026 - 7837 40 2019 4027 - 7838 2015 40 4027 - 7839 1023 2018 4028 - 7840 2015 1023 4028 - 7841 515 2017 4029 - 7842 2016 515 4029 - 7843 1025 2023 4030 - 7844 2016 1025 4030 - 7845 515 2026 4031 - 7846 2017 515 4031 - 7847 1028 2019 4032 - 7848 2017 1028 4032 - 7849 1023 2020 4033 - 7850 2018 1023 4033 - 7851 265 2021 4034 - 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I keep them, becuase my current advisor asked me to. -CAUTION: Do not use for in real life applications or research. \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/LU_Decomp.f90 b/Trash&OldStuff/SBBGK_old/LU_Decomp.f90 deleted file mode 100644 index 0efaf42..0000000 --- a/Trash&OldStuff/SBBGK_old/LU_Decomp.f90 +++ /dev/null @@ -1,131 +0,0 @@ -program LUD -parameter(np = 3,n = 3,nmax = 100) -dimension a(np,np), b(np), indx(n), vv(nmax) - -open (unit=8,file='a.tec',status='unknown') -open (unit=9,file='x.tec',status='unknown') - -!do i = 1, np -! do j = 1,np -! a(i,j) = 2.0 -! end do -!end do - - A(1,1) = 2 - A(1,2) = 0 - A(1,3) = 0 - A(2,1) = 2 - A(2,2) = 2 - A(2,3) = 0 - A(3,1) = 2 - A(3,2) = 2 - A(3,3) = 2 - -!do i = 1,np -! b(i) =1 -!end do - - b(1)=3 - b(2)=2 - b(3)=1 - -do i = 1,n - do j = 1,n - write(8,*) a(i,j),indx,d - end do -end do - -call LUDCMP (a,n,np,indx,d) -call LUBKSB (a,n,np,indx,b) - -do i = 1,n - write(9,*)b(i) -end do -end program - -subroutine LUDCMP (a,n,np,indx,d) -parameter(nmax = 100, tiny = 1.0E-20) -dimension a(np,np), indx(n), vv(nmax) -d = 1 -do 12 I = 1, n - aamax = 0 - do 11 j = 1, n - if (abs(a(i,j)) .gt. aamax) aamax = abs(a(i,j)) - 11 continue - if (aamax .eq. 0.) pause 'singular matrix.' - vv(i) = 1./aamax -12 continue - -do 19 j = 1, n - do 14 i = 1, j-1 - sum = a(i,j) - do 13 k = 1,i-1 - sum = sum - a(i,k) * a(k,j) - 13 continue - a(i,j) = sum - 14 continue - aamax = 0 - - do 16 i = j, n - sum = a(i,j) - do 15 k = 1,j-1 - sum = sum - a(i,k) * a(k,j) - 15 continue - a(i,j) = sum - dum = vv(i)*abs(sum) - if (dum.ge.aamax) then - imax = i - aamax = dum - end if - 16 continue - - if (j.ne.imax) then - do 17 k = 1,n - dum = a(imax,k) - a(imax,k) = a(j,k) - a(j,k) = dum - 17 continue - d = -d - vv(imax) = vv(j) - end if - - indx(j) = imax - if (a(j,j).eq.0.) a(j,j) = tiny - if (j.ne.n) then - dum = 1./a(j,j) - do 18 i = j+1,n - a(i,j) = a(i,j) * dum - 18 continue - end if -19 continue -return -end - -subroutine LUBKSB (a,n,np,indx,b) -dimension a(np,np), indx(n), b(n) -ii = 0 -do 12 i = 1,n - ll = indx(i) - sum = b(ll) - b(ll) = b(i) - if (ii.ne.0) then - do 11 j = ii, i - 1 - sum = sum - a(i,j) * b(j) - 11 continue - else if (sum .ne. 0) then - ii = i - end if - b(i) = sum -12 continue - -do 14 i = n, 1, -1 - sum = b(i) - if (i.lt.n) then - do 13 j = i + 1,n - sum = sum - a(i,j) * b(j) - 13 continue - end if - b(i) = sum/a(i,i) -14 continue -return -end \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/Matrix Inverse.f90 b/Trash&OldStuff/SBBGK_old/Matrix Inverse.f90 deleted file mode 100644 index b72eb55..0000000 --- a/Trash&OldStuff/SBBGK_old/Matrix Inverse.f90 +++ /dev/null @@ -1,72 +0,0 @@ -Program Matrix_Inversion -implicit none -! this routine is designed for matrix inversion -! matrix inversion = LU decomps. + backsubstitution -integer n,m, nmax -parameter (n=10,m=10,nmax=500) -real(8) a(n),b(n),c(n),r(n,m),u(n,m),tu(n,m),t(n,m) -! This program inverses matrix [A] -! [A] is a tridiagonal matrix with [a,b,c] -! [A]^{-1} is stored in u(i,j) -! r(i,j) is an identity matrix [I] -integer i,j,k -real bet,gam(nmax) -open (unit = 10, file = 'u.tec', status = 'unknown') -open (unit = 20, file = 't.tec', status = 'unknown') -open (unit = 30, file = 'tu.tec', status = 'unknown') -do i = 2,n - a(i) = 0 -end do -do i = 1,n - b(i) = 2 -end do -do i = 1,n-1 - c(i) = 0 -end do -do i = 1,n - do j = 1,m - r(i,j) = 0 - end do - r(i,i) = 1 -end do -do i = 1,n - do j = 1,m - t(i,j) = 0 - end do - t(i,i) = 2 -end do - -do k = 1,m - bet=b(1) - u(1,k) = r(1,k)/bet - do j = 2,n - gam(j) = c(j-1)/bet - bet=b(j)-a(j)*gam(j) - u(j,k) = (r(j,k)-a(j)*u(j-1,k))/bet - end do - do j = n-1,1,-1 - u(j,k) = u(j,k) - gam(j+1)*u(j+1,k) - end do -end do -! -do i = 1,n - do j = 1,n - tu(i,j) = 0. - end do -end do - -do i = 1,n - do j = 1,n - do k = 1,n - tu(i,j)=tu(i,j) + t(i,k)*u(k,j) - end do - end do -end do -do i = 1,n -do j = 1,m - write (10,*) i,j,u(i,j) - write (20,*) i,j,t(i,j) - write (30,*) i,j,tu(i,j) -end do -end do -end program \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/Predictor Corrector.F90 b/Trash&OldStuff/SBBGK_old/Predictor Corrector.F90 deleted file mode 100644 index a1a3af0..0000000 --- a/Trash&OldStuff/SBBGK_old/Predictor Corrector.F90 +++ /dev/null @@ -1,339 +0,0 @@ -PROGRAM test_app_2 -IMPLICIT REAL(8) (A-H,O-Z) -REAL, DIMENSION (20,20,400,400) :: f -REAL, DIMENSION (400,400) :: ux,uy,z,t,r,et,p,fn,tha,thb,phia,phib,fpre,fcor -REAL, DIMENSION (400,400) :: fll,fllc,flh,flhc,fl,fhl,fhlc,fhh,fh,gll,gllc,glh,glhc,gl,ghl,ghlc,ghh,gh2 -REAL, DIMENSION (400) :: x,y -REAL, DIMENSION (20) :: c,v,gh,w - - NX = 100 - NY = 100 - CFL = 2.93 - OUTTIME = 0.25 - sv_point1 = (1./3.)*outtime - sv_point2 = (2./3.)*outtime - theta = 0 - ! MB = 0, FD = 1, BE = -1 - NV = 20 - PI = ATAN2(1.,1.)*4. - -OPEN (UNIT = 10, FILE = 'abscissas.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 20, FILE = 'sv_point(1).TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 30, FILE = 'sv_point(2).TEC', STATUS = 'UNKNOWN') - write(20,888) - write(20,*) 'zone T="sv_point(1)",I=',nx,',J=',ny - write(30,888) - write(30,*) 'zone T="sv_point(2)",I=',nx,',J=',ny -OPEN (UNIT = 60, FILE = 'results.TEC', STATUS = 'UNKNOWN') - write(60,888) - write(60,*) 'zone T="res_2d",I=',nx,',J=',ny -OPEN (UNIT = 90, FILE = 'f_initial.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 100, FILE = 'f_time.TEC', STATUS = 'UNKNOWN') - write(90,*)'variables = "Vx","Vy","fq1","fq2","fq3","fq4"' - write(90,*)'zone T="f_2d",I=',nv,',J=',nv - write(100,*) 'variables = "Vx","Vy","fq1","fq2","fq3","fq4"' - write(100,*)'zone T="f_2d",I=',nv,',J=',nv -888 format ('variables = "x","y","n","p","z"') - -! -! GAUSS-HERMITE QUADRATURE -! -GH(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -W(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - DO I = 1, NV - C(I) = W(I) - V(I) = GH(I) - WRITE (10,*) C(I),V(I) - END DO - - Z1 = 0.142 - UX1 = -0.75 - UY1 = -0.5 - T1 = 2.078 - - Z2 = 0.4253 - UX2 = -0.75 - UY2 = 0.5 - T2 = 1.1494 - - Z3 = 0.142 - UX3 = 0.75 - UY3 = 0.5 - T3 = 2.078 - - Z4 = 0.6635 - UX4 = 0.75 - UY4 = -0.5 - T4 = 0.87685 - - DX = 1./DFLOAT(NX-1) - DY = 1./DFLOAT(NY-1) - X(1) = 0 - Y(1) = 0 - DO I = 2,NX - X(I) = X(I-1) + DX - END DO - DO J = 2, NY - Y(J) = Y(J-1) + DY - END DO - -DO I = 1,NX -DO J = 1,NY - if ((Y(J) .lt. 0.5) .and. (x(i) .gt. 0.5)) then - Z(I,J) = Z4 - UX(I,J)= UX4 - UY(I,J)= UY4 - T(I,J) = T4 - else if ((Y(J) .gt. 0.5) .and. (x(i) .lt. 0.5)) then - Z(I,J) = Z2 - UX(I,J)= UX2 - UY(I,J)= UY2 - T(I,J) = T2 - else if ((Y(J) .ge. 0.5) .and. (x(i) .ge. 0.5)) then - Z(I,J) = Z1 - UX(I,J)= UX1 - UY(I,J)= UY1 - T(I,J) = T1 - else - Z(I,J) = Z3 - UX(I,J)= UX3 - UY(I,J)= UY3 - T(I,J) = T3 - end if - - DO K = 1, NV - DO L = 1, NV - PP = ( (V(K)-UX(I,J))**2 + (V(L)-UY(I,J))**2 ) / T(I,J) - F(k,l,i,j) = 1/((EXP(PP)/Z(I,J)) + theta) - END DO - END DO -END DO -END DO - -do k = 1,nv -do l = 1,nv - write (90,*) v(k),v(l),f(k,l,nx*3/4,ny*3/4),f(k,l,nx/4,ny*3/4),f(k,l,nx/4,ny/4),f(k,l,nx*3/4,ny/4) -end do -end do - -ITER = 1 -TIME = 0 -ISTOP = 0 -1000 CONTINUE - - DT = min(DX,DY) * CFL/V(NV) - DTPRE = min(DX,DY) * 0.4/V(NV) - TIME = TIME + DT - DTDX = DT/DX - DTDY = DT/DY - -IF (TIME .GT. OUTTIME) THEN - DTCFL = OUTTIME - (TIME - DTCFL) - TIME = OUTTIME - DT = DTCFL/CFL - DTDX = DTCFL / DX - DTDY = DTCFL / DY - ISTOP = 1 -END IF - -DO I = 1, NX -DO J = 1, NY - DO K = 1, NV - DO L = 1, NV - PP = ( (V(K)-UX(I,J))**2 + (V(L)-UY(I,J))**2 ) / T(I,J) - F(k,l,i,j) = 1/((EXP(PP)/Z(I,J))+theta) - END DO - END DO -END DO -END DO - -DO K = 1, NV -DO L = 1, NV -!predictor step! - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - DO I = 2, NX-1 - DO J = 2, NY-1 - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - fn(i,j) = f(k,l,i,j) - (dtpre/dx)*(fhl(i,j)-fll(i,j)) - (dtpre/dy)*(ghl(i,j)-gll(i,j)) - END DO - END DO - do i = 1,nx - fn(i,1) = fn(i,3) - fn(i,ny)= fn(i,ny-2) - end do - do j = 1,ny - fn(1,j) =fn(3,j) - fn(nx,j)=fn(nx-2,j) - end do -!========================== corrector step ===========================! - DO I = 1, NX - DO J = 1, NY - fpre(i,j) = fn(i,j) - END DO - END DO - -2222 continue - - DO I = 2, NX-1 - DO J = 2, NY-1 - fllc(i,j) = vxp*fpre(i-1,j)+vxm*fpre(i,j) - fhlc(i,j) = vxp*fpre(i,j)+vxm*fpre(i+1,j) - gllc(i,j) = vyp*fpre(i,j-1)+vym*fpre(i,j) - ghlc(i,j) = vyp*fpre(i,j)+vym*fpre(i,j+1) - fcor(i,j) = f(k,l,i,j) - dtdx*(fhlc(i,j)-fllc(i,j)) - dtdy*(ghlc(i,j)-gllc(i,j)) - END DO - END DO - do i = 1,nx - fcor(i,1) = fpre(i,3) - fcor(i,ny)= fpre(i,ny-2) - end do - do j = 1,ny - fcor(1,j) =fpre(3,j) - fcor(nx,j)=fpre(nx-2,j) - end do - - do i = 1, nx - do j = 1, ny - fpre(i,j) = fcor(i,j) - end do - end do - - iter_implicit = fpre(nx/2.,ny/2.)-fcor(nx/2.,ny/2.) - if (iter_implicit .le. 0.00001) then - go to 2223 - else - go to 2222 - end if - -2223 continue - -do i = 1,nx -do j = 1,ny -f(k,l,i,j) = fcor(i,j) -end do -end do - -!===================================================================! - -END DO -END DO - -DO I = 1, NX -DO J = 1, NY - SR = 0 - SUX = 0 - SUY = 0 - SE = 0 - DO K = 1, NV - DO L = 1, NV - SR = SR + C(K)*C(L) * F(k,l,i,j) - SUX = SUX + C(K)*C(L) * F(k,l,i,j) * V(K) - SUY = SUY + C(K)*C(L) * F(k,l,i,j) * V(L) - SE = SE + C(K)*C(L) * F(k,l,i,j) * (0.5 * (V(K)*V(K) + V(L)*V(L))) - END DO - END DO - R(I,J) = SR - UX(I,J) = SUX/SR - UY(I,J) = SUY/SR - ET(I,J) = SE -END DO -END DO - -if (theta .eq. 0.) go to 1100 - -DO I = 1, NX -DO J = 1, NY - ZA = 0.001 - ZB = 0.9 - DO WHILE (ABS(ZA-ZB) .GT. 0.0001) - GA1 = 0 - GB1 = 0 - GA2 = 0 - GB2 = 0 - DO L = 1, 50 - if (theta .eq. 1.) then - GA1 = GA1 + (ZA**L) * (-1)**(L-1)/L - GB1 = GB1 + (ZB**L) * (-1)**(L-1)/L - GA2 = GA2 + (ZA**L) * (-1)**(L-1)/(L**2) - GB2 = GB2 + (ZB**L) * (-1)**(L-1)/(L**2) - else - GA1 = GA1 + (ZA**L) /L - GB1 = GB1 + (ZB**L) /L - GA2 = GA2 + (ZA**L) /(L**2) - GB2 = GB2 + (ZB**L) /(L**2) - end if - END DO - PSIA = 2*ET(I,J) - (GA2*(R(I,J)/GA1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - PSIB = 2*ET(I,J) - (GB2*(R(I,J)/GB1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - ZC = (ZA+ZB)/2 - GC1 = 0 - GC2 = 0 - DO L = 1, 50 - if (theta .eq. 1.) then - GC1 = GC1 + (ZC**L) * (-1)**(L-1)/L - GC2 = GC2 + (ZC**L) * (-1)**(L-1)/(L**2) - else - GC1 = GC1 + (ZC**L)/L - GC2 = GC2 + (ZC**L)/(L**2) - end if - END DO - PSIC = 2*ET(I,J) - (GC2*(R(I,J)/GC1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF - END DO - Z(I,J) = ZC - T(I,J) = R(I,J)/(PI*GC1) - P(I,j) = ET(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) -END DO -END DO -go to 1300 - -1100 continue -DO I = 1, NX -DO J = 1, NY - T(I,J) = (2* ET(I,J)/R(I,J))-(UX(I,J)**2+Uy(I,J)**2) - Z(I,J) = R(I,J)/(pi*T(i,j)) - P(I,j) = r(i,j)*T(i,j)/2 -END DO -END DO - -1300 continue -DO I = 1, NX -DO J = 1, NY - if (iter.eq.floor(sv_point1/DT)) then - WRITE (20,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) - else if (iter.eq.floor(sv_point2/dt)) then - WRITE (30,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) - end if -END DO -END DO - -WRITE (*,*) ITER,time, R(NX/2,NY/2), F(NV/2,NV/2,NX/2,NY/2) -IF (ISTOP .EQ. 1) GOTO 2000 -ITER = ITER + 1 -GOTO 1000 -PAUSE - -2000 CONTINUE -DO I = 1, NX -DO J = 1, NY - WRITE (60,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) -END DO -END DO -!do k = 1,nv -!do l = 1,nv -! write (100,*) v(k),v(l),f(k,l,nx*3/4,ny*3/4),f(k,l,nx/4,ny*3/4),f(k,l,nx/4,ny/4),f(k,l,nx*3/4,ny/4) -!end do -!end do - -STOP -END PROGRAM \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/Sh.Diffr.BGK(rectangle).f90 b/Trash&OldStuff/SBBGK_old/Sh.Diffr.BGK(rectangle).f90 deleted file mode 100644 index 2357a6c..0000000 --- a/Trash&OldStuff/SBBGK_old/Sh.Diffr.BGK(rectangle).f90 +++ /dev/null @@ -1,579 +0,0 @@ -program tvd_2d -implicit real(8) (a-h,o-z) -real, dimension (20,20,400,400) :: f,feq -real, dimension (400,400) :: ux,uy,z,t,r,et,p,fn,tha,thb,phia,phib -real, dimension (400,400) :: fll,flh,fl,fhl,fhh,fh,gll,glh,gl,ghl,ghh,gh2 -real, dimension (400) :: x,y -real, dimension (20) :: c,v,gh,w - nx = 200 - ny = 200 - cfl = 0.45 - outtime = 5.3 - sv_point1 = (1./5.)*outtime - sv_point2 = (2./5.)*outtime - sv_point3 = (3./5.)*outtime - sv_point4 = (4./5.)*outtime - theta = -1 - ! mb = 0, fd = 1, be = -1 - nv = 20 - r_time = 0.1 - pi = atan2(1.,1.)*4. -open (unit = 10, file = 'abscissas.tec', status = 'unknown') -open (unit = 15, file = 'initial.tec', status = 'unknown') -open (unit = 20, file = 'sv_point(1).tec', status = 'unknown') -open (unit = 25, file = 'sv_point(2).tec', status = 'unknown') -open (unit = 30, file = 'sv_point(3).tec', status = 'unknown') -open (unit = 35, file = 'sv_point(4).tec', status = 'unknown') -open (unit = 40, file = 'results.tec', status = 'unknown') -888 format ('variables = "x","y","n","p","z"') -! -! gauss-hermite quadrature -! -gh(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -w(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - do i = 1, nv - c(i) = w(i) - v(i) = gh(i) - write (10,*) c(i),v(i) - end do -! - z1 = 0.078 - ux1 = 0.7156 - uy1 = 0. - t1 = 1.2586 -! - z2 = 0.1 - ux2 = 0. - uy2 = 0. - t2 = 0.5 -! - zw = z2 - uxw = 0. - uyw = 0. - tw = t2 -! - dx = 10./dfloat(nx-1) - dy = 10./dfloat(ny-1) - x(1) = 0 - y(1) = 0 - do i = 2,nx - x(i) = x(i-1) + dx - end do - do j = 2, ny - y(j) = y(j-1) + dy - end do -!initial condition -do k = 1, nv -do l = 1, nv - do i = 1,nx - do j = 1,ny - if (x(i).le.1)then - z(i,j) = z1 - ux(i,j)= ux1 - uy(i,j)= uy1 - t(i,j) = t1 - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - else if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - z(i,j) = z2 - ux(i,j)= ux2 - uy(i,j)= uy2 - t(i,j) = t2 - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - else if ((x(i).le.(4.5+dx)) .or. (x(i).ge.(5.5-dx)) .or. (y(j).le.(4.5+dy)) .or. (y(j).ge.(5.5-dy))) then - z(i,j) = zw - ux(i,j)= uxw - uy(i,j)= uyw - t(i,j) = tw - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - end if - end do - end do -end do -end do -! -iter = 1 -time = 0 -istop = 0 -1000 continue - dt = min(dx,dy) * cfl/v(nv) - time = time + dt - dtdx = dt/dx - dtdy = dt/dy -if (time .gt. outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cfl - dtdx = dtcfl / dx - dtdy = dtcfl / dy - istop = 1 -end if -! projection to equilibrium -do k = 1, nv -do l = 1, nv - do i = 1, nx - do j = 1, ny - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - feq(k,l,i,j) = 1/((exp(pp)/z(i,j))+theta) - ! f(k,l,i,j) = feq(k,l,i,j) - end if - end do - end do -end do -end do -! -do k = 1, nv -do l = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - !theta - do i = 2, nx-1 - do j = 2, ny-1 - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - if (f(k,l,i+1,j) .eq. f(k,l,i,j)) then - tha(i,j) = 0 - else - tha(i,j) = (f(k,l,i-sign(1.,v(k))+1,j) - f(k,l,i-sign(1.,v(k)),j))/(f(k,l,i+1,j)-f(k,l,i,j)) - end if - if (f(k,l,i,j+1) .eq. f(k,l,i,j)) then - thb(i,j) = 0 - else - thb(i,j) = (f(k,l,i,j-sign(1.,v(l))+1) - f(k,l,i,j-sign(1.,v(l))))/(f(k,l,i,j+1)-f(k,l,i,j)) - end if - end if - end do - end do - do i = 1, nx - thb(i,1)=1 - thb(i,ny)=1 - end do - do j = 1, ny - tha(1,j)=1 - tha(nx,j)=1 - end do - !van leer - do i = 1,nx - do j = 1,ny - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - if (tha(i,j) .le. 0) then - phia(i,j)=0 - else - phia(i,j)= (abs(tha(i,j))+tha(i,j))/(1+abs(tha(i,j))) - end if - if (thb(i,j) .le. 0) then - phib(i,j)=0 - else - phib(i,j)= (abs(thb(i,j))+thb(i,j))/(1+abs(thb(i,j))) - end if - end if - end do - end do -! l part - do i = 2,nx-1 - do j = 2,ny-1 - if ((x(i).le.4.5+dx).and.(x(i).ge.4.5-dx).and.(y(j).le.5.5+dy) .and. (y(j).ge.4.5-dy)) then - ppi = ( (v(k)+ux(i-1,j))**2 + (v(l)-uy(i-1,j))**2 ) / t(i-1,j) - f(k,l,i,j) = 1/((exp(ppi)/z(i-1,j))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if (x(i).le.4.5) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j))+ dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! b part - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).le.4.5+dy).and.(y(j).ge.4.5-dy).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - ppii = ( (v(k)-ux(i,j-1))**2 + (v(l)+uy(i,j-1))**2 ) / t(i,j-1) - f(k,l,i,j) = 1/((exp(ppii)/z(i,j-1))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).le.4.5).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j))+ dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! t part - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).ge.5.5-dy).and.(y(j).le.5.5+dy).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - ppiv = ( (v(k)-ux(i,j+1))**2 + (v(l)+uy(i,j+1))**2 ) / t(i,j+1) - f(k,l,i,j) = 1/((exp(ppiv)/z(i,j+1))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).ge.5.5).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) + dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! r part - do i = 2,nx-1 - do j = 2,ny-1 - if ((x(i).ge.5.5-dx).and.(x(i).le.5.5+dx).and.(y(j).le.5.5+dy) .and. (y(j).ge.4.5-dy)) then - ppiii = ( (v(k)+ux(i+1,j))**2 + (v(l)-uy(i+1,j))**2 ) / t(i+1,j) - f(k,l,i,j) = 1/((exp(ppiii)/z(i+1,j))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if (x(i).ge.5.5) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) + dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do - do i = 2, nx-1 - do j = 2, ny-1 - f(k,l,i,j) = fn(i,j) - f(k,l,i,1) = fn(i,2) - f(k,l,i,ny)= fn(i,ny-1) - f(k,l,1,j) =fn(2,j) - f(k,l,nx,j)=fn(nx-1,j) - end do - end do -end do -end do -! -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - sr = 0 - sux = 0 - suy = 0 - se = 0 - do k = 1, nv - do l = 1, nv - sr = sr + c(k)*c(l) * f(k,l,i,j) - sux = sux + c(k)*c(l) * f(k,l,i,j) * v(k) - suy = suy + c(k)*c(l) * f(k,l,i,j) * v(l) - se = se + c(k)*c(l) * f(k,l,i,j) * (0.5 * (v(k)*v(k) + v(l)*v(l))) - end do - end do - r(i,j) = sr - ux(i,j) = sux/sr - uy(i,j) = suy/sr - et(i,j) = se -end if -end do -end do -! -if (theta .eq. 0.) go to 1100 -! -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - za = 0.01 - zb = 0.9 - do while (abs(za-zb) .gt. 0.0001) - ga1 = 0 - gb1 = 0 - ga2 = 0 - gb2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - ga1 = ga1 + (za**l) * (-1)**(l-1)/l - gb1 = gb1 + (zb**l) * (-1)**(l-1)/l - ga2 = ga2 + (za**l) * (-1)**(l-1)/(l**2) - gb2 = gb2 + (zb**l) * (-1)**(l-1)/(l**2) - else - ga1 = ga1 + (za**l) /l - gb1 = gb1 + (zb**l) /l - ga2 = ga2 + (za**l) /(l**2) - gb2 = gb2 + (zb**l) /(l**2) - end if - end do - psia = 2*et(i,j) - (ga2*(r(i,j)/ga1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - psib = 2*et(i,j) - (gb2*(r(i,j)/gb1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - zc = (za+zb)/2 - gc1 = 0 - gc2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - gc1 = gc1 + (zc**l) * (-1)**(l-1)/l - gc2 = gc2 + (zc**l) * (-1)**(l-1)/(l**2) - else - gc1 = gc1 + (zc**l)/l - gc2 = gc2 + (zc**l)/(l**2) - end if - end do - psic = 2*et(i,j) - (gc2*(r(i,j)/gc1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(i,j) = zc - t(i,j) = r(i,j)/(pi*gc1) - p(i,j) = et(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) -end if -end do -end do -go to 1300 -! -1100 continue -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - t(i,j) = (2* et(i,j)/r(i,j))-(ux(i,j)**2+uy(i,j)**2) - z(i,j) = r(i,j)/(pi*t(i,j)) - p(i,j) = r(i,j)*t(i,j)/2 -end if -end do -end do -! -1300 continue -!@@@@@@@@@@@@@! -! write block ! -!@@@@@@@@@@@@@! -if (iter.eq.floor(sv_point1/dt)) then -write(20,888) -write(20,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+1) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+1) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point2/dt)) then -write(25,888) -write(25,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+1) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+1) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point3/dt)) then -write(30,888) -write(30,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+1) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+1) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point4/dt)) then -write(35,888) -write(35,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+1) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+1) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -write(*,777) time, r(nx/2-0.6,ny/2) -777 format (1X,'Elapsed time:',F7.4,4X, 'Density at x=4.0,y=5.:',F7.4) -if (istop .eq. 1) goto 2000 -iter = iter + 1 -goto 1000 -pause -! -2000 continue -! -write(40,888) -write(40,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -stop -end program diff --git a/Trash&OldStuff/SBBGK_old/TEMPLATE FOR TRIAL.f90 b/Trash&OldStuff/SBBGK_old/TEMPLATE FOR TRIAL.f90 deleted file mode 100644 index 85eb3e2..0000000 --- a/Trash&OldStuff/SBBGK_old/TEMPLATE FOR TRIAL.f90 +++ /dev/null @@ -1,393 +0,0 @@ -program tvd_2d -implicit real(8) (a-h,o-z) -real, dimension (20,20,400,400) :: f,feq -real, dimension (400,400) :: ux,uy,z,t,r,et,p,fn,tha,thb,phia,phib -real, dimension (400,400) :: fll,flh,fl,fhl,fhh,fh,gll,glh,gl,ghl,ghh,gh2 -real, dimension (400) :: x,y -real, dimension (20) :: c,v,gh,w -integer :: sk, sl - nx = 30 - ny = 30 - cfl = 0.45 - outtime = 1. - sv_point1 = (1./5.)*outtime - sv_point2 = (2./5.)*outtime - sv_point2b = (5./10.)*outtime - sv_point3 = (3./5.)*outtime - sv_point3b = (7./10.)*outtime - sv_point4 = (4./5.)*outtime - sv_point4b = (9./10.)*outtime - theta = 0 - ! mb = 0, fd = 1, be = -1 - nv = 20 - r_time = 0.1 - pi = atan2(1.,1.)*4. -open (unit = 10, file = 'abscissas.tec', status = 'unknown') -open (unit = 15, file = 'initial.tec', status = 'unknown') -open (unit = 20, file = 'sv_point(1).tec', status = 'unknown') -open (unit = 25, file = 'sv_point(2).tec', status = 'unknown') -open (unit = 27, file = 'sv_point(2b).tec', status = 'unknown') ! -open (unit = 30, file = 'sv_point(3).tec', status = 'unknown') -open (unit = 33, file = 'sv_point(3b).tec', status = 'unknown') ! -open (unit = 35, file = 'sv_point(4).tec', status = 'unknown') -open (unit = 37, file = 'sv_point(4b).tec', status = 'unknown') -open (unit = 40, file = 'results.tec', status = 'unknown') - -888 format ('variables = "x","y","n","p","z"') -! -! gauss-hermite quadrature -! -gh(1:5) = (/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843/) -gh(6:10) = (/-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301/) -gh(11:15) = (/0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209/) -gh(16:20) = (/2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -w(1:5) = (/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366/) -w(6:10) = (/0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667/) -w(11:15) = (/0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949/) -w(16:20) = (/0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - do i = 1, nv - c(i) = w(i) - v(i) = gh(i) - write (10,*) c(i),v(i) - end do ! -! z1 = 0.078 -! ux1 = 0.7156 -! uy1 = 0. -! t1 = 1.2586 ! -! MACH 1.3 - z1 = 0.0982 - ux1 = 0.2532 - uy1 = 0. - t1 = 0.6991 -! - z2 = 0.1 - ux2 = 0. - uy2 = 0. - t2 = 0.5 -! - zw = z2 - uxw = 0. - uyw = 0. - tw = t2 -! - dx = 10./dfloat(nx-1) - dy = 10./dfloat(ny-1) - x(1) = 0 - y(1) = 0 - do i = 2,nx - x(i) = x(i-1) + dx - end do - do j = 2, ny - y(j) = y(j-1) + dy - end do -!initial condition -do k = 1, nv -do l = 1, nv - do i = 1,nx - do j = 1,ny - if (x(i).le.5) then - z(i,j) = z1 - ux(i,j)= ux1 - uy(i,j)= uy1 - t(i,j) = t1 - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - else - z(i,j) = z2 - ux(i,j)= ux2 - uy(i,j)= uy2 - t(i,j) = t2 - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - end if - end do - end do -end do -end do -! -iter = 1 -time = 0 -istop = 0 -1000 continue - dt = min(dx,dy) * cfl/v(nv) - time = time + dt - dtdx = dt/dx - dtdy = dt/dy -if (time .gt. outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cfl - dtdx = dtcfl / dx - dtdy = dtcfl / dy - istop = 1 -end if -! projection to equilibrium -do k = 1, nv -do l = 1, nv - do i = 1, nx - do j = 1, ny - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - feq(k,l,i,j) = 1/((exp(pp)/z(i,j))+theta) - f(k,l,i,j)=feq(k,l,i,j) - end do - end do -end do -end do -! -do k = 1, nv -do l = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - !theta - do i = 2, nx-1 - do j = 2, ny-1 - if (f(k,l,i+1,j) .eq. f(k,l,i,j)) then - tha(i,j) = 0 - else - if (v(k).ge.0) then - sk=1 - else - sk=-1 - end if - tha(i,j)=(f(k,l,i-sk+1,j)-f(k,l,i-sk,j))/(f(k,l,i+1,j)-f(k,l,i,j)) - end if - if (f(k,l,i,j+1) .eq. f(k,l,i,j)) then - thb(i,j) = 0 - else - if (v(l).ge.0) then - sl=1 - else - sl=-1 - end if - thb(i,j)=(f(k,l,i,j-sl+1)-f(k,l,i,j-sl))/(f(k,l,i,j+1)-f(k,l,i,j)) - end if - end do - end do - do i = 1, nx - thb(i,1)=1 - thb(i,ny)=1 - end do - do j = 1, ny - tha(1,j)=1 - tha(nx,j)=1 - end do - !van leer - do i = 1,nx - do j = 1,ny - if (tha(i,j) .le. 0) then - phia(i,j)=0 - else - phia(i,j)= (abs(tha(i,j))+tha(i,j))/(1+abs(tha(i,j))) - end if - if (thb(i,j) .le. 0) then - phib(i,j)=0 - else - phib(i,j)= (abs(thb(i,j))+thb(i,j))/(1+abs(thb(i,j))) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j))+ dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end do - end do - do i = 2, nx-1 - do j = 2, ny-1 - f(k,l,i,j) = fn(i,j) - f(k,l,i,1) = fn(i,2) - f(k,l,i,ny)= fn(i,ny-1) - f(k,l,1,j) =fn(2,j) - f(k,l,nx,j)=fn(nx-1,j) - end do - end do -end do -end do -! -do i = 1, nx -do j = 1, ny - sr = 0 - sux = 0 - suy = 0 - se = 0 - do k = 1, nv - do l = 1, nv - sr = sr + c(k)*c(l) * f(k,l,i,j) - sux = sux + c(k)*c(l) * f(k,l,i,j) * v(k) - suy = suy + c(k)*c(l) * f(k,l,i,j) * v(l) - se = se + c(k)*c(l) * f(k,l,i,j) * (0.5 * (v(k)*v(k) + v(l)*v(l))) - end do - end do - r(i,j) = sr - ux(i,j) = sux/sr - uy(i,j) = suy/sr - et(i,j) = se -end do -end do -! -if (theta .eq. 0.) go to 1100 -! -do i = 1, nx -do j = 1, ny - za = 0.01 - zb = 0.11 - do while (abs(za-zb) .gt. 0.00001) - ga1 = 0 - gb1 = 0 - ga2 = 0 - gb2 = 0 - do l = 1, 150 - if (theta .eq. 1.) then - ga1 = ga1 + (za**l) * (-1)**(l-1)/l - gb1 = gb1 + (zb**l) * (-1)**(l-1)/l - ga2 = ga2 + (za**l) * (-1)**(l-1)/(l**2) - gb2 = gb2 + (zb**l) * (-1)**(l-1)/(l**2) - else - ga1 = ga1 + (za**l) /l - gb1 = gb1 + (zb**l) /l - ga2 = ga2 + (za**l) /(l**2) - gb2 = gb2 + (zb**l) /(l**2) - end if - end do - psia = 2*et(i,j) - (ga2*(r(i,j)/ga1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - psib = 2*et(i,j) - (gb2*(r(i,j)/gb1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - zc = (za+zb)/2 - gc1 = 0 - gc2 = 0 - do l = 1, 150 - if (theta .eq. 1.) then - gc1 = gc1 + (zc**l) * (-1)**(l-1)/l - gc2 = gc2 + (zc**l) * (-1)**(l-1)/(l**2) - else - gc1 = gc1 + (zc**l)/l - gc2 = gc2 + (zc**l)/(l**2) - end if - end do - psic = 2*et(i,j) - (gc2*(r(i,j)/gc1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(i,j) = zc - t(i,j) = r(i,j)/(pi*gc1) - p(i,j) = et(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) -end do -end do -go to 1300 -! -1100 continue -do i = 1, nx -do j = 1, ny - t(i,j) = (2* et(i,j)/r(i,j))-(ux(i,j)**2+uy(i,j)**2) - z(i,j) = r(i,j)/(pi*t(i,j)) - p(i,j) = r(i,j)*t(i,j)/2 -end do -end do -! -1300 continue -!@@@@@@@@@@@@@! -! write block ! -!@@@@@@@@@@@@@! -if (iter.eq.floor(sv_point1/dt)) then -write(20,888) -write(20,*) 'zone t="all",i=',nx,',j=',ny -do i = 1, nx -do j = 1, ny - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -end if -! -if (iter.eq.floor(sv_point2/dt)) then -write(25,888) -write(25,*) 'zone t="all",i=',nx,',j=',ny -do i = 1, nx -do j = 1, ny - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -end if -! -if (iter.eq.floor(sv_point2b/dt)) then -write(27,888) -write(27,*) 'zone t="all",i=',nx,',j=',ny -do i = 1, nx -do j = 1, ny - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -end if -! -if (iter.eq.floor(sv_point3/dt)) then -write(30,888) -write(30,*) 'zone t="all",i=',nx,',j=',ny -do i = 1, nx -do j = 1, ny - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -end if -! -if (iter.eq.floor(sv_point3b/dt)) then -write(33,888) -write(33,*) 'zone t="all",i=',nx,',j=',ny -do i = 1, nx -do j = 1, ny - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -end if -! -if (iter.eq.floor(sv_point4/dt)) then -write(35,888) -write(35,*) 'zone t="all",i=',nx,',j=',ny -do i = 1, nx -do j = 1, ny - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -end if -! -if (iter.eq.floor(sv_point4b/dt)) then -write(37,888) -write(37,*) 'zone t="all",i=',nx,',j=',ny -do i = 1, nx -do j = 1, ny - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -end if -! -write(*,777) time, r(nx/3,ny/2) -777 format (1X,'Elapsed time:',F7.4,4X, 'Density at x=4.0,y=5.:',F7.4) -if (istop .eq. 1) goto 2000 -iter = iter + 1 -goto 1000 -pause -! -2000 continue -! RESULTS -write(40,888) -write(40,*) 'zone t="all",i=',nx,',j=',ny -do i = 1, nx -do j = 1, ny - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -stop -end program diff --git a/Trash&OldStuff/SBBGK_old/TVD_1D_BGK.f90 b/Trash&OldStuff/SBBGK_old/TVD_1D_BGK.f90 deleted file mode 100644 index cc61a75..0000000 --- a/Trash&OldStuff/SBBGK_old/TVD_1D_BGK.f90 +++ /dev/null @@ -1,696 +0,0 @@ -program Square -implicit real(8) (a-h,o-z) -real, dimension (20,20,400,400) :: f,feq -real, dimension (400,400) :: ux,uy,z,t,r,et,p,fn,tha,thb,phia,phib -real, dimension (400,400) :: fll,flh,fl,fhl,fhh,fh,gll,glh,gl,ghl,ghh,gh2 -real, dimension (400) :: x,y -real, dimension (20) :: c,v,gh,w - nx = 40 - ny = 40 - cfl = 0.45 - outtime = 5.3 - sv_point1 = (1./5.)*outtime - sv_point2 = (2./5.)*outtime - sv_point2b = (5./10.)*outtime - sv_point3 = (3./5.)*outtime - sv_point3b = (7./10.)*outtime - sv_point4 = (4./5.)*outtime - sv_point4b = (9./10.)*outtime - theta = 0 - ! mb = 0, fd = 1, be = -1 - nv = 20 - r_time = 0.1 - pi = atan2(1.,1.)*4. -open (unit = 10, file = 'abscissas.tec', status = 'unknown') -open (unit = 15, file = 'initial.tec', status = 'unknown') -open (unit = 20, file = 'sv_point(1).tec', status = 'unknown') -open (unit = 25, file = 'sv_point(2).tec', status = 'unknown') -open (unit = 27, file = 'sv_point(2b).tec', status = 'unknown') ! -open (unit = 30, file = 'sv_point(3).tec', status = 'unknown') -open (unit = 33, file = 'sv_point(3b).tec', status = 'unknown') ! -open (unit = 35, file = 'sv_point(4).tec', status = 'unknown') -open (unit = 37, file = 'sv_point(4b).tec', status = 'unknown') -open (unit = 40, file = 'results.tec', status = 'unknown') - -888 format ('variables = "x","y","n","p","z"') -! -! gauss-hermite quadrature -! -gh(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -w(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - do i = 1, nv - c(i) = w(i) - v(i) = gh(i) - write (10,*) c(i),v(i) - end do -! - z1 = 0.078 - ux1 = 0.7156 - uy1 = 0. - t1 = 1.2586 -! - z2 = 0.1 - ux2 = 0. - uy2 = 0. - t2 = 0.5 -! - zw = z2 - uxw = 0. - uyw = 0. - tw = t2 -! - dx = 10./dfloat(nx-1) - dy = 10./dfloat(ny-1) - x(1) = 0 - y(1) = 0 - do i = 2,nx - x(i) = x(i-1) + dx - end do - do j = 2, ny - y(j) = y(j-1) + dy - end do -!initial condition -do k = 1, nv -do l = 1, nv - do i = 1,nx - do j = 1,ny - if (x(i).le.1)then - z(i,j) = z1 - ux(i,j)= ux1 - uy(i,j)= uy1 - t(i,j) = t1 - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - else if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - z(i,j) = z2 - ux(i,j)= ux2 - uy(i,j)= uy2 - t(i,j) = t2 - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - else if ((x(i).le.(4.5+dx)) .or. (x(i).ge.(5.5-dx)) .or. (y(j).le.(4.5+dy)) .or. (y(j).ge.(5.5-dy))) then - z(i,j) = zw - ux(i,j)= uxw - uy(i,j)= uyw - t(i,j) = tw - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - end if - end do - end do -end do -end do -! -iter = 1 -time = 0 -istop = 0 -1000 continue - dt = min(dx,dy) * cfl/v(nv) - time = time + dt - dtdx = dt/dx - dtdy = dt/dy -if (time .gt. outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cfl - dtdx = dtcfl / dx - dtdy = dtcfl / dy - istop = 1 -end if -! projection to equilibrium -do k = 1, nv -do l = 1, nv - do i = 1, nx - do j = 1, ny - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - feq(k,l,i,j) = 1/((exp(pp)/z(i,j))+theta) - f(k,l,i,j)=feq(k,l,i,j) - end if - end do - end do -end do -end do -! -do k = 1, nv -do l = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - !theta - do i = 2, nx-1 - do j = 2, ny-1 - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - if (f(k,l,i+1,j) .eq. f(k,l,i,j)) then - tha(i,j) = 0 - else - tha(i,j) = (f(k,l,i-sign(1.,v(k))+1,j) - f(k,l,i-sign(1.,v(k)),j))/(f(k,l,i+1,j)-f(k,l,i,j)) - end if - if (f(k,l,i,j+1) .eq. f(k,l,i,j)) then - thb(i,j) = 0 - else - thb(i,j) = (f(k,l,i,j-sign(1.,v(l))+1) - f(k,l,i,j-sign(1.,v(l))))/(f(k,l,i,j+1)-f(k,l,i,j)) - end if - end if - end do - end do - do i = 1, nx - thb(i,1)=1 - thb(i,ny)=1 - end do - do j = 1, ny - tha(1,j)=1 - tha(nx,j)=1 - end do - !van leer - do i = 1,nx - do j = 1,ny - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - if (tha(i,j) .le. 0) then - phia(i,j)=0 - else - phia(i,j)= (abs(tha(i,j))+tha(i,j))/(1+abs(tha(i,j))) - end if - if (thb(i,j) .le. 0) then - phib(i,j)=0 - else - phib(i,j)= (abs(thb(i,j))+thb(i,j))/(1+abs(thb(i,j))) - end if - end if - end do - end do -! l part - do i = 2,nx-1 - do j = 2,ny-1 - if ((x(i).le.4.5+dx).and.(x(i).ge.4.5-dx).and.(y(j).le.5.5+dy) .and. (y(j).ge.4.5-dy)) then - ppi = ( (v(k)+ux(i-1,j))**2 + (v(l)-uy(i-1,j))**2 ) / t(i-1,j) - f(k,l,i,j) = 1/((exp(ppi)/z(i-1,j))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if (x(i).le.4.5) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j))+ dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! b part - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).le.4.5+dy).and.(y(j).ge.4.5-dy).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - ppii = ( (v(k)-ux(i,j-1))**2 + (v(l)+uy(i,j-1))**2 ) / t(i,j-1) - f(k,l,i,j) = 1/((exp(ppii)/z(i,j-1))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).le.4.5).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j))+ dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! t part - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).ge.5.5-dy).and.(y(j).le.5.5+dy).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - ppiv = ( (v(k)-ux(i,j+1))**2 + (v(l)+uy(i,j+1))**2 ) / t(i,j+1) - f(k,l,i,j) = 1/((exp(ppiv)/z(i,j+1))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).ge.5.5).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) + dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! r part - do i = 2,nx-1 - do j = 2,ny-1 - if ((x(i).ge.5.5-dx).and.(x(i).le.5.5+dx).and.(y(j).le.5.5+dy) .and. (y(j).ge.4.5-dy)) then - ppiii = ( (v(k)+ux(i+1,j))**2 + (v(l)-uy(i+1,j))**2 ) / t(i+1,j) - f(k,l,i,j) = 1/((exp(ppiii)/z(i+1,j))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if (x(i).ge.5.5) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) + dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do - do i = 2, nx-1 - do j = 2, ny-1 - f(k,l,i,j) = fn(i,j) - f(k,l,i,1) = fn(i,2) - f(k,l,i,ny)= fn(i,ny-1) - f(k,l,1,j) =fn(2,j) - f(k,l,nx,j)=fn(nx-1,j) - end do - end do -end do -end do -! -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - sr = 0 - sux = 0 - suy = 0 - se = 0 - do k = 1, nv - do l = 1, nv - sr = sr + c(k)*c(l) * f(k,l,i,j) - sux = sux + c(k)*c(l) * f(k,l,i,j) * v(k) - suy = suy + c(k)*c(l) * f(k,l,i,j) * v(l) - se = se + c(k)*c(l) * f(k,l,i,j) * (0.5 * (v(k)*v(k) + v(l)*v(l))) - end do - end do - r(i,j) = sr - ux(i,j) = sux/sr - uy(i,j) = suy/sr - et(i,j) = se -end if -end do -end do -! -if (theta .eq. 0.) go to 1100 -! -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - za = 0.01 - zb = 0.9 - do while (abs(za-zb) .gt. 0.0001) - ga1 = 0 - gb1 = 0 - ga2 = 0 - gb2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - ga1 = ga1 + (za**l) * (-1)**(l-1)/l - gb1 = gb1 + (zb**l) * (-1)**(l-1)/l - ga2 = ga2 + (za**l) * (-1)**(l-1)/(l**2) - gb2 = gb2 + (zb**l) * (-1)**(l-1)/(l**2) - else - ga1 = ga1 + (za**l) /l - gb1 = gb1 + (zb**l) /l - ga2 = ga2 + (za**l) /(l**2) - gb2 = gb2 + (zb**l) /(l**2) - end if - end do - psia = 2*et(i,j) - (ga2*(r(i,j)/ga1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - psib = 2*et(i,j) - (gb2*(r(i,j)/gb1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - zc = (za+zb)/2 - gc1 = 0 - gc2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - gc1 = gc1 + (zc**l) * (-1)**(l-1)/l - gc2 = gc2 + (zc**l) * (-1)**(l-1)/(l**2) - else - gc1 = gc1 + (zc**l)/l - gc2 = gc2 + (zc**l)/(l**2) - end if - end do - psic = 2*et(i,j) - (gc2*(r(i,j)/gc1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(i,j) = zc - t(i,j) = r(i,j)/(pi*gc1) - p(i,j) = et(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) -end if -end do -end do -go to 1300 -! -1100 continue -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - t(i,j) = (2* et(i,j)/r(i,j))-(ux(i,j)**2+uy(i,j)**2) - z(i,j) = r(i,j)/(pi*t(i,j)) - p(i,j) = r(i,j)*t(i,j)/2 -end if -end do -end do -! -1300 continue -!@@@@@@@@@@@@@! -! write block ! -!@@@@@@@@@@@@@! -if (iter.eq.floor(sv_point1/dt)) then -write(20,888) -write(20,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point2/dt)) then -write(25,888) -write(25,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point2b/dt)) then -write(27,888) -write(27,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(27,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(27,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(27,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point3/dt)) then -write(30,888) -write(30,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point3b/dt)) then -write(33,888) -write(33,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(33,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(33,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(33,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if - -! -if (iter.eq.floor(sv_point4/dt)) then -write(35,888) -write(35,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point4b/dt)) then -write(37,888) -write(37,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(37,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(37,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(37,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -write(*,777) time, r(nx/3,ny/2) -777 format (1X,'Elapsed time:',F7.4,4X, 'Density at x=4.0,y=5.:',F7.4) -if (istop .eq. 1) goto 2000 -iter = iter + 1 -goto 1000 -pause -! -2000 continue -! -write(40,888) -write(40,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -stop - -end program diff --git a/Trash&OldStuff/SBBGK_old/TVD_2D.f90 b/Trash&OldStuff/SBBGK_old/TVD_2D.f90 deleted file mode 100644 index 7e7e0cd..0000000 --- a/Trash&OldStuff/SBBGK_old/TVD_2D.f90 +++ /dev/null @@ -1,658 +0,0 @@ -program SCI_BGK_2D -implicit real(8) (a-h,o-z) -integer igh,imaxgridx,imaxgridy,mm -parameter (igh=20,imaxgridx=400,imaxgridy=400) -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f,feq -real, dimension (imaxgridx,imaxgridy) :: ux,uy,z,t,r,et,p -real, dimension (imaxgridx) :: x,y !/imaxgridy assuming symm. domain -real, dimension (igh) :: c,v -! A Direct solver authored by Bagus p. Muljadi (d97543016@ntu.edu.tw) -! For solving 2D-Riemann problems of semiclassical Boltzmann-BGK Equation -! using TVD and Discrete Ordinate Method -mx = 50 -my = 50 -nx = mx+3 -ny = my+3 -cfl = 0.6 -outtime = 0.2 -theta = 0. ! maxwellian = 0., fermion = 1., boson = -1. -isolver = 0 ! euler = 0, navier-stokes & beyond = 1 -r_time = 0.01 ! relaxation time (tau) -nv = 20 ! discretized velocity points (uniform for vx and vy) -open (unit = 10, file = 'abscissas.tec', status = 'unknown') -open (unit = 20, file = 'sv_point(1).tec', status = 'unknown') -open (unit = 30, file = 'sv_point(2).tec', status = 'unknown') -open (unit = 60, file = 'results.tec', status = 'unknown') - write(20,888) - write(30,888) - write(60,888) - write(20,*) 'zone t="sv_point(1)",i=',nx-2,',j=',ny-2 - write(30,*) 'zone t="sv_point(2)",i=',nx-2,',j=',ny-2 - write(60,*) 'zone t="results",i=',nx-2,',j=',ny-2 -888 format ('variables = "x","y","n","p","z"') -call weightings_gauss_hermite (nv,c,v) -call quadrants_vals(z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4) -call grid2 (nx,ny,dx,dy,x,y) -call initialization (nv,nx,ny,x,y,theta,z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4,v,z,ux,uy,t,f) -iter = 1 -time = 0 -istop = 0 -1000 continue -call caldt (nv,dx,dy,cfl,istop,time,outtime,v,dt,dtdx,dtdy) -call equilibrium (nv,nx,ny,theta,v,z,ux,uy,t,feq) - if (isolver.eq.0) then - call eu_projection (nx,ny,nv,f,feq) - end if -call iteration (nv,nx,ny,dtdx,dtdy,dt,r_time,feq,v,f) -call caldom (nx,ny,nv,c,v,f,r,ux,uy,et) - if (theta .eq. 0.) go to 1100 -call bisect_ztp (nx,ny,theta,r,ux,uy,et,z,t,p) -go to 1300 -1100 continue -call maxwellian_ztp (nx,ny,r,ux,uy,et,z,t,p) - -1300 continue -call wrt_savingpoints (nx,ny,iter,outtime,dt,x,y,r,p,z) -write(*,777) time, r(nx/2,ny/2) -777 format (1X,'Elapsed time:',F7.4,4X, 'Density at x=0.5,y=0.5:',F7.4) -if (istop .eq. 1) goto 2000 -iter = iter + 1 -goto 1000 -2000 continue - -call wrt_results (nx,ny,x,y,r,p,z) -stop -end program -!==================! -! SUBROUTINES ! -!==================! -subroutine quadrants_vals(z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4) -implicit none -real(8) z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4 - Z1 = 0.142 - UX1 = -0.75 - UY1 = -0.5 - T1 = 2.078 - Z2 = 0.4253 - UX2 = -0.75 - UY2 = 0.5 - T2 = 1.1494 - Z3 = 0.142 - UX3 = 0.75 - UY3 = 0.5 - T3 = 2.078 - Z4 = 0.6635 - UX4 = 0.75 - UY4 = -0.5 - T4 = 0.87685 -return -end subroutine -! -subroutine grid2 (nx,ny,dx,dy,x,y) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,nx,ny -real(8) dx,dy -real, dimension (imaxgridx) :: x,y -dx = 1./dfloat(nx-3) -dy = 1./dfloat(ny-3) - -x(1)=0.-dx -y(1)=0.-dy -do i = 2,nx - x(i) = x(i-1) + dx -end do -do j = 2,ny - y(j) = y(j-1) + dy -end do -return -end subroutine -! -subroutine weightings_gauss_hermite (nv,c,v) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,nv -real,dimension (igh):: c,v,gh,w -GH(:)=(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738, & - -2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154, & - -0.737473728545,-0.245340708301,0.245340708301,0.737473728545, & - 1.2340762154,1.73853771212,2.25497400209,2.78880605843, & - 3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -W(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852, & - 0.544851742366,0.524080350949,0.509679027117,0.499920871336, & - 0.493843385272,0.490921500667,0.490921500667,0.493843385272, & - 0.499920871336,0.509679027117,0.524080350949,0.544851742366, & - 0.575262442852,0.62227869619,0.704332961176,0.898591961453/) -! -do i = 1, nv - c(i) = w(i) - v(i) = gh(i) - write (10,*) c(i),v(i) -end do -return -end subroutine -! -subroutine initialization (nv,nx,ny,x,y,theta,z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4,v,z,ux,uy,t,f) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny,nv -real(8) z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4,pp,theta -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f -real, dimension (imaxgridx,imaxgridy) :: z,ux,uy,t -real, dimension (imaxgridx) :: x,y -real, dimension (igh) :: v -do i = 1,nx - do j = 1,ny - if ((y(j) .le. 0.5) .and. (x(i) .ge. 0.5)) then - z(i,j) = z4 - ux(i,j) = ux4 - uy(i,j) = uy4 - t(i,j) = t4 - else if ((y(j) .ge. 0.5) .and. (x(i) .le. 0.5)) then - z(i,j) = z2 - ux(i,j) = ux2 - uy(i,j) = uy2 - t(i,j) = t2 - else if ((y(j) .ge. 0.5) .and. (x(i) .ge. 0.5)) then - z(i,j) = z1 - ux(i,j) = ux1 - uy(i,j) = uy1 - t(i,j) = t1 - else - z(i,j) = z3 - ux(i,j) = ux3 - uy(i,j) = uy3 - t(i,j) = t3 - end if - do k = 1,nv - do l = 1,nv - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j))+theta) - end do - end do - end do -end do -return -end subroutine -! -subroutine equilibrium (nv,nx,ny,theta,v,z,ux,uy,t,f0) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f0 -real,dimension (imaxgridx,imaxgridy) :: z,ux,uy,t -real,dimension (igh) :: v -integer nv,nx,ny,k,l,i,j -real(8) pp,theta -do i = 1, nx - do j = 1, ny - do k = 1,nv - do l = 1,nv - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f0(k,l,i,j) = 1/((exp(pp)/z(i,j))+theta) - end do - end do - end do -end do -return -end subroutine -! -subroutine eu_projection (nx,ny,nv,f,f0) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny,nv -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f,f0 -do i = 1, nx - do j = 1, ny - do k = 1, nv - do l = 1, nv - f(k,l,i,j) = f0(k,l,i,j) - end do - end do - end do -end do -return -end subroutine -! -subroutine caldt (nv,dx,dy,cfl,istop,time,outtime,v,dt,dtdx,dtdy) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer nv,istop -real(8) dx,dy,cfl,time,outtime,dt,dtdx,dtdy,dtcfl -real,dimension (igh) :: v -dt = min(dx,dy) * cfl/v(nv) -time = time + dt -dtdx = dt/dx -dtdy = dt/dy -! -if (time .gt. outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cfl - dtdx = dtcfl / dx - dtdy = dtcfl / dy - istop = 1 -end if -return -end subroutine -! -subroutine caldom (nx,ny,nv,c,v,f,r,ux,uy,et) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny,nv -real(8) sr,sux,suy,se -real, dimension (igh) :: c,v -real, dimension (imaxgridx,imaxgridy) :: r,ux,uy,et -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f -do i = 1, nx - do j = 1, ny - sr = 0 - sux = 0 - suy = 0 - se = 0 - do k = 1, nv - do l = 1, nv - sr = sr + c(k)*c(l) * f(k,l,i,j) - sux = sux + c(k)*c(l) * f(k,l,i,j) * v(k) - suy = suy + c(k)*c(l) * f(k,l,i,j) * v(l) - se = se + c(k)*c(l) * f(k,l,i,j) * (0.5 * (v(k)*v(k) + v(l)*v(l))) - end do - end do - r(i,j) = sr - ux(i,j) = sux/sr - uy(i,j) = suy/sr - et(i,j) = se - end do -end do -return -end subroutine -! -subroutine bisect_ztp (nx,ny,theta,r,ux,uy,et,z,t,p) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer l,i,j,nx,ny -real(8) pi,za,zb,zc,ga1,gb1,gc1,ga2,gb2,gc2,psia,psib,psic,theta -real, dimension (imaxgridx,imaxgridy)::r,ux,uy,et,z,t,p -pi = atan2(1.,1.)*4. -do i = 1, nx - do j = 1, ny - za = 0.001 - zb = 0.9 - do while (abs(za-zb) .gt. 0.0001) - ga1 = 0 - gb1 = 0 - ga2 = 0 - gb2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - ga1 = ga1 + (za**l) * (-1)**(l-1)/l - gb1 = gb1 + (zb**l) * (-1)**(l-1)/l - ga2 = ga2 + (za**l) * (-1)**(l-1)/(l**2) - gb2 = gb2 + (zb**l) * (-1)**(l-1)/(l**2) - else - ga1 = ga1 + (za**l) /l - gb1 = gb1 + (zb**l) /l - ga2 = ga2 + (za**l) /(l**2) - gb2 = gb2 + (zb**l) /(l**2) - end if - end do - psia = 2*et(i,j) - (ga2*(r(i,j)/ga1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - psib = 2*et(i,j) - (gb2*(r(i,j)/gb1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - zc = (za+zb)/2 - gc1 = 0 - gc2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - gc1 = gc1 + (zc**l) * (-1)**(l-1)/l - gc2 = gc2 + (zc**l) * (-1)**(l-1)/(l**2) - else - gc1 = gc1 + (zc**l)/l - gc2 = gc2 + (zc**l)/(l**2) - end if - end do - psic = 2*et(i,j) - (gc2*(r(i,j)/gc1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(i,j) = zc - t(i,j) = r(i,j)/(pi*gc1) - p(i,j) = et(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) - end do -end do -return -end subroutine -! -subroutine maxwellian_ztp (nx,ny,r,ux,uy,et,z,t,p) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer nx,ny,i,j -real(8) pi -real,dimension (imaxgridx,imaxgridy) :: r,ux,uy,et,z,t,p -pi = atan2(1.,1.)*4 -do i = 1, nx - do j = 1, ny - t(i,j) = (2* et(i,j)/r(i,j))-(ux(i,j)**2+uy(i,j)**2) - z(i,j) = r(i,j)/(pi*t(i,j)) - p(i,j) = r(i,j)*t(i,j)/2 - end do -end do -return -end subroutine -! -subroutine wrt_savingpoints (nx,ny,iter,outtime,dt,x,y,r,p,z) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer iter,i,j,nx,ny -real(8) dt,sv_point1,sv_point2,outtime -real,dimension (imaxgridx) :: x,y -real,dimension (imaxgridx,imaxgridy) :: r,p,z -sv_point1 = (1./3.)*outtime -sv_point2 = (2./3.)*outtime -do i = 2, nx-1 - do j = 2, ny-1 - if (iter.eq.floor(sv_point1/dt)) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - else if (iter.eq.floor(sv_point2/dt)) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if - end do -end do -return -end subroutine -! -subroutine iteration (nv,nx,ny,dtdx,dtdy,dt,r_time,feq,v,f) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nv,nx,ny -real(8) vxp,vxm,vyp,vym,dtdx,dtdy,dt,r_time -real,dimension (igh) :: v -real,dimension (imaxgridx,imaxgridy) ::fn,fl,fh,gl,gh2 -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f,feq -do k = 1, nv - do l = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - call tvdfluxes (nx,ny,k,l,vxp,vxm,vyp,vym,dtdx,dtdy,v,f,fl,fh,gl,gh2) -! call explicit (k,l,nx,ny,fl,fh,gl,gh2,dt,dtdx,dtdy,feq,f,r_time,fn) - call implicit_mtd (nx,ny,k,l,vxp,vyp,vxm,vym,fl,fh,gl,gh2,dt,dtdx,dtdy,f,fn) - do i = 2,nx-1 - do j = 2,ny-1 - f(k,l,i,j) = fn(i,j) - call b_cond (k,l,i,j,nx,ny,fn,f) - end do - end do - end do -end do -return -end subroutine -! -subroutine tvdfluxes (nx,ny,k,l,vxp,vxm,vyp,vym,dtdx,dtdy,v,f,fl,fh,gl,gh2) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -real,dimension (igh) :: v -real,dimension (imaxgridx,imaxgridy) :: tha,thb,phia,phib -real,dimension (imaxgridx,imaxgridy) ::fll,flh,fl,fhl,fhh,fh,gll,glh,gl,ghl,ghh,gh2 -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f -integer k,l,i,j,nx,ny -real(8) vxp,vxm,vyp,vym,dtdx,dtdy -! theta - do i = 2, nx-1 - do j = 2, ny-1 - if (f(k,l,i+1,j) .eq. f(k,l,i,j)) then - tha(i,j) = 0 - else - mm = sign(1.,v(k)) - tha(i,j) = (f(k,l,i-mm+1,j) & - - f(k,l,i-mm,j))/(f(k,l,i+1,j)-f(k,l,i,j)) - end if - if (f(k,l,i,j+1) .eq. f(k,l,i,j)) then - thb(i,j) = 0 - else - mm = sign(1.,v(k)) - thb(i,j) = (f(k,l,i,j-mm+1) & - - f(k,l,i,j-mm))/(f(k,l,i,j+1)-f(k,l,i,j)) - end if - end do - end do - do i = 1, nx - thb(i,1)=1 - thb(i,ny)=1 - end do - do j = 1, ny - tha(1,j)=1 - tha(nx,j)=1 - end do -! van leer limiter - do i = 1,nx - do j = 1,ny - if (tha(i,j) .le. 0) then - phia(i,j)=0 - else - phia(i,j)= (abs(tha(i,j))+tha(i,j))/(1+abs(tha(i,j))) - end if - if (thb(i,j) .le. 0) then - phib(i,j)=0 - else - phib(i,j)= (abs(thb(i,j))+thb(i,j))/(1+abs(thb(i,j))) - end if - end do - end do - do i = 2, nx-1 - do j = 2, ny-1 - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j)) & - -0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) !F(i-1/2,j) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j)) & - -0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) !F(i+1/2,j) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j)) & - -0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) !F(i,j-1/2) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1)) & - -0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) !F(i,j+1/2) - end do - end do -return -end subroutine -! -subroutine explicit (k,l,nx,ny,fl,fh,gl,gh2,dt,dtdx,dtdy,feq,f,r_time,fn) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny -real(8) dt,dtdx,dtdy,r_time -real, dimension (imaxgridx,imaxgridy) :: fl,fh,gl,gh2,fn -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f,feq - do i = 2, nx-1 - do j = 2, ny-1 - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) & - - dtdy*(gh2(i,j)-gl(i,j)) + dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end do - end do -return -end subroutine -! -subroutine implicit_mtd (nx,ny,k,l,vxp,vyp,vxm,vym,fl,fh,gl,gh2,dt,dtdx,dtdy,f,fn) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny -real(8) dt,dtdx,dtdy,vxp,vyp,vxm,vym -real, dimension (imaxgridx,imaxgridy) :: fn,rhs,invA,invB,dq1,dq,fh,fl,gl,gh2 -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f -call right_hand_side (nx,ny,fh,fl,gh2,gl,dtdx,dtdy,rhs) -call inv_A (nx,ny,vxp,vyp,dt,invA) -call inv_B (nx,ny,vxm,vym,dt,invB) -call multiply (nx,invA,rhs,dq1) -call multiply (nx,invB,dq1,dq) -do i = 2, nx-1 - do j = 2, ny-1 - fn(i,j) = f(k,l,i,j) + dq(i,j) - end do -end do -return -end subroutine -! -subroutine right_hand_side (nx,ny,fh,fl,gh2,gl,dtdx,dtdy,rhs) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,nx,ny -real(8) dtdx,dtdy -real,dimension (imaxgridx,imaxgridy) :: rhs,fh,fl,gl,gh2 -do i = 2, nx-1 - do j = 2, ny-1 - rhs(i,j) = - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) - end do -end do -return -end subroutine -! -subroutine inv_A (nx,ny,vxp,vyp,dt,u) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,k,nx,ny -real(8) vxp,vyp,dt,bet -real,dimension (imaxgridx) :: a, b, c, gam -real,dimension (imaxgridx,imaxgridy) :: u, r -do i = 3,nx-1 - a(i) = dt*(-vxp-vyp) -end do -c(2)=a(3) -do i = 2,nx-1 - b(i) = 1+(dt*(vxp+vyp)) -end do -do i = 3,nx-2 - c(i) = 0 -end do -do i = 2,nx-1 - do j = 2,ny-1 - r(i,j) = 0 - end do - r(i,i) = 1 -end do -do k = 2,ny-1 - bet=b(2) - u(1,k) = r(1,k)/bet - do j = 2,nx-1 - gam(j) = c(j-1)/bet - bet=b(j)-a(j)*gam(j) - u(j,k) = (r(j,k)-a(j)*u(j-1,k))/bet - end do - do j = nx-2,1,-1 - u(j,k) = u(j,k) - gam(j+1)*u(j+1,k) - end do -end do -return -end subroutine -! -subroutine inv_B (nx,ny,vxm,vym,dt,u) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,k,nx,ny -real(8) vxm,vym,dt,bet -real,dimension (imaxgridx) :: a, b, c, gam -real,dimension (imaxgridx,imaxgridy) :: u, r -do i = 3,nx-1 - a(i) = 0. -end do -do i = 2,nx-1 - b(i) = 1+dt*(-vxm-vym) -end do -do i = 2,nx-2 - c(i) = dt*(vxm+vym) -end do -a(nx-1)=c(nx-2) -do i = 2,nx-1 - do j = 2,ny-1 - r(i,j) = 0 - end do - r(i,i) = 1 -end do -do k = 2,ny-1 - bet=b(2) - u(1,k) = r(1,k)/bet - do j = 2,nx-1 - gam(j) = c(j-1)/bet - bet=b(j)-a(j)*gam(j) - u(j,k) = (r(j,k)-a(j)*u(j-1,k))/bet - end do - do j = nx-2,1,-1 - u(j,k) = u(j,k) - gam(j+1)*u(j+1,k) - end do -end do -return -end subroutine -! -subroutine multiply (nx,a,b,c) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,k,nx -real,dimension (imaxgridx,imaxgridy) :: a,b,c -do i = 2,nx-1 - do j = 2,nx-1 - c(i,j) = 0. - end do -end do -do i = 2,nx-1 - do j = 2,nx-1 - do k = 2,nx-1 - c(i,j)=c(i,j) + a(i,k)*b(k,j) - end do - end do -end do -return -end subroutine -! -subroutine b_cond(k,l,i,j,nx,ny,fn,f) -implicit none ! This is a sub-subroutine within tvdfluxes -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny -real,dimension (imaxgridx,imaxgridy) :: fn -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f - f(k,l,i,1) = fn(i,3) - f(k,l,i,ny)= fn(i,ny-2) - f(k,l,1,j) =fn(3,j) - f(k,l,nx,j)=fn(nx-2,j) -return -end subroutine -! -subroutine wrt_results (nx,ny,x,y,r,p,z) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,nx,ny -real,dimension (imaxgridx) :: x,y -real,dimension (imaxgridx,imaxgridy) :: r,p,z -do i = 2, nx-1 -do j = 2, ny-1 - write (60,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -return -end subroutine diff --git a/Trash&OldStuff/SBBGK_old/TVD_2D_BKG.f90 b/Trash&OldStuff/SBBGK_old/TVD_2D_BKG.f90 deleted file mode 100644 index 722862a..0000000 --- a/Trash&OldStuff/SBBGK_old/TVD_2D_BKG.f90 +++ /dev/null @@ -1,696 +0,0 @@ -program tvd_2d -implicit real(8) (a-h,o-z) -real, dimension (20,20,400,400) :: f,feq -real, dimension (400,400) :: ux,uy,z,t,r,et,p,fn,tha,thb,phia,phib -real, dimension (400,400) :: fll,flh,fl,fhl,fhh,fh,gll,glh,gl,ghl,ghh,gh2 -real, dimension (400) :: x,y -real, dimension (20) :: c,v,gh,w - nx = 300 - ny = 300 - cfl = 0.45 - outtime = 5.3 - sv_point1 = (1./5.)*outtime - sv_point2 = (2./5.)*outtime - sv_point2b = (5./10.)*outtime - sv_point3 = (3./5.)*outtime - sv_point3b = (7./10.)*outtime - sv_point4 = (4./5.)*outtime - sv_point4b = (9./10.)*outtime - theta = 0 - ! mb = 0, fd = 1, be = -1 - nv = 20 - r_time = 0.1 - pi = atan2(1.,1.)*4. -open (unit = 10, file = 'abscissas.tec', status = 'unknown') -open (unit = 15, file = 'initial.tec', status = 'unknown') -open (unit = 20, file = 'sv_point(1).tec', status = 'unknown') -open (unit = 25, file = 'sv_point(2).tec', status = 'unknown') -open (unit = 27, file = 'sv_point(2b).tec', status = 'unknown') ! -open (unit = 30, file = 'sv_point(3).tec', status = 'unknown') -open (unit = 33, file = 'sv_point(3b).tec', status = 'unknown') ! -open (unit = 35, file = 'sv_point(4).tec', status = 'unknown') -open (unit = 37, file = 'sv_point(4b).tec', status = 'unknown') -open (unit = 40, file = 'results.tec', status = 'unknown') - -888 format ('variables = "x","y","n","p","z"') -! -! gauss-hermite quadrature -! -gh(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -w(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - do i = 1, nv - c(i) = w(i) - v(i) = gh(i) - write (10,*) c(i),v(i) - end do -! - z1 = 0.078 - ux1 = 0.7156 - uy1 = 0. - t1 = 1.2586 -! - z2 = 0.1 - ux2 = 0. - uy2 = 0. - t2 = 0.5 -! - zw = z2 - uxw = 0. - uyw = 0. - tw = t2 -! - dx = 10./dfloat(nx-1) - dy = 10./dfloat(ny-1) - x(1) = 0 - y(1) = 0 - do i = 2,nx - x(i) = x(i-1) + dx - end do - do j = 2, ny - y(j) = y(j-1) + dy - end do -!initial condition -do k = 1, nv -do l = 1, nv - do i = 1,nx - do j = 1,ny - if (x(i).le.1)then - z(i,j) = z1 - ux(i,j)= ux1 - uy(i,j)= uy1 - t(i,j) = t1 - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - else if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - z(i,j) = z2 - ux(i,j)= ux2 - uy(i,j)= uy2 - t(i,j) = t2 - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - else if ((x(i).le.(4.5+dx)) .or. (x(i).ge.(5.5-dx)) .or. (y(j).le.(4.5+dy)) .or. (y(j).ge.(5.5-dy))) then - z(i,j) = zw - ux(i,j)= uxw - uy(i,j)= uyw - t(i,j) = tw - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j)) + theta) - end if - end do - end do -end do -end do -! -iter = 1 -time = 0 -istop = 0 -1000 continue - dt = min(dx,dy) * cfl/v(nv) - time = time + dt - dtdx = dt/dx - dtdy = dt/dy -if (time .gt. outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cfl - dtdx = dtcfl / dx - dtdy = dtcfl / dy - istop = 1 -end if -! projection to equilibrium -do k = 1, nv -do l = 1, nv - do i = 1, nx - do j = 1, ny - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - feq(k,l,i,j) = 1/((exp(pp)/z(i,j))+theta) - f(k,l,i,j)=feq(k,l,i,j) - end if - end do - end do -end do -end do -! -do k = 1, nv -do l = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - !theta - do i = 2, nx-1 - do j = 2, ny-1 - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - if (f(k,l,i+1,j) .eq. f(k,l,i,j)) then - tha(i,j) = 0 - else - tha(i,j) = (f(k,l,i-sign(1.,v(k))+1,j) - f(k,l,i-sign(1.,v(k)),j))/(f(k,l,i+1,j)-f(k,l,i,j)) - end if - if (f(k,l,i,j+1) .eq. f(k,l,i,j)) then - thb(i,j) = 0 - else - thb(i,j) = (f(k,l,i,j-sign(1.,v(l))+1) - f(k,l,i,j-sign(1.,v(l))))/(f(k,l,i,j+1)-f(k,l,i,j)) - end if - end if - end do - end do - do i = 1, nx - thb(i,1)=1 - thb(i,ny)=1 - end do - do j = 1, ny - tha(1,j)=1 - tha(nx,j)=1 - end do - !van leer - do i = 1,nx - do j = 1,ny - if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - if (tha(i,j) .le. 0) then - phia(i,j)=0 - else - phia(i,j)= (abs(tha(i,j))+tha(i,j))/(1+abs(tha(i,j))) - end if - if (thb(i,j) .le. 0) then - phib(i,j)=0 - else - phib(i,j)= (abs(thb(i,j))+thb(i,j))/(1+abs(thb(i,j))) - end if - end if - end do - end do -! l part - do i = 2,nx-1 - do j = 2,ny-1 - if ((x(i).le.4.5+dx).and.(x(i).ge.4.5-dx).and.(y(j).le.5.5+dy) .and. (y(j).ge.4.5-dy)) then - ppi = ( (v(k)+ux(i-1,j))**2 + (v(l)-uy(i-1,j))**2 ) / t(i-1,j) - f(k,l,i,j) = 1/((exp(ppi)/z(i-1,j))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if (x(i).le.4.5) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j))+ dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! b part - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).le.4.5+dy).and.(y(j).ge.4.5-dy).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - ppii = ( (v(k)-ux(i,j-1))**2 + (v(l)+uy(i,j-1))**2 ) / t(i,j-1) - f(k,l,i,j) = 1/((exp(ppii)/z(i,j-1))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).le.4.5).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j))+ dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! t part - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).ge.5.5-dy).and.(y(j).le.5.5+dy).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - ppiv = ( (v(k)-ux(i,j+1))**2 + (v(l)+uy(i,j+1))**2 ) / t(i,j+1) - f(k,l,i,j) = 1/((exp(ppiv)/z(i,j+1))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if ((y(j).ge.5.5).and.(x(i).ge.4.5-dx).and.(x(i).le.5.5+dx)) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) + dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do -! r part - do i = 2,nx-1 - do j = 2,ny-1 - if ((x(i).ge.5.5-dx).and.(x(i).le.5.5+dx).and.(y(j).le.5.5+dy) .and. (y(j).ge.4.5-dy)) then - ppiii = ( (v(k)+ux(i+1,j))**2 + (v(l)-uy(i+1,j))**2 ) / t(i+1,j) - f(k,l,i,j) = 1/((exp(ppiii)/z(i+1,j))+theta) - end if - end do - end do - do i = 2,nx-1 - do j = 2,ny-1 - if (x(i).ge.5.5) then - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) + dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end if - end do - end do - do i = 2, nx-1 - do j = 2, ny-1 - f(k,l,i,j) = fn(i,j) - f(k,l,i,1) = fn(i,2) - f(k,l,i,ny)= fn(i,ny-1) - f(k,l,1,j) =fn(2,j) - f(k,l,nx,j)=fn(nx-1,j) - end do - end do -end do -end do -! -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - sr = 0 - sux = 0 - suy = 0 - se = 0 - do k = 1, nv - do l = 1, nv - sr = sr + c(k)*c(l) * f(k,l,i,j) - sux = sux + c(k)*c(l) * f(k,l,i,j) * v(k) - suy = suy + c(k)*c(l) * f(k,l,i,j) * v(l) - se = se + c(k)*c(l) * f(k,l,i,j) * (0.5 * (v(k)*v(k) + v(l)*v(l))) - end do - end do - r(i,j) = sr - ux(i,j) = sux/sr - uy(i,j) = suy/sr - et(i,j) = se -end if -end do -end do -! -if (theta .eq. 0.) go to 1100 -! -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - za = 0.01 - zb = 0.9 - do while (abs(za-zb) .gt. 0.0001) - ga1 = 0 - gb1 = 0 - ga2 = 0 - gb2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - ga1 = ga1 + (za**l) * (-1)**(l-1)/l - gb1 = gb1 + (zb**l) * (-1)**(l-1)/l - ga2 = ga2 + (za**l) * (-1)**(l-1)/(l**2) - gb2 = gb2 + (zb**l) * (-1)**(l-1)/(l**2) - else - ga1 = ga1 + (za**l) /l - gb1 = gb1 + (zb**l) /l - ga2 = ga2 + (za**l) /(l**2) - gb2 = gb2 + (zb**l) /(l**2) - end if - end do - psia = 2*et(i,j) - (ga2*(r(i,j)/ga1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - psib = 2*et(i,j) - (gb2*(r(i,j)/gb1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - zc = (za+zb)/2 - gc1 = 0 - gc2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - gc1 = gc1 + (zc**l) * (-1)**(l-1)/l - gc2 = gc2 + (zc**l) * (-1)**(l-1)/(l**2) - else - gc1 = gc1 + (zc**l)/l - gc2 = gc2 + (zc**l)/(l**2) - end if - end do - psic = 2*et(i,j) - (gc2*(r(i,j)/gc1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(i,j) = zc - t(i,j) = r(i,j)/(pi*gc1) - p(i,j) = et(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) -end if -end do -end do -go to 1300 -! -1100 continue -do i = 1, nx -do j = 1, ny -if ((x(i).le.4.5) .or. (x(i).ge.5.5) .or. (y(j).le.4.5) .or. (y(j).ge.5.5)) then - t(i,j) = (2* et(i,j)/r(i,j))-(ux(i,j)**2+uy(i,j)**2) - z(i,j) = r(i,j)/(pi*t(i,j)) - p(i,j) = r(i,j)*t(i,j)/2 -end if -end do -end do -! -1300 continue -!@@@@@@@@@@@@@! -! write block ! -!@@@@@@@@@@@@@! -if (iter.eq.floor(sv_point1/dt)) then -write(20,888) -write(20,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(20,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point2/dt)) then -write(25,888) -write(25,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(25,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (25,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point2b/dt)) then -write(27,888) -write(27,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(27,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(27,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(27,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (27,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point3/dt)) then -write(30,888) -write(30,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(30,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point3b/dt)) then -write(33,888) -write(33,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(33,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(33,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(33,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (33,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if - -! -if (iter.eq.floor(sv_point4/dt)) then -write(35,888) -write(35,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(35,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (35,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -if (iter.eq.floor(sv_point4b/dt)) then -write(37,888) -write(37,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(37,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(37,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(37,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (37,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -end if -! -write(*,777) time, r(nx/3,ny/2) -777 format (1X,'Elapsed time:',F7.4,4X, 'Density at x=4.0,y=5.:',F7.4) -if (istop .eq. 1) goto 2000 -iter = iter + 1 -goto 1000 -pause -! -2000 continue -! -write(40,888) -write(40,*) 'zone t="left",i=',nx,',j=',floor((ny/(10/4.5))+1) -do i = 1, nx -do j = 1, ny - if ( x(i).le.4.5 ) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="right",i=',nx,',j=',floor(ny/(10/4.5)+1) -do i = 1, nx -do j = 1, ny - if ( x(i).ge.5.5 ) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="top",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).ge.5.5)) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -write(40,*) 'zone t="bottom",i=',floor(nx/(10/4.5)+1),',j=',floor(ny/10.+2) -do i = 1, nx -do j = 1, ny - if (( x(i).ge.(4.5-dx) ) .and. ( x(i).le.(5.5+dx) ) .and. (y(j).le.4.5)) then - write (40,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if -end do -end do -stop - -end program diff --git a/Trash&OldStuff/SBBGK_old/WENO3_1D.F90 b/Trash&OldStuff/SBBGK_old/WENO3_1D.F90 deleted file mode 100644 index 25489e3..0000000 --- a/Trash&OldStuff/SBBGK_old/WENO3_1D.F90 +++ /dev/null @@ -1,295 +0,0 @@ -PROGRAM MAIN -IMPLICIT REAL(8) (A-H,O-Z) -REAL, DIMENSION (1000,1000) :: F,FEQ, FFF -REAL, DIMENSION (1000) :: X, C, V, R, RI,P, U, T, TI, ET, EI, FN, FA, FB, FC, AV -REAL, DIMENSION (20) :: GH, W -REAL, DIMENSION (1000) :: Z, THETA, PSI, VIS,G1 -OPEN (UNIT = 10, FILE = 'POSTITER.TEC', STATUS = 'UNKNOWN') -write(10,*) 'variables = "x","r","p","z","t" ' -OPEN (UNIT = 20, FILE = 'INITCHECK.TEC', STATUS = 'UNKNOWN') -NX = 101 -NXP1 = NX -GHNC = 1 -CFL = 0.8 -OUTTIME = 0.1 -IT = 0 -IF (GHNC .EQ. 0) THEN -NV = 20 -ELSE -NV = 201 -END IF -PI = ATAN2(1.,1.)*4. -GH(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -W(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) -IF (GHNC .EQ. 1) GO TO 10 - DO I = 1, NV - C(I) = W(I) - V(I) = GH(I) - END DO - GO TO 30 -10 CONTINUE - V1 = -20 - V2 = 20 - DV = (V2-V1)/(NV-1.) - DO I = 1, NV - V(I) = V1 + DV * (I-1.) - END DO - DO I = 2, (NV-1) - C(I) = 64./45. * DV - IF(MOD(I,4).EQ.1) C(I) = 28./45. * DV - IF(MOD(I,4).EQ.3) C(I) = 24./45. * DV - END DO - C(1) = 14./45. * DV - C(NV) = C(1) -30 CONTINUE - - UL = 0. - TL = 4.38385 - ZL = 0.2253353 - UR = 0. - TR = 8.972544 - ZR = 0.1204582 - - - DX = 1./DFLOAT(NX-1) - X(1) = -0.5 *DX - DO J = 2,NXP1 - X(J) = X(J-1) + DX - END DO - - DO J = 1, NXP1 - IF (X(J).LE.0.5)THEN - U(J) = UL - T(J) = TL - Z(J) = ZL - ELSE - U(J) = UR - T(J) = TR - Z(J) = ZR - END IF - - DO K = 1, NV - PP = (V(K)-U(J))*(V(K)-U(J))/T(J) - f(k,j) = 1/((EXP(PP)/Z(J)) + IT) - END DO - END DO - - DO J = 1, NXP1 - SR = 0 - SU = 0 - SE = 0 - SAV= 0 - DO K = 1, NV - SR = SR + C(K) * F(K,J) - SU = SU + C(K) * F(K,J) * V(K) - SE = SE + C(K) * F(K,J) * (0.5 * V(K) * V(K)) - SAV = SAV + C(K) * F(K,J) * abs(V(K)) - END DO - R(J) = SR - U(J) = SU/SR - ET(J) = SE - AV(j) = SAV - WRITE (20,*) X(J), R(J), Z(J), ET(J) - END DO -ITER = 1 -TIME = 0 -ISTOP = 0 - -1000 CONTINUE - DO J = 1, NXP1 - c_kn = 0.001 - tau = 0.001 - - vis(j) = c_kn / av(j) - END DO - - DT = DX * CFL/V(NV) - TIME = TIME + DT - DTDX = DT/DX - - IF (TIME .GT. OUTTIME) THEN - DTCFL = OUTTIME - (TIME - DTCFL) - TIME = OUTTIME - DT = DTCFL/CFL - DTDX = DTCFL / DX - ISTOP = 1 - END IF - DO J = 1, NXP1 - DO K = 1, NV - PP = (V(K)-U(J)) * (V(K)-U(J)) /T(J) - !Feq(K,J) = 1/((EXP(PP)/Z(J)) + IT ) - F(K,J) = 1/((EXP(PP)/Z(J)) + IT ) - END DO - END DO - - eps = 1E-25 - c1 = - 1./6. - c2 = 2./6. - c3 = 5./6. - c4 = - 7./6. - c5 = 11./6. - - DO K = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - do j = 4, nxp1-3 - sl0m = vxm*(13./12.)*(f(k,j-2)-2*f(k,j-1)+f(k,j))**2 + vxm*(1./4.)*(f(k,j-2)-4.*f(k,j-1)+3.*f(k,j))**2 - sl1m = vxm*(13./12.)*(f(k,j-1)-2*f(k,j)+f(k,j+1))**2 + vxm*(1./4.)*(f(k,j-1)-f(k,j+1))**2 - sl2m = vxm*(13./12.)*(f(k,j)-2*f(k,j+1)+f(k,j+2))**2 + vxm*(1./4.)*(3.*f(k,j)-4.*f(k,j+1)+f(k,j+2))**2 - sl0p = vxp*(13./12.)*(f(k,j-3)-2*f(k,j-2)+f(k,j-1))**2 + vxp*(1./4.)*(f(k,j-3)-4.*f(k,j-2)+3.*f(k,j-1))**2 - sl1p = vxp*(13./12.)*(f(k,j-2)-2*f(k,j-1)+f(k,j))**2 + vxp*(1./4.)*(f(k,j-2)-f(k,j))**2 - sl2p = vxp*(13./12.)*(f(k,j-1)-2*f(k,j)+f(k,j+1))**2 + vxp*(1./4.)*(3.*f(k,j-1)-4.*f(k,j)+f(k,j+1))**2 - - sr0m = vxm*(13./12.)*(f(k,j-1)-2*f(k,j)+f(k,j+1))**2 + vxm*(1./4.)*(f(k,j-1)-4.*f(k,j)+3.*f(k,j+1))**2 - sr1m = vxm*(13./12.)*(f(k,j)-2*f(k,j+1)+f(k,j+2))**2 + vxm*(1./4.)*(f(k,j)-f(k,j+2))**2 - sr2m = vxm*(13./12.)*(f(k,j+1)-2*f(k,j+2)+f(k,j+3))**2 + vxm*(1./4.)*(3.*f(k,j+1)-4.*f(k,j+2)+f(k,j+3))**2 - sr0p = vxp*(13./12.)*(f(k,j-2)-2*f(k,j-1)+f(k,j))**2 + vxp*(1./4.)*(f(k,j-2)-4.*f(k,j-1)+3.*f(k,j))**2 - sr1p = vxp*(13./12.)*(f(k,j-1)-2*f(k,j)+f(k,j+1))**2 + vxp*(1./4.)*(f(k,j-1)-f(k,j+1))**2 - sr2p = vxp*(13./12.)*(f(k,j)-2*f(k,j+1)+f(k,j+2))**2 + vxp*(1./4.)*(3.*f(k,j)-4.*f(k,j+1)+f(k,j+2))**2 - - al0m = 1. / (10. * (eps + sl0m))**2 - al1m = 6. / (10. * (eps + sl1m))**2 - al2m = 3. / (10. * (eps + sl2m))**2 - al0p = 1. / (10. * (eps + sl0p))**2 - al1p = 6. / (10. * (eps + sl1p))**2 - al2p = 3. / (10. * (eps + sl2p))**2 - - ar0m = 3. / (10. * (eps + sr0m))**2 - ar1m = 6. / (10. * (eps + sr1m))**2 - ar2m = 1. / (10. * (eps + sr2m))**2 - ar0p = 3. / (10. * (eps + sr0p))**2 - ar1p = 6. / (10. * (eps + sr1p))**2 - ar2p = 1. / (10. * (eps + sr2p))**2 - - wl0m = al0m / (al0m+al1m+al2m) - wl1m = al1m / (al0m+al1m+al2m) - wl2m = al2m / (al0m+al1m+al2m) - wl0p = al0p / (al0p+al1p+al2p) - wl1p = al1p / (al0p+al1p+al2p) - wl2p = al2p / (al0p+al1p+al2p) - - wr0m = ar0m / (ar0m+ar1m+ar2m) - wr1m = ar1m / (ar0m+ar1m+ar2m) - wr2m = ar2m / (ar0m+ar1m+ar2m) - wr0p = ar0p / (ar0p+ar1p+ar2p) - wr1p = ar1p / (ar0p+ar1p+ar2p) - wr2p = ar2p / (ar0p+ar1p+ar2p) - - flm=vxm * (wl0m*(c1*f(k,j-2)+c3*f(k,j-1)+c2*f(k,j))+wl1m*(c2*f(k,j-1)+c3*f(k,j)+c1*f(k,j+1))+wl2m*(c5*f(k,j)+c4*f(k,j+1)+c2*f(k,j+2))) - flp=vxp * (wl0p*(c2*f(k,j-3)+c4*f(k,j-2)+c5*f(k,j-1))+wl1p*(c1*f(k,j-2)+c3*f(k,j-1)+c2*f(k,j))+wl2p*(c2*f(k,j-1)+c3*f(k,j)+c1*f(k,j+1))) - frm=vxm * (wr0m*(c1*f(k,j-1)+c3*f(k,j)+c2*f(k,j+1))+wr1m*(c2*f(k,j)+c3*f(k,j+1)+c1*f(k,j+2))+wr2m*(c5*f(k,j+1)+c4*f(k,j+2)+c2*f(k,j+3))) - frp=vxp * (wr0p*(c2*f(k,j-2)+c4*f(k,j-1)+c5*f(k,j))+wr1p*(c1*f(k,j-1)+c3*f(k,j)+c2*f(k,j+1))+wr2p*(c2*f(k,j)+c3*f(k,j+1)+c1*f(k,j+2))) - - fl = flm + flp - fr = frm + frp - - fn(j) = f(k,j) - dt/dx * (fr - fl) - END DO - - DO j = 1,NXP1 - F(K,J) = FN(J) - - F(K,1) = fn(4) - F(K,2) = fn(4) - F(k,3) = fn(4) - F(K,NXP1) = fn(nxp1-3) - F(K,NXP1-1) = fn(nxp1-3) - F(K,NXP1-2) = fn(nxp1-3) - END DO - END DO - DO J = 1, NXP1 - SR = 0 - SU = 0 - SE = 0 - SAV= 0 - DO K = 1, NV - SR = SR + C(K) * F(K,J) - SU = SU + C(K) * F(K,J) * V(K) - SE = SE + C(K) * F(K,J) * (0.5 * V(K) * V(K)) - SAV = SAV + C(K) * F(K,J) * abs(V(K)) - END DO - R(J) = SR - U(J) = (SU/SR) - ET(J) = SE - AV(J) = SAV - END DO - if (IT.eq.0) go to 1111 - - do j = 1, nxp1 - za = 0.0001 - zb = 0.99 - do while (abs(za-zb) .gt. 0.00001) - ga12 = 0 - gb12 = 0 - ga32 = 0 - gb32 = 0 - do l = 1, 50 - if (IT.eq.1) then - ga12 = ga12 + (za**l)*(-1)**(l-1)/(l**0.5) - gb12 = gb12 + (zb**l)*(-1)**(l-1)/(l**0.5) - ga32 = ga32 + (za**l)*(-1)**(l-1)/(l**1.5) - gb32 = gb32 + (zb**l)*(-1)**(l-1)/(l**1.5) - else - ga12 = ga12 + (za**l)/(l**0.5) - gb12 = gb12 + (zb**l)/(l**0.5) - ga32 = ga32 + (za**l)/(l**1.5) - gb32 = gb32 + (zb**l)/(l**1.5) - end if - end do - psia = 2*et(j) - ga32*(r(j)/ga12)**3/(2*pi) - r(j)*u(j)**2 - psib = 2*et(j) - gb32*(r(j)/gb12)**3/(2*pi) - r(j)*u(j)**2 - zc = (za + zb)/2 - gc12 = 0 - gc32 = 0 - gc52 = 0 - do l = 1, 50 - if (IT.eq.1) then - gc12 = gc12 + (zc**l)*(-1)**(l-1)/(l**0.5) - gc32 = gc32 + (zc**l)*(-1)**(l-1)/(l**1.5) - gc52 = gc52 + (zc**l)*(-1)**(l-1)/(l**2.5) - else - gc12 = gc12 + (zc**l)/(l**0.5) - gc32 = gc32 + (zc**l)/(l**1.5) - gc52 = gc52 + (zc**l)/(l**2.5) - end if - end do - psic = 2*et(j) - gc32*(r(j)/gc12)**3/(2*pi) - r(j)*u(j)**2 - - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(j) = zc - t(j) = r(j)**2 / (pi*gc12**2 ) - p(j) = et(j) - 0.5 * r(j) * u(j)**2 - - end do - go to 1112 -1111 continue - do j = 1, nxp1 - t(j) = 4*et(j)/r(j) - 2*u(j)*u(j) - z(j) = r(j) / SQRT(PI * t(j)) - p(j) = et(j) - 0.5 * r(j) * u(j)**2 - end do -1112 continue - - WRITE(*,*) ITER, X(NXP1/2), R(NXP1/2), Z(NXP1/2) - IF (ISTOP .EQ. 1) GO TO 2000 - ITER = ITER + 1 - GO TO 1000 -2000 CONTINUE - - DO K = 1, NV - WRITE (40,*) V(K), F(K,nxp1/3) - END DO - DO J = 1, NXP1 - WRITE (10,*) X(J), R(J), p(j), z(j), t(j) - END DO -STOP -END PROGRAM - - - - diff --git a/Trash&OldStuff/SBBGK_old/WENO3_2D.F90 b/Trash&OldStuff/SBBGK_old/WENO3_2D.F90 deleted file mode 100644 index 72bc3be..0000000 --- a/Trash&OldStuff/SBBGK_old/WENO3_2D.F90 +++ /dev/null @@ -1,438 +0,0 @@ -PROGRAM test_app_2 -IMPLICIT REAL(8) (A-H,O-Z) -REAL, DIMENSION (20,20,400,400) :: f -REAL, DIMENSION (400,400) :: ux,uy,z,t,r,et,p,fn,tha,thb,phia,phib -REAL, DIMENSION (400,400) :: fll,flh,fl,fhl,fhh,fh,gll,glh,gl,ghl,ghh,gh2 -REAL, DIMENSION (400) :: x,y -REAL, DIMENSION (20) :: c,v,gh,w - - NX = 50 - NY = 50 - CFL = 0.4 - OUTTIME = 0.2 - sv_point1 = (1./3.)*outtime - sv_point2 = (2./3.)*outtime - theta = 1 - ! MB = 0, FD = 1, BE = -1 - NV = 20 - PI = ATAN2(1.,1.)*4. - -OPEN (UNIT = 10, FILE = 'abscissas.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 20, FILE = 'sv_point(1).TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 30, FILE = 'sv_point(2).TEC', STATUS = 'UNKNOWN') - write(20,888) - write(20,*) 'zone T="sv_point(1)",I=',nx,',J=',ny - write(30,888) - write(30,*) 'zone T="sv_point(2)",I=',nx,',J=',ny -OPEN (UNIT = 60, FILE = 'results.TEC', STATUS = 'UNKNOWN') - write(60,888) - write(60,*) 'zone T="res_2d",I=',nx,',J=',ny -OPEN (UNIT = 90, FILE = 'f_initial.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 100, FILE = 'f_time.TEC', STATUS = 'UNKNOWN') - write(90,*)'variables = "Vx","Vy","fq1","fq2","fq3","fq4"' - write(90,*)'zone T="f_2d",I=',nv,',J=',nv - write(100,*) 'variables = "Vx","Vy","fq1","fq2","fq3","fq4"' - write(100,*)'zone T="f_2d",I=',nv,',J=',nv -888 format ('variables = "x","y","n","p","z"') - -! -! GAUSS-HERMITE QUADRATURE -! -GH(:)=(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738, & - -2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154, & - -0.737473728545,-0.245340708301,0.245340708301,0.737473728545, & - 1.2340762154,1.73853771212,2.25497400209,2.78880605843, & - 3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -W(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852, & - 0.544851742366,0.524080350949,0.509679027117,0.499920871336, & - 0.493843385272,0.490921500667,0.490921500667,0.493843385272, & - 0.499920871336,0.509679027117,0.524080350949,0.544851742366, & - 0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - DO I = 1, NV - C(I) = W(I) - V(I) = GH(I) - WRITE (10,*) C(I),V(I) - END DO - - Z1 = 0.142 - UX1 = -0.75 - UY1 = -0.5 - T1 = 2.078 - - Z2 = 0.4253 - UX2 = -0.75 - UY2 = 0.5 - T2 = 1.1494 - - Z3 = 0.142 - UX3 = 0.75 - UY3 = 0.5 - T3 = 2.078 - - Z4 = 0.6635 - UX4 = 0.75 - UY4 = -0.5 - T4 = 0.87685 - - DX = 1./DFLOAT(NX-1) - DY = 1./DFLOAT(NY-1) - X(1) = 0 - Y(1) = 0 - DO I = 2,NX - X(I) = X(I-1) + DX - END DO - DO J = 2, NY - Y(J) = Y(J-1) + DY - END DO - -DO I = 1,NX -DO J = 1,NY - if ((Y(J) .lt. 0.5) .and. (x(i) .gt. 0.5)) then - Z(I,J) = Z4 - UX(I,J)= UX4 - UY(I,J)= UY4 - T(I,J) = T4 - else if ((Y(J) .gt. 0.5) .and. (x(i) .lt. 0.5)) then - Z(I,J) = Z2 - UX(I,J)= UX2 - UY(I,J)= UY2 - T(I,J) = T2 - else if ((Y(J) .ge. 0.5) .and. (x(i) .ge. 0.5)) then - Z(I,J) = Z1 - UX(I,J)= UX1 - UY(I,J)= UY1 - T(I,J) = T1 - else - Z(I,J) = Z3 - UX(I,J)= UX3 - UY(I,J)= UY3 - T(I,J) = T3 - end if - - DO K = 1, NV - DO L = 1, NV - PP = ( (V(K)-UX(I,J))**2 + (V(L)-UY(I,J))**2 ) / T(I,J) - F(k,l,i,j) = 1/((EXP(PP)/Z(I,J)) + theta) - END DO - END DO -END DO -END DO - -do k = 1,nv -do l = 1,nv - write (90,*) v(k),v(l),f(k,l,nx*3/4,ny*3/4),f(k,l,nx/4,ny*3/4),f(k,l,nx/4,ny/4),f(k,l,nx*3/4,ny/4) -end do -end do - -ITER = 1 -TIME = 0 -ISTOP = 0 -1000 CONTINUE - - DT = min(DX,DY) * CFL/V(NV) - TIME = TIME + DT - DTDX = DT/DX - DTDY = DT/DY - -IF (TIME .GT. OUTTIME) THEN - DTCFL = OUTTIME - (TIME - DTCFL) - TIME = OUTTIME - DT = DTCFL/CFL - DTDX = DTCFL / DX - DTDY = DTCFL / DY - ISTOP = 1 -END IF - -DO I = 1, NX -DO J = 1, NY - DO K = 1, NV - DO L = 1, NV - PP = ( (V(K)-UX(I,J))**2 + (V(L)-UY(I,J))**2 ) / T(I,J) - F(k,l,i,j) = 1/((EXP(PP)/Z(I,J))+theta) - END DO - END DO -END DO -END DO - - eps = 1E-10 - c1 = - 1./6. - c2 = 2./6. - c3 = 5./6. - c4 = - 7./6. - c5 = 11./6. - -DO K = 1, NV -DO L = 1, NV - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - - DO I = 4, NX-3 - DO J = 4, NY-3 - sl0mx = vxm*(13./12.)*(f(k,l,i-2,j)-2*f(k,l,i-1,j)+f(k,l,i,j))**2 & - + vxm*(1./4.)*(f(k,l,i-2,j)-4.*f(k,l,i-1,j)+3.*f(k,l,i,j))**2 - sl1mx = vxm*(13./12.)*(f(k,l,i-1,j)-2*f(k,l,i,j)+f(k,l,i+1,j))**2 & - + vxm*(1./4.)*(f(k,l,i-1,j)-f(k,l,i+1,j))**2 - sl2mx = vxm*(13./12.)*(f(k,l,i,j)-2*f(k,l,i+1,j)+f(k,l,i+2,j))**2 & - + vxm*(1./4.)*(3.*f(k,l,i,j)-4.*f(k,l,i+1,j)+f(k,l,i+2,j))**2 - sl0px = vxp*(13./12.)*(f(k,l,i-3,j)-2*f(k,l,i-2,j)+f(k,l,i-1,j))**2 & - + vxp*(1./4.)*(f(k,l,i-3,j)-4.*f(k,l,i-2,j)+3.*f(k,l,i-1,j))**2 - sl1px = vxp*(13./12.)*(f(k,l,i-2,j)-2*f(k,l,i-1,j)+f(k,l,i,j))**2 & - + vxp*(1./4.)*(f(k,l,i-2,j)-f(k,l,i,j))**2 - sl2px = vxp*(13./12.)*(f(k,l,i-1,j)-2*f(k,l,i,j)+f(k,l,i+1,j))**2 & - + vxp*(1./4.)*(3.*f(k,l,i-1,j)-4.*f(k,l,i,j)+f(k,l,i+1,j))**2 - sr0mx = vxm*(13./12.)*(f(k,l,i-1,j)-2*f(k,l,i,j)+f(k,l,i+1,j))**2 & - + vxm*(1./4.)*(f(k,l,i-1,j)-4.*f(k,l,i,j)+3.*f(k,l,i+1,j))**2 - sr1mx = vxm*(13./12.)*(f(k,l,i,j)-2*f(k,l,i+1,j)+f(k,l,i+2,j))**2 & - + vxm*(1./4.)*(f(k,l,i,j)-f(k,l,i+2,j))**2 - sr2mx = vxm*(13./12.)*(f(k,l,i+1,j)-2*f(k,l,i+2,j)+f(k,l,i+3,j))**2 & - + vxm*(1./4.)*(3.*f(k,l,i+1,j)-4.*f(k,l,i+2,j)+f(k,l,i+3,j))**2 - sr0px = vxp*(13./12.)*(f(k,l,i-2,j)-2*f(k,l,i-1,j)+f(k,l,i,j))**2 & - + vxp*(1./4.)*(f(k,l,i-2,j)-4.*f(k,l,i-1,j)+3.*f(k,l,i,j))**2 - sr1px = vxp*(13./12.)*(f(k,l,i-1,j)-2*f(k,l,i,j)+f(k,l,i+1,j))**2 & - + vxp*(1./4.)*(f(k,l,i-1,j)-f(k,l,i+1,j))**2 - sr2px = vxp*(13./12.)*(f(k,l,i,j)-2*f(k,l,i+1,j)+f(k,l,i+2,j))**2 & - + vxp*(1./4.)*(3.*f(k,l,i,j)-4.*f(k,l,i+1,j)+f(k,l,i+2,j))**2 - - sl0my = vym*(13./12.)*(f(k,l,i,j-2)-2*f(k,l,i,j-1)+f(k,l,i,j))**2 & - + vym*(1./4.)*(f(k,l,i,j-2)-4.*f(k,l,i,j-1)+3.*f(k,l,i,j))**2 - sl1my = vym*(13./12.)*(f(k,l,i,j-1)-2*f(k,l,i,j)+f(k,l,i,j+1))**2 & - + vym*(1./4.)*(f(k,l,i,j-1)-f(k,l,i,j+1))**2 - sl2my = vym*(13./12.)*(f(k,l,i,j)-2*f(k,l,i,j+1)+f(k,l,i,j+2))**2 & - + vym*(1./4.)*(3.*f(k,l,i,j)-4.*f(k,l,i,j+1)+f(k,l,i,j+2))**2 - sl0py = vyp*(13./12.)*(f(k,l,i,j-3)-2*f(k,l,i,j-2)+f(k,l,i,j-1))**2 & - + vyp*(1./4.)*(f(k,l,i,j-3)-4.*f(k,l,i,j-2)+3.*f(k,l,i,j-1))**2 - sl1py = vyp*(13./12.)*(f(k,l,i,j-2)-2*f(k,l,i,j-1)+f(k,l,i,j))**2 & - + vyp*(1./4.)*(f(k,l,i,j-2)-f(k,l,i,j))**2 - sl2py = vyp*(13./12.)*(f(k,l,i,j-1)-2*f(k,l,i,j)+f(k,l,i,j+1))**2 & - + vyp*(1./4.)*(3.*f(k,l,i,j-1)-4.*f(k,l,i,j)+f(k,l,i,j+1))**2 - sr0my = vym*(13./12.)*(f(k,l,i,j-1)-2*f(k,l,i,j)+f(k,l,i,j+1))**2 & - + vym*(1./4.)*(f(k,l,i,j-1)-4.*f(k,l,i,j)+3.*f(k,l,i,j+1))**2 - sr1my = vym*(13./12.)*(f(k,l,i,j)-2*f(k,l,i,j+1)+f(k,l,i,j+2))**2 & - + vym*(1./4.)*(f(k,l,i,j)-f(k,l,i,j+2))**2 - sr2my = vym*(13./12.)*(f(k,l,i,j+1)-2*f(k,l,i,j+2)+f(k,l,i,j+3))**2 & - + vym*(1./4.)*(3.*f(k,l,i,j+1)-4.*f(k,l,i,j+2)+f(k,l,i,j+3))**2 - sr0py = vyp*(13./12.)*(f(k,l,i,j-2)-2*f(k,l,i,j-1)+f(k,l,i,j))**2 & - + vyp*(1./4.)*(f(k,l,i,j-2)-4.*f(k,l,i,j-1)+3.*f(k,l,i,j))**2 - sr1py = vyp*(13./12.)*(f(k,l,i,j-1)-2*f(k,l,i,j)+f(k,l,i,j+1))**2 & - + vyp*(1./4.)*(f(k,l,i,j-1)-f(k,l,i,j+1))**2 - sr2py = vyp*(13./12.)*(f(k,l,i,j)-2*f(k,l,i,j+1)+f(k,l,i,j+2))**2 & - + vyp*(1./4.)*(3.*f(k,l,i,j)-4.*f(k,l,i,j+1)+f(k,l,i,j+2))**2 - - al0mx = 1. / (10. * (eps + sl0mx))**2 - al1mx = 6. / (10. * (eps + sl1mx))**2 - al2mx = 3. / (10. * (eps + sl2mx))**2 - al0px = 1. / (10. * (eps + sl0px))**2 - al1px = 6. / (10. * (eps + sl1px))**2 - al2px = 3. / (10. * (eps + sl2px))**2 - ar0mx = 3. / (10. * (eps + sr0mx))**2 - ar1mx = 6. / (10. * (eps + sr1mx))**2 - ar2mx = 1. / (10. * (eps + sr2mx))**2 - ar0px = 3. / (10. * (eps + sr0px))**2 - ar1px = 6. / (10. * (eps + sr1px))**2 - ar2px = 1. / (10. * (eps + sr2px))**2 - - al0my = 1. / (10. * (eps + sl0my))**2 - al1my = 6. / (10. * (eps + sl1my))**2 - al2my = 3. / (10. * (eps + sl2my))**2 - al0py = 1. / (10. * (eps + sl0py))**2 - al1py = 6. / (10. * (eps + sl1py))**2 - al2py = 3. / (10. * (eps + sl2py))**2 - ar0my = 3. / (10. * (eps + sr0my))**2 - ar1my = 6. / (10. * (eps + sr1my))**2 - ar2my = 1. / (10. * (eps + sr2my))**2 - ar0py = 3. / (10. * (eps + sr0py))**2 - ar1py = 6. / (10. * (eps + sr1py))**2 - ar2py = 1. / (10. * (eps + sr2py))**2 - !weightings x - wl0mx = al0mx / (al0mx+al1mx+al2mx) - wl1mx = al1mx / (al0mx+al1mx+al2mx) - wl2mx = al2mx / (al0mx+al1mx+al2mx) - wl0px = al0px / (al0px+al1px+al2px) - wl1px = al1px / (al0px+al1px+al2px) - wl2px = al2px / (al0px+al1px+al2px) - wr0mx = ar0mx / (ar0mx+ar1mx+ar2mx) - wr1mx = ar1mx / (ar0mx+ar1mx+ar2mx) - wr2mx = ar2mx / (ar0mx+ar1mx+ar2mx) - wr0px = ar0px / (ar0px+ar1px+ar2px) - wr1px = ar1px / (ar0px+ar1px+ar2px) - wr2px = ar2px / (ar0px+ar1px+ar2px) - !weightings y - wl0my = al0my / (al0my+al1my+al2my) - wl1my = al1my / (al0my+al1my+al2my) - wl2my = al2my / (al0my+al1my+al2my) - wl0py = al0py / (al0py+al1py+al2py) - wl1py = al1py / (al0py+al1py+al2py) - wl2py = al2py / (al0py+al1py+al2py) - wr0my = ar0my / (ar0my+ar1my+ar2my) - wr1my = ar1my / (ar0my+ar1my+ar2my) - wr2my = ar2my / (ar0my+ar1my+ar2my) - wr0py = ar0py / (ar0py+ar1py+ar2py) - wr1py = ar1py / (ar0py+ar1py+ar2py) - wr2py = ar2py / (ar0py+ar1py+ar2py) - !negative & positive fluxes x - flmx=vxm * (wl0mx*(c1*f(k,l,i-2,j)+c3*f(k,l,i-1,j)+c2*f(k,l,i,j)) & - +wl1mx*(c2*f(k,l,i-1,j)+c3*f(k,l,i,j)+c1*f(k,l,i+1,j)) & - +wl2mx*(c5*f(k,l,i,j)+c4*f(k,l,i+1,j)+c2*f(k,l,i+2,j))) - flpx=vxp * (wl0px*(c2*f(k,l,i-3,j)+c4*f(k,l,i-2,j)+c5*f(k,l,i-1,j)) & - +wl1px*(c1*f(k,l,i-2,j)+c3*f(k,l,i-1,j)+c2*f(k,l,i,j)) & - +wl2px*(c2*f(k,l,i-1,j)+c3*f(k,l,i,j)+c1*f(k,l,i+1,j))) - frmx=vxm * (wr0mx*(c1*f(k,l,i-1,j)+c3*f(k,l,i,j)+c2*f(k,l,i+1,j)) & - +wr1mx*(c2*f(k,l,i,j)+c3*f(k,l,i+1,j)+c1*f(k,l,i+2,j)) & - +wr2mx*(c5*f(k,l,i+1,j)+c4*f(k,l,i+2,j)+c2*f(k,l,i+3,j))) - frpx=vxp * (wr0px*(c2*f(k,l,i-2,j)+c4*f(k,l,i-1,j)+c5*f(k,l,i,j)) & - +wr1px*(c1*f(k,l,i-1,j)+c3*f(k,l,i,j)+c2*f(k,l,i+1,j)) & - +wr2px*(c2*f(k,l,i,j)+c3*f(k,l,i+1,j)+c1*f(k,l,i+2,j))) - !negative & positive fluxes y - flmy=vym * (wl0my*(c1*f(k,l,i,j-2)+c3*f(k,l,i,j-1)+c2*f(k,l,i,j)) & - +wl1my*(c2*f(k,l,i,j-1)+c3*f(k,l,i,j)+c1*f(k,l,i,j+1)) & - +wl2my*(c5*f(k,l,i,j)+c4*f(k,l,i,j+1)+c2*f(k,l,i,j+2))) - flpy=vyp * (wl0py*(c2*f(k,l,i,j-3)+c4*f(k,l,i,j-2)+c5*f(k,l,i,j-1)) & - +wl1py*(c1*f(k,l,i,j-2)+c3*f(k,l,i,j-1)+c2*f(k,l,i,j)) & - +wl2py*(c2*f(k,l,i,j-1)+c3*f(k,l,i,j)+c1*f(k,l,i,j+1))) - frmy=vym * (wr0my*(c1*f(k,l,i,j-1)+c3*f(k,l,i,j)+c2*f(k,l,i,j+1)) & - +wr1my*(c2*f(k,l,i,j)+c3*f(k,l,i,j+1)+c1*f(k,l,i,j+2)) & - +wr2my*(c5*f(k,l,i,j+1)+c4*f(k,l,i,j+2)+c2*f(k,l,i,j+3))) - frpy=vyp * (wr0py*(c2*f(k,l,i,j-2)+c4*f(k,l,i,j-1)+c5*f(k,l,i,j)) & - +wr1py*(c1*f(k,l,i,j-1)+c3*f(k,l,i,j)+c2*f(k,l,i,j+1)) & - +wr2py*(c2*f(k,l,i,j)+c3*f(k,l,i,j+1)+c1*f(k,l,i,j+2))) - !fluxes x - flx = flmx + flpx - frx = frmx + frpx - !fluxes y - fly = flmy + flpy - fry = frmy + frpy - - fn(i,j) = f(k,l,i,j) - dt/dx * (frx - flx) - dt/dy * (fry - fly) - f(k,l,i,j) = fn(i,j) - - f(k,l,i,1) = fn(i,6) - f(k,l,i,2) = fn(i,5) - f(k,l,i,3) = fn(i,4) - - f(k,l,i,ny) = fn(i,ny-6) - f(k,l,i,ny-1)= fn(i,ny-5) - f(k,l,i,ny-2)= fn(i,ny-4) - - f(k,l,1,j) = fn(6,j) - f(k,l,2,j) = fn(5,j) - f(k,l,3,j) = fn(4,j) - - f(k,l,nx,j) = fn(nx-6,j) - f(k,l,nx-1,j)= fn(nx-5,j) - f(k,l,nx-2,j)= fn(nx-4,j) - END DO - END DO -END DO -END DO - -DO I = 1, NX -DO J = 1, NY - SR = 0 - SUX = 0 - SUY = 0 - SE = 0 - DO K = 1, NV - DO L = 1, NV - SR = SR + C(K)*C(L) * F(k,l,i,j) - SUX = SUX + C(K)*C(L) * F(k,l,i,j) * V(K) - SUY = SUY + C(K)*C(L) * F(k,l,i,j) * V(L) - SE = SE + C(K)*C(L) * F(k,l,i,j) * (0.5 * (V(K)*V(K) + V(L)*V(L))) - END DO - END DO - R(I,J) = SR - UX(I,J) = SUX/SR - UY(I,J) = SUY/SR - ET(I,J) = SE -END DO -END DO - -if (theta .eq. 0.) go to 1100 - -DO I = 1, NX -DO J = 1, NY - ZA = 0.1 - ZB = 0.9 - DO WHILE (ABS(ZA-ZB) .GT. 0.0001) - GA1 = 0 - GB1 = 0 - GA2 = 0 - GB2 = 0 - DO L = 1, 25 - if (theta .eq. 1.) then - GA1 = GA1 + (ZA**L) * (-1)**(L-1)/L - GB1 = GB1 + (ZB**L) * (-1)**(L-1)/L - GA2 = GA2 + (ZA**L) * (-1)**(L-1)/(L**2) - GB2 = GB2 + (ZB**L) * (-1)**(L-1)/(L**2) - else - GA1 = GA1 + (ZA**L) /L - GB1 = GB1 + (ZB**L) /L - GA2 = GA2 + (ZA**L) /(L**2) - GB2 = GB2 + (ZB**L) /(L**2) - end if - END DO - PSIA = 2*ET(I,J) - (GA2*(R(I,J)/GA1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - PSIB = 2*ET(I,J) - (GB2*(R(I,J)/GB1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - ZC = (ZA+ZB)/2 - GC1 = 0 - GC2 = 0 - DO L = 1, 25 - if (theta .eq. 1.) then - GC1 = GC1 + (ZC**L) * (-1)**(L-1)/L - GC2 = GC2 + (ZC**L) * (-1)**(L-1)/(L**2) - else - GC1 = GC1 + (ZC**L)/L - GC2 = GC2 + (ZC**L)/(L**2) - end if - END DO - PSIC = 2*ET(I,J) - (GC2*(R(I,J)/GC1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF - END DO - Z(I,J) = ZC - T(I,J) = R(I,J)/(PI*GC1) - P(I,j) = ET(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) -END DO -END DO -go to 1300 - -1100 continue -DO I = 1, NX -DO J = 1, NY - T(I,J) = (2* ET(I,J)/R(I,J))-(UX(I,J)**2+Uy(I,J)**2) - Z(I,J) = R(I,J)/(pi*T(i,j)) - P(I,j) = r(i,j)*T(i,j)/2 -END DO -END DO - -1300 continue -DO I = 1, NX -DO J = 1, NY - if (iter.eq.floor(sv_point1/DT)) then - WRITE (20,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) - else if (iter.eq.floor(sv_point2/dt)) then - WRITE (30,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) - end if -END DO -END DO - -WRITE (*,*) ITER,time, R(NX/2,NY/2), F(NV/2,NV/2,NX/2,NY/2) -IF (ISTOP .EQ. 1) GOTO 2000 -ITER = ITER + 1 -GOTO 1000 -PAUSE - -2000 CONTINUE -DO I = 1, NX -DO J = 1, NY - WRITE (60,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) -END DO -END DO - - -STOP -END PROGRAM diff --git a/Trash&OldStuff/SBBGK_old/WENO_1D_BGK.f90 b/Trash&OldStuff/SBBGK_old/WENO_1D_BGK.f90 deleted file mode 100644 index 25489e3..0000000 --- a/Trash&OldStuff/SBBGK_old/WENO_1D_BGK.f90 +++ /dev/null @@ -1,295 +0,0 @@ -PROGRAM MAIN -IMPLICIT REAL(8) (A-H,O-Z) -REAL, DIMENSION (1000,1000) :: F,FEQ, FFF -REAL, DIMENSION (1000) :: X, C, V, R, RI,P, U, T, TI, ET, EI, FN, FA, FB, FC, AV -REAL, DIMENSION (20) :: GH, W -REAL, DIMENSION (1000) :: Z, THETA, PSI, VIS,G1 -OPEN (UNIT = 10, FILE = 'POSTITER.TEC', STATUS = 'UNKNOWN') -write(10,*) 'variables = "x","r","p","z","t" ' -OPEN (UNIT = 20, FILE = 'INITCHECK.TEC', STATUS = 'UNKNOWN') -NX = 101 -NXP1 = NX -GHNC = 1 -CFL = 0.8 -OUTTIME = 0.1 -IT = 0 -IF (GHNC .EQ. 0) THEN -NV = 20 -ELSE -NV = 201 -END IF -PI = ATAN2(1.,1.)*4. -GH(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -W(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) -IF (GHNC .EQ. 1) GO TO 10 - DO I = 1, NV - C(I) = W(I) - V(I) = GH(I) - END DO - GO TO 30 -10 CONTINUE - V1 = -20 - V2 = 20 - DV = (V2-V1)/(NV-1.) - DO I = 1, NV - V(I) = V1 + DV * (I-1.) - END DO - DO I = 2, (NV-1) - C(I) = 64./45. * DV - IF(MOD(I,4).EQ.1) C(I) = 28./45. * DV - IF(MOD(I,4).EQ.3) C(I) = 24./45. * DV - END DO - C(1) = 14./45. * DV - C(NV) = C(1) -30 CONTINUE - - UL = 0. - TL = 4.38385 - ZL = 0.2253353 - UR = 0. - TR = 8.972544 - ZR = 0.1204582 - - - DX = 1./DFLOAT(NX-1) - X(1) = -0.5 *DX - DO J = 2,NXP1 - X(J) = X(J-1) + DX - END DO - - DO J = 1, NXP1 - IF (X(J).LE.0.5)THEN - U(J) = UL - T(J) = TL - Z(J) = ZL - ELSE - U(J) = UR - T(J) = TR - Z(J) = ZR - END IF - - DO K = 1, NV - PP = (V(K)-U(J))*(V(K)-U(J))/T(J) - f(k,j) = 1/((EXP(PP)/Z(J)) + IT) - END DO - END DO - - DO J = 1, NXP1 - SR = 0 - SU = 0 - SE = 0 - SAV= 0 - DO K = 1, NV - SR = SR + C(K) * F(K,J) - SU = SU + C(K) * F(K,J) * V(K) - SE = SE + C(K) * F(K,J) * (0.5 * V(K) * V(K)) - SAV = SAV + C(K) * F(K,J) * abs(V(K)) - END DO - R(J) = SR - U(J) = SU/SR - ET(J) = SE - AV(j) = SAV - WRITE (20,*) X(J), R(J), Z(J), ET(J) - END DO -ITER = 1 -TIME = 0 -ISTOP = 0 - -1000 CONTINUE - DO J = 1, NXP1 - c_kn = 0.001 - tau = 0.001 - - vis(j) = c_kn / av(j) - END DO - - DT = DX * CFL/V(NV) - TIME = TIME + DT - DTDX = DT/DX - - IF (TIME .GT. OUTTIME) THEN - DTCFL = OUTTIME - (TIME - DTCFL) - TIME = OUTTIME - DT = DTCFL/CFL - DTDX = DTCFL / DX - ISTOP = 1 - END IF - DO J = 1, NXP1 - DO K = 1, NV - PP = (V(K)-U(J)) * (V(K)-U(J)) /T(J) - !Feq(K,J) = 1/((EXP(PP)/Z(J)) + IT ) - F(K,J) = 1/((EXP(PP)/Z(J)) + IT ) - END DO - END DO - - eps = 1E-25 - c1 = - 1./6. - c2 = 2./6. - c3 = 5./6. - c4 = - 7./6. - c5 = 11./6. - - DO K = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - do j = 4, nxp1-3 - sl0m = vxm*(13./12.)*(f(k,j-2)-2*f(k,j-1)+f(k,j))**2 + vxm*(1./4.)*(f(k,j-2)-4.*f(k,j-1)+3.*f(k,j))**2 - sl1m = vxm*(13./12.)*(f(k,j-1)-2*f(k,j)+f(k,j+1))**2 + vxm*(1./4.)*(f(k,j-1)-f(k,j+1))**2 - sl2m = vxm*(13./12.)*(f(k,j)-2*f(k,j+1)+f(k,j+2))**2 + vxm*(1./4.)*(3.*f(k,j)-4.*f(k,j+1)+f(k,j+2))**2 - sl0p = vxp*(13./12.)*(f(k,j-3)-2*f(k,j-2)+f(k,j-1))**2 + vxp*(1./4.)*(f(k,j-3)-4.*f(k,j-2)+3.*f(k,j-1))**2 - sl1p = vxp*(13./12.)*(f(k,j-2)-2*f(k,j-1)+f(k,j))**2 + vxp*(1./4.)*(f(k,j-2)-f(k,j))**2 - sl2p = vxp*(13./12.)*(f(k,j-1)-2*f(k,j)+f(k,j+1))**2 + vxp*(1./4.)*(3.*f(k,j-1)-4.*f(k,j)+f(k,j+1))**2 - - sr0m = vxm*(13./12.)*(f(k,j-1)-2*f(k,j)+f(k,j+1))**2 + vxm*(1./4.)*(f(k,j-1)-4.*f(k,j)+3.*f(k,j+1))**2 - sr1m = vxm*(13./12.)*(f(k,j)-2*f(k,j+1)+f(k,j+2))**2 + vxm*(1./4.)*(f(k,j)-f(k,j+2))**2 - sr2m = vxm*(13./12.)*(f(k,j+1)-2*f(k,j+2)+f(k,j+3))**2 + vxm*(1./4.)*(3.*f(k,j+1)-4.*f(k,j+2)+f(k,j+3))**2 - sr0p = vxp*(13./12.)*(f(k,j-2)-2*f(k,j-1)+f(k,j))**2 + vxp*(1./4.)*(f(k,j-2)-4.*f(k,j-1)+3.*f(k,j))**2 - sr1p = vxp*(13./12.)*(f(k,j-1)-2*f(k,j)+f(k,j+1))**2 + vxp*(1./4.)*(f(k,j-1)-f(k,j+1))**2 - sr2p = vxp*(13./12.)*(f(k,j)-2*f(k,j+1)+f(k,j+2))**2 + vxp*(1./4.)*(3.*f(k,j)-4.*f(k,j+1)+f(k,j+2))**2 - - al0m = 1. / (10. * (eps + sl0m))**2 - al1m = 6. / (10. * (eps + sl1m))**2 - al2m = 3. / (10. * (eps + sl2m))**2 - al0p = 1. / (10. * (eps + sl0p))**2 - al1p = 6. / (10. * (eps + sl1p))**2 - al2p = 3. / (10. * (eps + sl2p))**2 - - ar0m = 3. / (10. * (eps + sr0m))**2 - ar1m = 6. / (10. * (eps + sr1m))**2 - ar2m = 1. / (10. * (eps + sr2m))**2 - ar0p = 3. / (10. * (eps + sr0p))**2 - ar1p = 6. / (10. * (eps + sr1p))**2 - ar2p = 1. / (10. * (eps + sr2p))**2 - - wl0m = al0m / (al0m+al1m+al2m) - wl1m = al1m / (al0m+al1m+al2m) - wl2m = al2m / (al0m+al1m+al2m) - wl0p = al0p / (al0p+al1p+al2p) - wl1p = al1p / (al0p+al1p+al2p) - wl2p = al2p / (al0p+al1p+al2p) - - wr0m = ar0m / (ar0m+ar1m+ar2m) - wr1m = ar1m / (ar0m+ar1m+ar2m) - wr2m = ar2m / (ar0m+ar1m+ar2m) - wr0p = ar0p / (ar0p+ar1p+ar2p) - wr1p = ar1p / (ar0p+ar1p+ar2p) - wr2p = ar2p / (ar0p+ar1p+ar2p) - - flm=vxm * (wl0m*(c1*f(k,j-2)+c3*f(k,j-1)+c2*f(k,j))+wl1m*(c2*f(k,j-1)+c3*f(k,j)+c1*f(k,j+1))+wl2m*(c5*f(k,j)+c4*f(k,j+1)+c2*f(k,j+2))) - flp=vxp * (wl0p*(c2*f(k,j-3)+c4*f(k,j-2)+c5*f(k,j-1))+wl1p*(c1*f(k,j-2)+c3*f(k,j-1)+c2*f(k,j))+wl2p*(c2*f(k,j-1)+c3*f(k,j)+c1*f(k,j+1))) - frm=vxm * (wr0m*(c1*f(k,j-1)+c3*f(k,j)+c2*f(k,j+1))+wr1m*(c2*f(k,j)+c3*f(k,j+1)+c1*f(k,j+2))+wr2m*(c5*f(k,j+1)+c4*f(k,j+2)+c2*f(k,j+3))) - frp=vxp * (wr0p*(c2*f(k,j-2)+c4*f(k,j-1)+c5*f(k,j))+wr1p*(c1*f(k,j-1)+c3*f(k,j)+c2*f(k,j+1))+wr2p*(c2*f(k,j)+c3*f(k,j+1)+c1*f(k,j+2))) - - fl = flm + flp - fr = frm + frp - - fn(j) = f(k,j) - dt/dx * (fr - fl) - END DO - - DO j = 1,NXP1 - F(K,J) = FN(J) - - F(K,1) = fn(4) - F(K,2) = fn(4) - F(k,3) = fn(4) - F(K,NXP1) = fn(nxp1-3) - F(K,NXP1-1) = fn(nxp1-3) - F(K,NXP1-2) = fn(nxp1-3) - END DO - END DO - DO J = 1, NXP1 - SR = 0 - SU = 0 - SE = 0 - SAV= 0 - DO K = 1, NV - SR = SR + C(K) * F(K,J) - SU = SU + C(K) * F(K,J) * V(K) - SE = SE + C(K) * F(K,J) * (0.5 * V(K) * V(K)) - SAV = SAV + C(K) * F(K,J) * abs(V(K)) - END DO - R(J) = SR - U(J) = (SU/SR) - ET(J) = SE - AV(J) = SAV - END DO - if (IT.eq.0) go to 1111 - - do j = 1, nxp1 - za = 0.0001 - zb = 0.99 - do while (abs(za-zb) .gt. 0.00001) - ga12 = 0 - gb12 = 0 - ga32 = 0 - gb32 = 0 - do l = 1, 50 - if (IT.eq.1) then - ga12 = ga12 + (za**l)*(-1)**(l-1)/(l**0.5) - gb12 = gb12 + (zb**l)*(-1)**(l-1)/(l**0.5) - ga32 = ga32 + (za**l)*(-1)**(l-1)/(l**1.5) - gb32 = gb32 + (zb**l)*(-1)**(l-1)/(l**1.5) - else - ga12 = ga12 + (za**l)/(l**0.5) - gb12 = gb12 + (zb**l)/(l**0.5) - ga32 = ga32 + (za**l)/(l**1.5) - gb32 = gb32 + (zb**l)/(l**1.5) - end if - end do - psia = 2*et(j) - ga32*(r(j)/ga12)**3/(2*pi) - r(j)*u(j)**2 - psib = 2*et(j) - gb32*(r(j)/gb12)**3/(2*pi) - r(j)*u(j)**2 - zc = (za + zb)/2 - gc12 = 0 - gc32 = 0 - gc52 = 0 - do l = 1, 50 - if (IT.eq.1) then - gc12 = gc12 + (zc**l)*(-1)**(l-1)/(l**0.5) - gc32 = gc32 + (zc**l)*(-1)**(l-1)/(l**1.5) - gc52 = gc52 + (zc**l)*(-1)**(l-1)/(l**2.5) - else - gc12 = gc12 + (zc**l)/(l**0.5) - gc32 = gc32 + (zc**l)/(l**1.5) - gc52 = gc52 + (zc**l)/(l**2.5) - end if - end do - psic = 2*et(j) - gc32*(r(j)/gc12)**3/(2*pi) - r(j)*u(j)**2 - - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(j) = zc - t(j) = r(j)**2 / (pi*gc12**2 ) - p(j) = et(j) - 0.5 * r(j) * u(j)**2 - - end do - go to 1112 -1111 continue - do j = 1, nxp1 - t(j) = 4*et(j)/r(j) - 2*u(j)*u(j) - z(j) = r(j) / SQRT(PI * t(j)) - p(j) = et(j) - 0.5 * r(j) * u(j)**2 - end do -1112 continue - - WRITE(*,*) ITER, X(NXP1/2), R(NXP1/2), Z(NXP1/2) - IF (ISTOP .EQ. 1) GO TO 2000 - ITER = ITER + 1 - GO TO 1000 -2000 CONTINUE - - DO K = 1, NV - WRITE (40,*) V(K), F(K,nxp1/3) - END DO - DO J = 1, NXP1 - WRITE (10,*) X(J), R(J), p(j), z(j), t(j) - END DO -STOP -END PROGRAM - - - - diff --git a/Trash&OldStuff/SBBGK_old/Z-Finder(1-D).f90 b/Trash&OldStuff/SBBGK_old/Z-Finder(1-D).f90 deleted file mode 100644 index 5511283..0000000 --- a/Trash&OldStuff/SBBGK_old/Z-Finder(1-D).f90 +++ /dev/null @@ -1,60 +0,0 @@ -program z -!this program finds z from et,r,ux,uy -IMPLICIT REAL (A-H,O-Z) -OPEN (UNIT = 10, FILE = 'z.TEC', STATUS = 'UNKNOWN') -PI = ATAN2(1.,1.)*4. -!INPUT -et = 2.4 -r = 1. -u = 2. - -it = 1 -!iteration -ZA = 0.001 -ZB = 0.999 - do while (abs(za-zb) .gt. 0.000001) - ga12 = 0 - gb12 = 0 - ga32 = 0 - gb32 = 0 - do l = 1,100 - if (IT.eq.1) then - ga12 = ga12 + (za**l)*(-1)**(l-1)/(l**0.5) - gb12 = gb12 + (zb**l)*(-1)**(l-1)/(l**0.5) - ga32 = ga32 + (za**l)*(-1)**(l-1)/(l**1.5) - gb32 = gb32 + (zb**l)*(-1)**(l-1)/(l**1.5) - else - ga12 = ga12 + (za**l)/(l**0.5) - gb12 = gb12 + (zb**l)/(l**0.5) - ga32 = ga32 + (za**l)/(l**1.5) - gb32 = gb32 + (zb**l)/(l**1.5) - end if - end do - psia = 2*et - ga32*(r/ga12)**3/(2*pi) - r*u**2 - psib = 2*et - gb32*(r/gb12)**3/(2*pi) - r*u**2 - zc = (za + zb)/2 - gc12 = 0 - gc32 = 0 - gc52 = 0 - do l = 1, 100 - if (IT.eq.1) then - gc12 = gc12 + (zc**l)*(-1)**(l-1)/(l**0.5) - gc32 = gc32 + (zc**l)*(-1)**(l-1)/(l**1.5) - gc52 = gc52 + (zc**l)*(-1)**(l-1)/(l**2.5) - else - gc12 = gc12 + (zc**l)/(l**0.5) - gc32 = gc32 + (zc**l)/(l**1.5) - gc52 = gc52 + (zc**l)/(l**2.5) - end if - end do - psic = 2*et - gc32*(r/gc12)**3/(2*pi) - r*u**2 - - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do -Z1 = ZC -write (10,*) z1, gc12, gc32 -end \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/Z-Finder(2-D).F90 b/Trash&OldStuff/SBBGK_old/Z-Finder(2-D).F90 deleted file mode 100644 index 444bcc7..0000000 --- a/Trash&OldStuff/SBBGK_old/Z-Finder(2-D).F90 +++ /dev/null @@ -1,43 +0,0 @@ -program z -!this program finds z from et,r,ux,uy -IMPLICIT REAL (A-H,O-Z) -OPEN (UNIT = 10, FILE = 'z.TEC', STATUS = 'UNKNOWN') -PI = ATAN2(1.,1.)*4. -!INPUT -et = 0.22263 -r = 0.521295 -ux = -0.42308 -uy = 0. -!iteration -ZA = 0.001 -ZB = 0.999 -DO WHILE (ABS(ZA-ZB) .GT. 0.00001) - GA1 = 0 - GB1 = 0 - GA2 = 0 - GB2 = 0 - DO L = 1, 50 - GA1 = GA1 + (ZA**L) * (-1)**(L-1)/L - GB1 = GB1 + (ZB**L) * (-1)**(L-1)/L - GA2 = GA2 + (ZA**L) * (-1)**(L-1)/(L**2) - GB2 = GB2 + (ZB**L) * (-1)**(L-1)/(L**2) - END DO - PSIA = 2*ET - (GA2*(R/GA1)**2)/PI - R*(UX*UX+UY*UY) - PSIB = 2*ET - (GB2*(R/GB1)**2)/PI - R*(UX*UX+UY*UY) - ZC = (ZA+ZB)/2 - GC1 = 0 - GC2 = 0 - DO L = 1, 50 - GC1 = GC1 + (ZC**L) * (-1)**(L-1)/L - GC2 = GC2 + (ZC**L) * (-1)**(L-1)/(L**2) - END DO - PSIC = 2*ET - (GC2*(R/GC1)**2)/PI - R*(UX*UX+UY*UY) - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF -END DO -Z1 = ZC -write (10,*) z1, gc2, gc1 -end \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/c_bgk1(cese).for b/Trash&OldStuff/SBBGK_old/c_bgk1(cese).for deleted file mode 100644 index fcc6e5f..0000000 --- a/Trash&OldStuff/SBBGK_old/c_bgk1(cese).for +++ /dev/null @@ -1,177 +0,0 @@ - implicit real*8(a-h,o-z) - parameter (nxd=1000) - dimension x(nxd), c(nxd), v(nxd) - dimension u(nxd), T(nxd), et(nxd), ei(nxd), r(nxd), P(nxd) - dimension fij(nxd,nxd),fxij(nxd,nxd),fij_eq(nxd,nxd) -c Authored by : Bagus Putra Muljadi (d97543016@ntu.edu.tw) -c One-Dimensional shock tube for arbitrary statistics -c Based on Semiclassical Boltzmann-BGK -c Insert it = 0: Maxwell-Boltzmann, 1: Fermi-Dirac, -1: Bose-Einstein -c CE/SE w-alpha scheme - outtime = 0.15 - kgrid = 100 - cn = 0.9 - nv = 201 - ala = 3 - en = 0 - r_time = 0.0005 -c - v1 = -20 - v2 = 20 - dv = (v2-v1)/(nv-1.) - do i = 1, nv - v(i) = v1 + dv * (i-1.) - end do - do i = 2, (nv-1) - c(i) = 64./45. * dv - if(mod(i,4).eq.1) c(i) = 28./45. * dv - if(mod(i,4).eq.3) c(i) = 24./45. * dv - end do - c(1) = 14./45. * dv - c(nv) = c(1) -c - dl = 10. - ul = 0. - Tl = 1.667 - dr = 1. - ur = 0. - Tr = 1.333 -c - dx = 1.d0/dfloat(kgrid) -c - hdx = dx/2.d0 - k1 = 2*kgrid + 1 - k2 = k1 + 1 - k3 = k1 - 2 - pi = 3.1415926535897932d0 -c - open (unit=8,file='ctau.tec',status='unknown') - write(8,*) 'variables = "x","r","T","P","z"' -c - do 100 j = 1,k2 - x(j) = dfloat(j-1)*hdx - if (x(j).le.0.5)then - r(j) = dl - u(j) = ul - T(j) = Tl - else - r(j) = dr - u(j) = ur - T(j) = Tr - end if - do k = 1, nv - pp = -(v(k)-u(j))*(v(k)-u(j))/t(j) - fij(k,j) = r(j)/sqrt(pi*t(j))*exp(pp) - fxij(k,j) = 0 - end do -c -100 continue -c - iter = 1 - time = 0 - istop = 0 -c -1000 continue - - dt = cn*dx/v(nv) - time = time + dt - if (time.gt.outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cn - istop = 1 - end if -c - do k = 1, nv - do j = 1,k2 - pp = -(v(k)-u(j))*(v(k)-u(j))/t(j) - fij_eq(k,j) = r(j)/sqrt(pi*t(j))*exp(pp) - - if (en.eq.0) then - fij(k,j) = fij_eq(k,j) - end if - - end do - end do - -c - do 500 k = 1, nv - anu = v(k)*dt/dx - h = 0.5*abs(anu) - a1 = (1.d0 - anu)/2.d0 - a2 = (1.d0 + anu)/2.d0 - a3 = (1.d0 - anu**2)/2.d0 - a4 = 1.d0 - h + 2.d0*anu - a5 = 1.d0 - h - 2.d0*anu - a6 = 2.d0*(1.d0 + h) -c -c CE/SE w-alpha -c - do 300 i = 1,2 - j1 = 3 - i + (i/2)*2 - j2 = j1 + 2*(kgrid-1) - do 200 j = j1,j2,2 - if (en.eq.0) then - fij(k,j) = a1*fij(k,j+1) + a2*fij(k,j-1) - + + a3*(fxij(k,j-1) - fxij(k,j+1)) -c + + dt*(fij_eq(k,j)-fij(k,j))/(2*r_time) - else - fij(k,j) = a1*fij(k,j+1) + a2*fij(k,j-1) - + + a3*(fxij(k,j-1) - fxij(k,j+1)) - + + dt*(fij_eq(k,j)-fij(k,j))/(2*r_time) - end if - fp = fij(k,j+1) - a4*fxij(k,j+1) - fm = fij(k,j-1) + a5*fxij(k,j-1) - fmbar = (fij(k,j)-fm)/(0.5*a6) - fpbar = (fp-fij(k,j))/(0.5*a6) - wm = abs(fpbar)**ala/(abs(fmbar)**ala+abs(fpbar)**ala+1e-20) - wp = abs(fmbar)**ala/(abs(fmbar)**ala+abs(fpbar)**ala+1e-20) - fxij(k,j) = (wm*fmbar)+(wp*fpbar) -200 continue - if (j1.eq.3) goto 250 - fij(k,k2) = fij(k,k3) - fxij(k,k2) = fxij(k,k3) - goto 300 -250 continue - fij(k,1) = fij(k,3) - fxij(k,1) = fxij(k,3) - -300 continue -500 continue -c -c Quadrature Method -c - - do j = 1,k2 - sr = 0 - su = 0 - se = 0 - do k = 1, nv - sr = sr + c(k) * fij(k,j) - su = su + c(k) * fij(k,j) * v(k) - se = se + c(k) * fij(k,j) * 0.5d0 * v(k) * v(k) - end do - r(j) = sr - u(j) = su/sr - et(j)= 0.5*se - ei(j) = se/sr-0.5*u(j)*u(j) - t(j) = 4.*ei(j) - p(j) = r(j)*t(j) - end do - -c - if (istop.eq.1) go to 2000 - iter = iter + 1 - write(*,15) time, r(k1/2) -15 format ('elapsed time:',F7.4,4X, 'density at x=0.5:',F7.4) - - go to 1000 - -c -2000 continue - do 400 j = 2,k2,2 - x(j) = dfloat(j-1)*hdx - write (8,*) x(j),r(j),T(j),P(j),u(j) -400 continue - stop - end diff --git a/Trash&OldStuff/SBBGK_old/cagrid2D.for b/Trash&OldStuff/SBBGK_old/cagrid2D.for deleted file mode 100644 index a495b1e..0000000 --- a/Trash&OldStuff/SBBGK_old/cagrid2D.for +++ /dev/null @@ -1,55 +0,0 @@ - program NACA -c - PARAMETER (MAXWK=300000) - implicit real*8 (a-h, o-z) -c - INAME = 70 - IGRID = 71 - OPEN(INAME,FILE='B70.TEC' ,STATUS='UNKNOWN') - OPEN(IGRID,FILE='B11.GRD' ,STATUS='UNKNOWN') -C - PI=4.*ATAN(1.) -C - NI=91 - NJ=91 - APHA=20.*PI/180. -C - CALL GRIDIN(NI,NJ,APHA) - - STOP - END -C - SUBROUTINE GRIDIN(NI,NJ,APHA) - - implicit real*8 (a-h, o-z) - DIMENSION X(NI,NJ),Y(NI,NJ) - DIMENSION D(NI,NJ),XM(NI,NJ),P(NI,NJ),T(NI,NJ),U(NI,NJ),V(NI,NJ) -! DIMENSION X1(NI,NJ),Y1(NI,NJ),U1(NI,NJ),V1(NI,NJ) -C - WRITE(71,*) NI,NJ -C - READ(70,*) (( X(I,J),I=1,NI),J=1,NJ), - 1 (( Y(I,J),I=1,NI),J=1,NJ), - 1 (( D(I,J),I=1,NI),J=1,NJ), - 1 ((XM(I,J),I=1,NI),J=1,NJ), - 1 (( P(I,J),I=1,NI),J=1,NJ), - 1 (( T(I,J),I=1,NI),J=1,NJ), - 1 (( U(I,J),I=1,NI),J=1,NJ), - 1 (( V(I,J),I=1,NI),J=1,NJ) -C - write(71,*) ((X(I,J),I=1,NI),J=1,NJ), - 1 ((Y(I,J),I=1,NI),J=1,NJ) -! 1 ((D(I,J),I=1,NI),J=1,NJ), -! 1 ((XM(I,J),I=1,NI),J=1,NJ), -! 1 ((P(I,J),I=1,NI),J=1,NJ), -! 1 ((T(I,J),I=1,NI),J=1,NJ), -! 1 ((U(I,J),I=1,NI),J=1,NJ), -! 1 ((V(I,J),I=1,NI),J=1,NJ) - write(71,*)" END OF GRID" -c - close(71) -C - close(70) -C - RETURN - END \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/emery.f90 b/Trash&OldStuff/SBBGK_old/emery.f90 deleted file mode 100644 index 198bad9..0000000 --- a/Trash&OldStuff/SBBGK_old/emery.f90 +++ /dev/null @@ -1,869 +0,0 @@ -PROGRAM MACHSTEP -IMPLICIT NONE -REAL, DIMENSION (32,32,400,400) :: F,FEQ -REAL, DIMENSION (400,400) :: UX,UY,Z,T,R,ET,P,FN,FNL,THA,THB,PHIA,PHIB -REAL, DIMENSION (400,400) :: RHS,RHSL,FLL,FLH,FL,FHL,FHH,FH,GLL,GLH,GL,GHL,GHH,GH2 -REAL, DIMENSION (400) :: X,Y -REAL, DIMENSION (32) :: CX,CY,VX,VY,GH,W -real, dimension (400,400,2) :: RR -CHARACTER *16 FNAM -INTEGER NXT,NYT,NX,NY,NV,I,J,K,L,M,N,ITER,ISTOP,SK,SL,TOTITER,GAP,NUMFILES -INTEGER IWXA,IWXB,IWYA,IWYB,IMEX,XLA,XLB,YLA,YLB,NXL,NYL,FILENO,FILEINDX -INTEGER XR1A,XR1B,YR1A,YR1B,NXR1,NYR1 -INTEGER XR2A,XR2B,YR2A,YR2B,NXR2,NYR2 -INTEGER XR3A,XR3B,YR3A,YR3B,NXR3,NYR3 -INTEGER iz -INTEGER XSALL,XFALL,YSALL,YFALL -REAL(8) CFL,TIME,OUTTIME,RES,NORMRES -REAL(8) LX,LY,R_TIME,PI,Z1,UX1,UY1,T1,Z2,UX2,UY2,T2 -REAL(8) DX,DY,VXP,VXM,VYP,VYM,DTDY,DTDX,DTCFL -REAL(8) SR,SUX,SUY,SE -REAL(8) THETA,PP,DT - - !DOMAIN - !|| NXT !! - !|| NYT !! - NXT = 172 - NYT = 52 - IMEX = 1 - ! ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ! - ! IMEX: 0 = EXPLICIT; 1 = IMPLICIT ! - ! ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ! - CFL = 0.99 - OUTTIME = 2.0 - THETA = 1 - NV = 32 - R_TIME = 0.1 - PI = ATAN2(1.,1.)*4. - -OPEN (UNIT = 100, FILE = 'RESIDUAL.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 200, FILE = 'RESULTS.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 300, FILE = 'TEST.TEC', STATUS = 'UNKNOWN') -999 FORMAT ('VARIABLES = "TIME","RESIDUAL"') -WRITE(100,999) -888 FORMAT ('VARIABLES = "X","Y","N","UX","UY","P","T","Z"') -! GAUSS-HERMITE QUADRATURE ! -!GH(1:5) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843/) -!GH(6:10) =(/-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301/) -!GH(11:15) =(/0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209/) -!GH(16:20) =(/2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -!W (1:5) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366/) -!W (6:10) =(/0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667/) -!W (11:15) =(/0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949/) -!W (16:20) =(/0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) -GH(1:5) =(/-7.12581390983,-6.40949814928,-5.81222594946,-5.27555098664,-4.77716450334/) -GH(6:10) =(/-4.30554795347,-3.85375548542,-3.41716749282,-2.99249082501,-2.57724953773/) -GH(11:15) =(/-2.16949918361,-1.76765410946,-1.37037641095,-0.97650046359,-0.584978765436/) -GH(16:20) =(/-0.194840741569,0.194840741569,0.584978765436,0.97650046359,1.37037641095/) -GH(21:25) =(/1.76765410946,2.16949918361,2.57724953773,2.99249082501,3.41716749282/) -GH(26:30) =(/3.85375548542,4.30554795347,4.77716450334,5.27555098664,5.81222594946/) -GH(31:32) =(/6.40949814928,7.12581390983/) -W (1:5) =(/0.824566523071,0.640950485906,0.561749015435,0.515037283347,0.48357144163/) -W (6:10) =(/0.460786455454,0.443553185862,0.430163710393,0.419597752949,0.411206128685/) -W (11:15) =(/0.404557061809,0.399354844618,0.395393939396,0.392531864366,0.390672744629/) -W (16:20) =(/0.389757342027,0.389757342027,0.390672744629,0.392531864366,0.395393939396/) -W (21:25) =(/0.399354844618,0.404557061809,0.411206128685,0.419597752949,0.430163710393/) -W (26:30) =(/0.443553185862,0.460786455454,0.48357144163,0.515037283347,0.561749015435/) -W (31:32) =(/0.640950485906,0.824566523071/) - DO I = 1, NV - CX(I) = W(I) - VX(I) = GH(I) - CY(I) = W(I) - VY(I) = GH(I) - END DO -! - Z1 = 0.311943688 ! N1 = 0.4 - UX1 = 3.5 ! P1 = 0.2 - UY1 = 0. - T1 = 1.42857143 -! - Z2 = 0.1 - UX2 = 0. - UY2 = 0. - T2 = 0.5 -! - LX = 3.4 - LY = 1. - NX = NXT-2 - NY = NYT-2 - DX = LX/DFLOAT(NX-1) - DY = LY/DFLOAT(NY-1) - X(1) = 0.-DX - Y(1) = 0.-DY - DO I = 2,NXT - X(I) = X(I-1) + DX - END DO - DO J = 2, NYT - Y(J) = Y(J-1) + DY - END DO - ! DELTA TIME - DT = MIN(DX,DY) * CFL/VX(NV) - TOTITER = FLOOR(OUTTIME/DT) - NUMFILES = 50 - GAP = TOTITER/NUMFILES +1 - IF (TOTITER .LT. NUMFILES) THEN - NUMFILES = TOTITER - END IF - !WRITE(*,*) 'APPROX ITER:',TOTITER,'APPROX NO. FILES:',NUMFILES - DO I = 1,NUMFILES - WRITE(FNAM,300) I - !WRITE(6,*) FNAM - OPEN(I,FILE=FNAM) - WRITE(I,888) - !CLOSE(I) - END DO -300 FORMAT ('OUTPUT',I3.3,'.TEC') - XSALL = 2 ! INTEGERS OF COMP. DOMAIN - XFALL = NX+XSALL-1 - YSALL = 2 - YFALL = NY+YSALL-1 - ! - XLA = XSALL - XLB = ((5*NX/17)) + XLA - 1 - NXL = XLB - XLA + 1 - YLA = YSALL - YLB = YLA + NY - 1 - NYL = YLB - YLA + 1 - ! - XR1A = XLB+1 - XR1B = XR1A + (4*NX/17) - 1 - NXR1 = XR1B - XR1A +1 - YR1A = YSALL + NY/5 - YR1B = YLB - NYR1 = YR1B - YR1A + 1 - ! - NXR2 = NXR1 - XR2A = XR1B + 1 - XR2B = XR2A + NXR2 - 1 - NYR2 = NYR1 - YR2A = YR1A - YR2B = YR1B - ! - NXR3 = NXR2 - XR3A = XR2B + 1 - XR3B = XR3A + NXR3 - 1 - NYR3 = NYR2 - YR3A = YR2A - YR3B = YR2B - ! - IWXA = XLB+1 ! INTEGERS OF SOLID WALL - IWXB = XFALL+1 - IWYA = YSALL-1 - IWYB = YR1A - 1 -WRITE(300,*) ('VARIABLES = "X","Y"') - ! -WRITE(300,*) 'ZONE T="L",I=',NYL,',J=',NXL -DO I = XLA,XLB -DO J = YLA,YLB - WRITE (300,*) X(I),Y(J) -END DO -END DO -! -WRITE(300,*) 'ZONE T="R1",I=',NYR1,',J=',NXR1+1 -DO I = XR1A-1,XR1B -DO J = YR1A,YR1B - WRITE (300,*) X(I),Y(J) -END DO -END DO -! -WRITE(300,*) 'ZONE T="R2",I=',NYR2,',J=',NXR2+1 -DO I = XR2A-1,XR2B -DO J = YR2A,YR2B - WRITE (300,*) X(I),Y(J) -END DO -END DO -!! -WRITE(300,*) 'ZONE T="R3",I=',NYR3,',J=',NXR3+1 -DO I = XR3A-1,XR3B -DO J = YR3A,YR3B - WRITE (300,*) X(I),Y(J) -END DO -END DO -! COMPUTATIONAL DOMAIN -DO K = 1, NV -DO L = 1, NV - DO I = XSALL-1,XFALL+1 - DO J = YSALL-1,YFALL+1 - Z(I,J) = Z1 - UX(I,J)= UX1 - UY(I,J)= UY1 - T(I,J) = T1 - PP = ( (VX(K)-UX(I,J))**2 + (VY(L)-UY(I,J))**2 ) / T(I,J) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J)) + THETA) - END DO - END DO -END DO -END DO -! -ITER = 1 -TIME = 0 -ISTOP = 0 -FILENO = 2 -FILEINDX = 2 -IZ = 1 -1000 CONTINUE - TIME = TIME + DT - DTDX = DT/DX - DTDY = DT/DY -IF (TIME .GT. OUTTIME) THEN - DTCFL = OUTTIME - (TIME - DTCFL) - TIME = OUTTIME - DT = DTCFL/CFL - DTDX = DTCFL / DX - DTDY = DTCFL / DY - ISTOP = 1 -END IF -! PROJECTION TO EQUILIBRIUM -DO K = 1, NV -DO L = 1, NV - DO I = XSALL,XFALL - DO J = YSALL,YFALL - IF ((I.LT.IWXA).OR.(I.GT.IWXB).OR.(J.LT.IWYA).OR.(J.GT.IWYB)) THEN - PP = ( (VX(K)-UX(I,J))**2 + (VY(L)-UY(I,J))**2 ) / T(I,J) - FEQ(K,L,I,J) = 1 /((EXP(PP)/Z(I,J))+THETA) - F(K,L,I,J) = FEQ(K,L,I,J) - END IF - END DO - END DO -END DO -END DO -! -! FIRST CLASS NORM OF RESIDUAL -DO I = XSALL,XFALL -DO J = YSALL,YFALL -IF ((I.LT.IWXA).OR.(I.GT.IWXB).OR.(J.LT.IWYA).OR.(J.GT.IWYB)) THEN - RR(I,J,IZ) = R(I,J) -END IF -END DO -END DO -! -DO K = 1,NV -DO L = 1,NV - VXP = MAX(VX(K),0.) - VXM = MIN(VX(K),0.) - VYP = MAX(VY(L),0.) - VYM = MIN(VY(L),0.) - !THETA - DO I = XSALL,XFALL - DO J = YSALL,YFALL - IF ((I.LT.IWXA).OR.(I.GT.IWXB).OR.(J.LT.IWYA).OR.(J.GT.IWYB)) THEN - IF (F(K,L,I+1,J) .EQ. F(K,L,I,J)) THEN - THA(I,J) = 0 - ELSE - IF (VX(K).GE.0) THEN - SK=1 - ELSE - SK=-1 - END IF - THA(I,J)=(F(K,L,I-SK+1,J)-F(K,L,I-SK,J))/(F(K,L,I+1,J)-F(K,L,I,J)) - END IF - IF (F(K,L,I,J+1) .EQ. F(K,L,I,J)) THEN - THB(I,J) = 0 - ELSE - IF (VY(L).GE.0) THEN - SL=1 - ELSE - SL=-1 - END IF - THB(I,J)=(F(K,L,I,J-SL+1)-F(K,L,I,J-SL))/(F(K,L,I,J+1)-F(K,L,I,J)) - END IF - END IF - END DO - END DO - DO I = 1,NXT - THB(I,1)=1 - THB(I,NY)=1 - END DO - DO J = 1,NYT - THA(1,J)=1 - THA(NX,J)=1 - END DO - !VAN LEER - DO I = 1,NXT - DO J = 1,NYT - IF ((I.LT.IWXA).OR.(I.GT.IWXB).OR.(J.LT.IWYA).OR.(J.GT.IWYB)) THEN - IF (THA(I,J) .LE. 0) THEN - PHIA(I,J)=0 - ELSE - PHIA(I,J)= (ABS(THA(I,J))+THA(I,J))/(1+ABS(THA(I,J))) - END IF - IF (THB(I,J) .LE. 0) THEN - PHIB(I,J)=0 - ELSE - PHIB(I,J)= (ABS(THB(I,J))+THB(I,J))/(1+ABS(THB(I,J))) - END IF - END IF - END DO - END DO - !*********************! - ! L ! - !*********************! - ! BOTTOM WALL - DO I = XLA,XLB - J = YLA-1 - PP = ( (VX(K)-UX(I,J+1))**2 + (VY(L)+UY(I,J+1))**2 ) / T(I,J+1) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J+1))+THETA) - END DO - ! UPPER WALL - DO I = XLA,XLB - J = YLB+1 - PP = ( (VX(K)-UX(I,J-1))**2 + (VY(L)+UY(I,J-1))**2 ) / T(I,J-1) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J-1))+THETA) - END DO - ! INFLOW BOUNDARY - DO J = YLA,YLB - F(K,L,XLA-1,J)=F(K,L,XLA+1,J) - END DO - ! WALL BOUNDARY - DO J = IWYA,IWYB - I = XLB+1 - PP = ( (VX(K)+UX(I-1,J))**2 + (VY(L)-UY(I-1,J))**2 ) / T(I-1,J) - F(K,L,I,J) = 1/((EXP(PP)/Z(I-1,J))+THETA) - END DO - ! - DO I = XLA,XLB - DO J = YLA,YLB - FLL(I,J) = VXP*F(K,L,I-1,J)+VXM*F(K,L,I,J) - FLH(I,J) = 0.5D0*VX(K)*(F(K,L,I-1,J)+F(K,L,I,J))-0.5D0*DTDX*VX(K)**2*(F(K,L,I,J)-F(K,L,I-1,J)) - FL(I,J) = FLL(I,J)+ (PHIA(I-1,J)*(FLH(I,J)-FLL(I,J))) - FHL(I,J) = VXP*F(K,L,I,J)+VXM*F(K,L,I+1,J) - FHH(I,J) = 0.5D0*VX(K)*(F(K,L,I,J)+F(K,L,I+1,J))-0.5D0*DTDX*VX(K)**2*(F(K,L,I+1,J)-F(K,L,I,J)) - FH(I,J) = FHL(I,J)+ (PHIA(I,J)*(FHH(I,J)-FHL(I,J))) - GLL(I,J) = VYP*F(K,L,I,J-1)+VYM*F(K,L,I,J) - GLH(I,J) = 0.5D0*VY(L)*(F(K,L,I,J-1)+F(K,L,I,J))-0.5D0*DTDY*VY(L)**2*(F(K,L,I,J)-F(K,L,I,J-1)) - GL(I,J) = GLL(I,J)+ (PHIB(I,J-1)*(GLH(I,J)-GLL(I,J))) - GHL(I,J) = VYP*F(K,L,I,J)+VYM*F(K,L,I,J+1) - GHH(I,J) = 0.5D0*VY(L)*(F(K,L,I,J)+F(K,L,I,J+1))-0.5D0*DTDY*VY(L)**2*(F(K,L,I,J+1)-F(K,L,I,J)) - GH2(I,J) = GHL(I,J)+ (PHIB(I,J)*(GHH(I,J)-GHL(I,J))) - RHS(I,J) = - DTDX*(FH(I,J)-FL(I,J)) - DTDY*(GH2(I,J)-GL(I,J)) !+ DT*(FEQ(K,L,I,J)-F(K,L,I,J))/R_TIME - END DO - END DO - IF (IMEX .GT. 0) THEN - DO I = XLA,XLB - DO J = YLA,YLB - M = I - XLA + 1 - N = J - YLA + 1 - RHSL(M,N) = RHS(I,J) - END DO - END DO - - CALL IMPLICIT_MTD (XLA,XLB,YLA,YLB,NXL,NYL,K,L,VXP,VYP,VXM,VYM,DT,RHSL,F,FNL) - DO I = XLA,XLB - DO J = YLA,YLB - M = I - XLA + 1 - N = J - YLA + 1 - FN(I,J) = FNL(M,N) - END DO - END DO - ELSE - DO I = XLA,XLB - DO J = YLA,YLB - FN(I,J) = F(K,L,I,J) + RHS(I,J) - END DO - END DO - END IF - !*******************! - ! R1 ! - !*******************! - ! BOTTOM WALL - DO I = XR1A,XR1B - J = IWYB - PP = ( (VX(K)-UX(I,J+1))**2 + (VY(L)+UY(I,J+1))**2 ) / T(I,J+1) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J+1))+THETA) - END DO - ! UPPER WALL - DO I = XR1A,XR1B - J = YR1B + 1 - PP = ( (VX(K)-UX(I,J-1))**2 + (VY(L)+UY(I,J-1))**2 ) / T(I,J-1) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J-1))+THETA) - END DO - DO I = XR1A,XR1B - DO J = YR1A,YR1B - FLL(I,J) = VXP*F(K,L,I-1,J)+VXM*F(K,L,I,J) - FLH(I,J) = 0.5D0*VX(K)*(F(K,L,I-1,J)+F(K,L,I,J))-0.5D0*DTDX*VX(K)**2*(F(K,L,I,J)-F(K,L,I-1,J)) - FL(I,J) = FLL(I,J)+ (PHIA(I-1,J)*(FLH(I,J)-FLL(I,J))) - FHL(I,J) = VXP*F(K,L,I,J)+VXM*F(K,L,I+1,J) - FHH(I,J) = 0.5D0*VX(K)*(F(K,L,I,J)+F(K,L,I+1,J))-0.5D0*DTDX*VX(K)**2*(F(K,L,I+1,J)-F(K,L,I,J)) - FH(I,J) = FHL(I,J)+ (PHIA(I,J)*(FHH(I,J)-FHL(I,J))) - GLL(I,J) = VYP*F(K,L,I,J-1)+VYM*F(K,L,I,J) - GLH(I,J) = 0.5D0*VY(L)*(F(K,L,I,J-1)+F(K,L,I,J))-0.5D0*DTDY*VY(L)**2*(F(K,L,I,J)-F(K,L,I,J-1)) - GL(I,J) = GLL(I,J)+ (PHIB(I,J-1)*(GLH(I,J)-GLL(I,J))) - GHL(I,J) = VYP*F(K,L,I,J)+VYM*F(K,L,I,J+1) - GHH(I,J) = 0.5D0*VY(L)*(F(K,L,I,J)+F(K,L,I,J+1))-0.5D0*DTDY*VY(L)**2*(F(K,L,I,J+1)-F(K,L,I,J)) - GH2(I,J) = GHL(I,J)+ (PHIB(I,J)*(GHH(I,J)-GHL(I,J))) - RHS(I,J) = - DTDX*(FH(I,J)-FL(I,J)) - DTDY*(GH2(I,J)-GL(I,J)) !+ DT*(FEQ(K,L,I,J)-F(K,L,I,J))/R_TIME - END DO - END DO - IF (IMEX .GT. 0) THEN - DO I = XR1A,XR1B - DO J = YR1A,YR1B - M = I - XR1A + 1 - N = J - YR1A + 1 - RHSL(M,N) = RHS(I,J) - END DO - END DO - ! - CALL IMPLICIT_MTD (XR1A,XR1B,YR1A,YR1B,NXR1,NYR1,K,L,VXP,VYP,VXM,VYM,DT,RHSL,F,FNL) - DO I = XR1A,XR1B - DO J = YR1A,YR1B - M = I - XR1A + 1 - N = J - YR1A + 1 - FN(I,J) = FNL(M,N) - END DO - END DO - ELSE - DO I = XR1A,XR1B - DO J = YR1A,YR1B - FN(I,J) = F(K,L,I,J) + RHS(I,J) - END DO - END DO - END IF - !*************! - ! R2 ! - !*************! - ! BOTTOM WALL - DO I = XR2A,XR2B - J = IWYB - PP = ( (VX(K)-UX(I,J+1))**2 + (VY(L)+UY(I,J+1))**2 ) / T(I,J+1) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J+1))+THETA) - END DO - ! UPPER WALL - DO I = XR2A,XR2B - J = YR2B + 1 - PP = ( (VX(K)-UX(I,J-1))**2 + (VY(L)+UY(I,J-1))**2 ) / T(I,J-1) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J-1))+THETA) - END DO - DO I = XR2A,XR2B - DO J = YR2A,YR2B - FLL(I,J) = VXP*F(K,L,I-1,J)+VXM*F(K,L,I,J) - FLH(I,J) = 0.5D0*VX(K)*(F(K,L,I-1,J)+F(K,L,I,J))-0.5D0*DTDX*VX(K)**2*(F(K,L,I,J)-F(K,L,I-1,J)) - FL(I,J) = FLL(I,J)+ (PHIA(I-1,J)*(FLH(I,J)-FLL(I,J))) - FHL(I,J) = VXP*F(K,L,I,J)+VXM*F(K,L,I+1,J) - FHH(I,J) = 0.5D0*VX(K)*(F(K,L,I,J)+F(K,L,I+1,J))-0.5D0*DTDX*VX(K)**2*(F(K,L,I+1,J)-F(K,L,I,J)) - FH(I,J) = FHL(I,J)+ (PHIA(I,J)*(FHH(I,J)-FHL(I,J))) - GLL(I,J) = VYP*F(K,L,I,J-1)+VYM*F(K,L,I,J) - GLH(I,J) = 0.5D0*VY(L)*(F(K,L,I,J-1)+F(K,L,I,J))-0.5D0*DTDY*VY(L)**2*(F(K,L,I,J)-F(K,L,I,J-1)) - GL(I,J) = GLL(I,J)+ (PHIB(I,J-1)*(GLH(I,J)-GLL(I,J))) - GHL(I,J) = VYP*F(K,L,I,J)+VYM*F(K,L,I,J+1) - GHH(I,J) = 0.5D0*VY(L)*(F(K,L,I,J)+F(K,L,I,J+1))-0.5D0*DTDY*VY(L)**2*(F(K,L,I,J+1)-F(K,L,I,J)) - GH2(I,J) = GHL(I,J)+ (PHIB(I,J)*(GHH(I,J)-GHL(I,J))) - RHS(I,J) = - DTDX*(FH(I,J)-FL(I,J)) - DTDY*(GH2(I,J)-GL(I,J)) !+ DT*(FEQ(K,L,I,J)-F(K,L,I,J))/R_TIME - END DO - END DO - IF (IMEX .GT. 0) THEN - DO I = XR2A,XR2B - DO J = YR2A,YR2B - M = I - XR2A + 1 - N = J - YR2A + 1 - RHSL(M,N) = RHS(I,J) - END DO - END DO - CALL IMPLICIT_MTD (XR2A,XR2B,YR2A,YR2B,NXR2,NYR2,K,L,VXP,VYP,VXM,VYM,DT,RHSL,F,FNL) - DO I = XR2A,XR2B - DO J = YR2A,YR2B - M = I - XR2A + 1 - N = J - YR2A + 1 - FN(I,J) = FNL(M,N) - END DO - END DO - ELSE - DO I = XR2A,XR2B - DO J = YR2A,YR2B - FN(I,J) = F(K,L,I,J) + RHS(I,J) - END DO - END DO - END IF - !**************! - ! R3 ! - !**************! - ! BOTTOM WALL - DO I = XR3A,XR3B - J = IWYB - PP = ( (VX(K)-UX(I,J+1))**2 + (VY(L)+UY(I,J+1))**2 ) / T(I,J+1) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J+1))+THETA) - END DO - ! UPPER WALL - DO I = XR3A,XR3B - J = YR3B + 1 - PP = ( (VX(K)-UX(I,J-1))**2 + (VY(L)+UY(I,J-1))**2 ) / T(I,J-1) - F(K,L,I,J) = 1/((EXP(PP)/Z(I,J-1))+THETA) - END DO - ! OUTFLOW BOUNDARY - DO J = YR3A,YR3B - F(K,L,NXT,J) = F(K,L,NXT-2,J) - END DO - DO I = XR3A,XR3B - DO J = YR3A,YR3B - FLL(I,J) = VXP*F(K,L,I-1,J)+VXM*F(K,L,I,J) - FLH(I,J) = 0.5D0*VX(K)*(F(K,L,I-1,J)+F(K,L,I,J))-0.5D0*DTDX*VX(K)**2*(F(K,L,I,J)-F(K,L,I-1,J)) - FL(I,J) = FLL(I,J)+ (PHIA(I-1,J)*(FLH(I,J)-FLL(I,J))) - FHL(I,J) = VXP*F(K,L,I,J)+VXM*F(K,L,I+1,J) - FHH(I,J) = 0.5D0*VX(K)*(F(K,L,I,J)+F(K,L,I+1,J))-0.5D0*DTDX*VX(K)**2*(F(K,L,I+1,J)-F(K,L,I,J)) - FH(I,J) = FHL(I,J)+ (PHIA(I,J)*(FHH(I,J)-FHL(I,J))) - GLL(I,J) = VYP*F(K,L,I,J-1)+VYM*F(K,L,I,J) - GLH(I,J) = 0.5D0*VY(L)*(F(K,L,I,J-1)+F(K,L,I,J))-0.5D0*DTDY*VY(L)**2*(F(K,L,I,J)-F(K,L,I,J-1)) - GL(I,J) = GLL(I,J)+ (PHIB(I,J-1)*(GLH(I,J)-GLL(I,J))) - GHL(I,J) = VYP*F(K,L,I,J)+VYM*F(K,L,I,J+1) - GHH(I,J) = 0.5D0*VY(L)*(F(K,L,I,J)+F(K,L,I,J+1))-0.5D0*DTDY*VY(L)**2*(F(K,L,I,J+1)-F(K,L,I,J)) - GH2(I,J) = GHL(I,J)+ (PHIB(I,J)*(GHH(I,J)-GHL(I,J))) - RHS(I,J) = - DTDX*(FH(I,J)-FL(I,J)) - DTDY*(GH2(I,J)-GL(I,J)) !+ DT*(FEQ(K,L,I,J)-F(K,L,I,J))/R_TIME - END DO - END DO - IF (IMEX .GT. 0) THEN - DO I = XR3A,XR3B - DO J = YR3A,YR3B - M = I - XR3A + 1 - N = J - YR3A + 1 - RHSL(M,N) = RHS(I,J) - END DO - END DO - CALL IMPLICIT_MTD (XR3A,XR3B,YR3A,YR3B,NXR3,NYR3,K,L,VXP,VYP,VXM,VYM,DT,RHSL,F,FNL) - DO I = XR3A,XR3B - DO J = YR3A,YR3B - M = I - XR3A + 1 - N = J - YR3A + 1 - FN(I,J) = FNL(M,N) - END DO - END DO - ELSE - DO I = XR3A,XR3B - DO J = YR3A,YR3B - FN(I,J) = F(K,L,I,J) + RHS(I,J) - END DO - END DO - END IF - ! - DO I = XSALL,XFALL - DO J = YSALL,YFALL - IF ((I.LT.IWXA).OR.(I.GT.IWXB).OR.(J.LT.IWYA).OR.(J.GT.IWYB)) THEN - F(K,L,I,J) = FN(I,J) - END IF - END DO - END DO -END DO -END DO -! - -DO I = xsall,xfall -DO J = ysall,yfall -IF ((I.LT.IWXA).OR.(J.GT.IWYB)) THEN - SR = 0 - SUX = 0 - SUY = 0 - SE = 0 - DO K = 1, NV - DO L = 1, NV - SR = SR + CX(K)*CY(L) * F(K,L,I,J) - SUX = SUX + CX(K)*CY(L) * F(K,L,I,J) * VX(K) - SUY = SUY + CX(K)*CY(L) * F(K,L,I,J) * VY(L) - SE = SE + CX(K)*CY(L) * F(K,L,I,J) * (0.5 * (VX(K)*VX(K) + VY(L)*VY(L))) - END DO - END DO - R(I,J) = SR - UX(I,J) = SUX/SR - UY(I,J) = SUY/SR - ET(I,J) = SE - RR(I,J,3-IZ) = R(I,J) -END IF -END DO -END DO - -! *********************** ! -! CALCULATION OF RESIDUAL ! -! *********************** ! - RES = 0 - NORMRES = 0 - DO I = XSALL,XFALL - DO J = YSALL,YFALL - IF ((I.LT.IWXA).OR.(I.GT.IWXB).OR.(J.LT.IWYA).OR.(J.GT.IWYB)) THEN - RES = RES + (RR(I,J,3-IZ) - RR(I,J,IZ))**2 - END IF - END DO - END DO - NORMRES = SQRT(RES) -WRITE(100,*) ITER,NORMRES -IZ = 3 - IZ -! -IF (THETA .GT. 0) THEN - CALL BISECTION (IWXA,IWXB,IWYA,IWYB,XSALL,XFALL,YSALL,YFALL,R,UX,UY,Z,T,P,ET,THETA) -ELSE - DO I = XSALL,XFALL - DO J = YSALL,YFALL - IF ((I.LT.IWXA).OR.(I.GT.IWXB).OR.(J.LT.IWYA).OR.(J.GT.IWYB)) THEN - T(I,J) = (2* ET(I,J)/R(I,J))-(UX(I,J)**2+UY(I,J)**2) - Z(I,J) = R(I,J)/(PI*T(I,J)) - P(I,J) = R(I,J)*T(I,J)/2 - END IF - END DO - END DO -END IF -WRITE(*,777) ITER,TIME, R(IWXA-1,IWYB+1) -777 FORMAT (1X,'ITER:',I4,',',1X,'ELAPSED TIME:',F7.4,4X, 'DENSITY AT X=4.0,Y=5.:',F7.4) -IF (ISTOP .EQ. 1) GOTO 2000 -ITER = ITER + 1 -! ~~~~~~~~~~~~~ ! -! WRITING FILES ! -! ~~~~~~~~~~~~~ ! -IF (FILEINDX .LE. NUMFILES+1) THEN -! -IF (FILENO .EQ. ITER) THEN -! -WRITE(FILEINDX-1,*) 'ZONE T="L",I=',NYL,',J=',NXL -DO I = XLA,XLB -DO J = YLA,YLB - WRITE (FILEINDX-1,*) X(I),Y(J) ,R(I,J),UX(I,J),UY(I,J),P(I,J),T(I,J),Z(I,J) -END DO -END DO -! -WRITE(FILEINDX-1,*) 'ZONE T="R1",I=',NYR1,',J=',NXR1+1 -DO I = XR1A-1,XR1B -DO J = YR1A,YR1B - WRITE (FILEINDX-1,*) X(I),Y(J) ,R(I,J),UX(I,J),UY(I,J),P(I,J),T(I,J),Z(I,J) -END DO -END DO -! -WRITE(FILEINDX-1,*) 'ZONE T="R2",I=',NYR2,',J=',NXR2+1 -DO I = XR2A-1,XR2B -DO J = YR2A,YR2B - WRITE (FILEINDX-1,*) X(I),Y(J) ,R(I,J),UX(I,J),UY(I,J),P(I,J),T(I,J),Z(I,J) -END DO -END DO -!! -WRITE(FILEINDX-1,*) 'ZONE T="R3",I=',NYR3,',J=',NXR3+1 -DO I = XR3A-1,XR3B -DO J = YR3A,YR3B - WRITE (FILEINDX-1,*) X(I),Y(J) ,R(I,J),UX(I,J),UY(I,J),P(I,J),T(I,J),Z(I,J) -END DO -END DO -! -FILENO = FILENO + GAP -FILEINDX = FILEINDX + 1 -END IF -END IF -3000 CONTINUE -GOTO 1000 -! -2000 CONTINUE -! WRITING BLOCKS -WRITE(200,888) - ! -WRITE(200,*) 'ZONE T="L",I=',NYL,',J=',NXL -DO I = XLA,XLB -DO J = YLA,YLB - WRITE (200,*) X(I),Y(J) ,R(I,J),UX(I,J),UY(I,J),P(I,J),T(I,J),Z(I,J) -END DO -END DO -! -WRITE(200,*) 'ZONE T="R1",I=',NYR1,',J=',NXR1+1 -DO I = XR1A-1,XR1B -DO J = YR1A,YR1B - WRITE (200,*) X(I),Y(J) ,R(I,J),UX(I,J),UY(I,J),P(I,J),T(I,J),Z(I,J) -END DO -END DO -! -WRITE(200,*) 'ZONE T="R2",I=',NYR2,',J=',NXR2+1 -DO I = XR2A-1,XR2B -DO J = YR2A,YR2B - WRITE (200,*) X(I),Y(J) ,R(I,J),UX(I,J),UY(I,J),P(I,J),T(I,J),Z(I,J) -END DO -END DO -!! -WRITE(200,*) 'ZONE T="R3",I=',NYR3,',J=',NXR3+1 -DO I = XR3A-1,XR3B -DO J = YR3A,YR3B - WRITE (200,*) X(I),Y(J) ,R(I,J),UX(I,J),UY(I,J),P(I,J),T(I,J),Z(I,J) -END DO -END DO -! - -STOP -END PROGRAM -! ******************************************************** ! -! END OF PROGRAM ! -! ******************************************************** ! -SUBROUTINE IMPLICIT_MTD (XSTART,XFIN,YSTART,YFIN,NX,NY,K,L,VXP,VYP,VXM,VYM,DT,RHS,F,FN) -IMPLICIT NONE -INTEGER IGH,IMAXGRIDX,IMAXGRIDY -PARAMETER (IGH=32,IMAXGRIDX=400,IMAXGRIDY=400) -INTEGER K,L,I,J,NX,NY,M,N -REAL(8) DT,VXP,VYP,VXM,VYM -REAL, DIMENSION (IMAXGRIDX,IMAXGRIDY) :: FN,RHS,INVA,INVB,DQ1,DQ -REAL, DIMENSION (IGH,IGH,IMAXGRIDX,IMAXGRIDY) :: F,FLOC -INTEGER XSTART,XFIN,YSTART,YFIN -CALL INV_A (NX,NY,VXP,VYP,DT,INVA) -CALL INV_B (NX,NY,VXM,VYM,DT,INVB) -CALL MULTIPLY (NX,NY,INVA,RHS,DQ1) -CALL MULTIPLY (NX,NY,INVB,DQ1,DQ) -DO I = XSTART,XFIN -DO J = YSTART,YFIN - M = I - XSTART + 1 - N = J - YSTART + 1 - FLOC(K,L,M,N) = F(K,L,I,J) -END DO -END DO -DO I = 1,NX - DO J = 1,NY - FN(I,J) = FLOC(K,L,I,J) + DQ(I,J) - END DO -END DO -RETURN -END SUBROUTINE -! -SUBROUTINE INV_A (NX,NY,VXP,VYP,DT,U) -IMPLICIT NONE -INTEGER IGH,IMAXGRIDX,IMAXGRIDY -PARAMETER (IGH=32,IMAXGRIDX=400,IMAXGRIDY=400) -INTEGER I,J,K,NX,NY -REAL(8) VXP,VYP,DT,BET -REAL,DIMENSION (IMAXGRIDX) :: A, B, C, GAM -REAL,DIMENSION (IMAXGRIDX,IMAXGRIDY) :: U, R -DO I = 2,NX - A(I) = DT*(-VXP-VYP) -END DO -DO I = 1,NX - B(I) = 1+(DT*(VXP+VYP)) -END DO -DO I = 1,NX-1 - C(I) = 0 -END DO -DO I = 1,NX - DO J = 1,NY - R(I,J) = 0 - END DO - R(I,I) = 1 -END DO -DO K = 1,NY - BET=B(2) - U(1,K) = R(1,K)/BET - DO J = 1,NX - GAM(J) = C(J-1)/BET - BET=B(J)-A(J)*GAM(J) - U(J,K) = (R(J,K)-A(J)*U(J-1,K))/BET - END DO - DO J = NX-1,1,-1 - U(J,K) = U(J,K) - GAM(J+1)*U(J+1,K) - END DO -END DO -RETURN -END SUBROUTINE -! -SUBROUTINE INV_B (NX,NY,VXM,VYM,DT,U) -IMPLICIT NONE -INTEGER IGH,IMAXGRIDX,IMAXGRIDY -PARAMETER (IGH=32,IMAXGRIDX=400,IMAXGRIDY=400) -INTEGER I,J,K,NX,NY -REAL(8) VXM,VYM,DT,BET -REAL,DIMENSION (IMAXGRIDX) :: A, B, C, GAM -REAL,DIMENSION (IMAXGRIDX,IMAXGRIDY) :: U, R -DO I = 2,NX - A(I) = 0. -END DO -DO I = 1,NX - B(I) = 1+DT*(-VXM-VYM) -END DO -DO I = 1,NX-1 - C(I) = DT*(VXM+VYM) -END DO -DO I = 1,NX - DO J = 2,NY-1 - R(I,J) = 0 - END DO - R(I,I) = 1 -END DO -DO K = 1,NY - BET=B(2) - U(1,K) = R(1,K)/BET - DO J = 1,NX - GAM(J) = C(J-1)/BET - BET=B(J)-A(J)*GAM(J) - U(J,K) = (R(J,K)-A(J)*U(J-1,K))/BET - END DO - DO J = NX-1,1,-1 - U(J,K) = U(J,K) - GAM(J+1)*U(J+1,K) - END DO -END DO -RETURN -END SUBROUTINE -! -SUBROUTINE MULTIPLY (NX,NY,A,B,C) -IMPLICIT NONE -INTEGER IGH,IMAXGRIDX,IMAXGRIDY -PARAMETER (IGH=32,IMAXGRIDX=400,IMAXGRIDY=400) -INTEGER I,J,K,NX,NY -REAL,DIMENSION (IMAXGRIDX,IMAXGRIDY) :: A,B,C -DO I = 1,NX - DO J = 1,NY - C(I,J) = 0. - END DO -END DO -DO I = 1,NX - DO J = 1,NY - DO K = 1,NX - C(I,J)=C(I,J) + A(I,K)*B(K,J) - END DO - END DO -END DO -RETURN -END SUBROUTINE -! -SUBROUTINE BISECTION (IWXA,IWXB,IWYA,IWYB,XS,XF,YS,YF,R,UX,UY,Z,T,P,ET,THETA) -IMPLICIT NONE -INTEGER IGH,IMAXGRIDX,IMAXGRIDY -PARAMETER (IGH=32,IMAXGRIDX=400,IMAXGRIDY=400) -INTEGER I,J,XS,XF,YS,YF,L,SUMMAX,IWXA,IWXB,IWYA,IWYB -REAL,DIMENSION (IMAXGRIDX,IMAXGRIDY) :: R,UX,UY,Z,T,P,ET -REAL(8) ZA,ZB,ZC,GA1,GA2,GB1,GB2,GC1,GC2,PSIA,PSIB,PSIC,THETA,PI -PI = ATAN2(1.,1.)*4. -SUMMAX = 60 -DO I = XS,XF -DO J = YS,YF -IF ((I.LT.IWXA).OR.(I.GT.IWXB).OR.(J.LT.IWYA).OR.(J.GT.IWYB)) THEN - ZA = 0.0001 - ZB = 0.9 - DO WHILE (ABS(ZA-ZB) .GT. 1E-6) - GA1 = 0 - GB1 = 0 - GA2 = 0 - GB2 = 0 - DO L = 1, SUMMAX - IF (THETA .EQ. 1.) THEN - GA1 = GA1 + (ZA**L) * (-1)**(L-1)/L - GB1 = GB1 + (ZB**L) * (-1)**(L-1)/L - GA2 = GA2 + (ZA**L) * (-1)**(L-1)/(L**2) - GB2 = GB2 + (ZB**L) * (-1)**(L-1)/(L**2) - ELSE - GA1 = GA1 + (ZA**L) /L - GB1 = GB1 + (ZB**L) /L - GA2 = GA2 + (ZA**L) /(L**2) - GB2 = GB2 + (ZB**L) /(L**2) - END IF - END DO - PSIA = 2*ET(I,J) - (GA2*(R(I,J)/GA1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - PSIB = 2*ET(I,J) - (GB2*(R(I,J)/GB1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - ZC = (ZA+ZB)/2 - GC1 = 0 - GC2 = 0 - DO L = 1, SUMMAX - IF (THETA .EQ. 1.) THEN - GC1 = GC1 + (ZC**L) * (-1)**(L-1)/L - GC2 = GC2 + (ZC**L) * (-1)**(L-1)/(L**2) - ELSE - GC1 = GC1 + (ZC**L)/L - GC2 = GC2 + (ZC**L)/(L**2) - END IF - END DO - PSIC = 2*ET(I,J) - (GC2*(R(I,J)/GC1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF - END DO - Z(I,J) = ZC - T(I,J) = R(I,J)/(PI*GC1) - P(I,J) = ET(I,J) - 0.5*R(I,J)*(UX(I,J)**2+UY(I,J)**2) -END IF -END DO -END DO -RETURN -END SUBROUTINE \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/implicit upwind.F90 b/Trash&OldStuff/SBBGK_old/implicit upwind.F90 deleted file mode 100644 index 8bc8d3d..0000000 --- a/Trash&OldStuff/SBBGK_old/implicit upwind.F90 +++ /dev/null @@ -1,228 +0,0 @@ -program main -implicit real (a-h,o-z) - -real, dimension (1000,1000) :: f -real, dimension (1000) :: x,z,c,v,r,p,u,t,et,ei,fn,fa,fb,fc,av,am,bm,cm,delta_f,gam -real, dimension (20) :: gh,w - -open (unit = 10, file = 'postiter.tec',status = 'unknown') -write(10,*) 'variables = "x","r","p","z","t" ' -nx = 100 -nxp1 = nx -ghnc = 1 -cfl = 4 -outtime = 0.1 -it = 1 - -if (ghnc .eq. 0) then -nv = 20 -else -nv = 201 -end if - -pi = atan2(1.,1.)*4. -gh(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -w(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) -if (ghnc .eq. 1) go to 10 - do i = 1, nv - c(i) = w(i) - v(i) = gh(i) - end do - go to 30 -10 continue - v1 = -20 - v2 = 20 - dv = (v2-v1)/(nv-1.) - do i = 1,nv - v(i) = v1 + dv * (i-1.) - end do - - do i = 2, (nv-1) - c(i) = 64./45. * dv - if(mod(i,4).eq.1) c(i) = 28./45. * dv - if(mod(i,4).eq.3) c(i) = 24./45. * dv - end do - c(1) = 14./45. * dv - c(nv) = c(1) -30 continue - - ul = 0. - tl = 4.38385 - zl = 0.2253353 - ur = 0. - tr = 8.972544 - zr = 0.1204582 - - dx = 1./dfloat(Nx-1) - x(1) = -0.5 *dx - do j = 2,nxp1 - x(j) = x(j-1) + dx - end do - - do j = 1, nxp1 - if (x(j).le.0.5)then - u(j) = ul - t(j) = tl - z(j) = zl - else - u(j) = ur - t(j) = tr - z(j) = zr - end if - do k = 1, nv - pp = (v(k)-u(j))*(v(k)-u(j))/t(j) - f(k,j) = 1/((exp(pp)/z(j)) + it) - end do - end do - -iter = 1 -time = 0 -istop = 0 - -1000 continue - - dt = dx * cfl/v(nv) - time = time + dt - dtdx = dt/dx - - if (time .gt. outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cfl - dtdx = dtcfl / dx - istop = 1 - end if - - do j = 1, nxp1 - do k = 1, nv - pp = (v(k)-u(j)) * (v(k)-u(j)) /t(j) - f(k,j) = 1/((exp(pp)/z(j)) + it ) - end do - end do - - do k = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - do j = 2, nxp1-1 - fn(j) = - vxp * dtdx * (f(k,j)-f(k,j-1)) - vxm * dtdx * (f(k,j+1)-f(k,j)) - end do - fn(1) = fn(2) - fn(nxp1) = fn(nxp1-1) - - ! [i + dt.dx.a] - ! the tridiagonal matrix is represented by three vectors of am(nxp1),bm(nxp1) and cm(nxp1); n = discrete space points - do i = 1,nxp1 - am(i) = -vxp * dt - bm(i) = 1 + ((-vxm+vxp) * dt) - cm(i) = vxm * dt - end do - bet = bm(1) - delta_f(1) = fn(1)/bet - !decomposition and forward substitution - do i = 2,nxp1 - gam(i) = cm(i-1)/bet - bet = bm(i)-am(i)*gam(i) - delta_f(i) = (fn(i)-am(i)*delta_f(i-1))/bet - end do - !backsubstitution - do i = nxp1-1,1,-1 - delta_f(i) = delta_f(i)-gam(i+1)*delta_f(i+1) - end do - do j = 1,nxp1 - f(k,j) = f(k,j) + delta_f(j) - end do - - end do - do j = 1, nxp1 - sr = 0 - su = 0 - se = 0 - sav= 0 - do k = 1, nv - sr = sr + c(k) * f(k,j) - su = su + c(k) * f(k,j) * v(k) - se = se + c(k) * f(k,j) * (0.5 * v(k) * v(k)) - sav = sav + c(k) * f(k,j) * abs(v(k)) - end do - r(j) = sr - u(j) = (su/sr) - et(j) = se - av(j) = sav - end do - if (it.eq.0) go to 1111 - do j = 1, nxp1 - za = 0.0001 - zb = 0.99 - do while (abs(za-zb) .gt. 0.00001) - ga12 = 0 - gb12 = 0 - ga32 = 0 - gb32 = 0 - - do l = 1, 50 - if (it.eq.1) then - ga12 = ga12 + (za**l)*(-1)**(l-1)/(l**0.5) - gb12 = gb12 + (zb**l)*(-1)**(l-1)/(l**0.5) - ga32 = ga32 + (za**l)*(-1)**(l-1)/(l**1.5) - gb32 = gb32 + (zb**l)*(-1)**(l-1)/(l**1.5) - else - ga12 = ga12 + (za**l)/(l**0.5) - gb12 = gb12 + (zb**l)/(l**0.5) - ga32 = ga32 + (za**l)/(l**1.5) - gb32 = gb32 + (zb**l)/(l**1.5) - end if - end do - psia = 2*et(j) - ga32*(r(j)/ga12)**3/(2*pi) - r(j)*u(j)**2 - psib = 2*et(j) - gb32*(r(j)/gb12)**3/(2*pi) - r(j)*u(j)**2 - zc = (za + zb)/2 - gc12 = 0 - gc32 = 0 - gc52 = 0 - do l = 1, 50 - if (it.eq.1) then - gc12 = gc12 + (zc**l)*(-1)**(l-1)/(l**0.5) - gc32 = gc32 + (zc**l)*(-1)**(l-1)/(l**1.5) - gc52 = gc52 + (zc**l)*(-1)**(l-1)/(l**2.5) - else - gc12 = gc12 + (zc**l)/(l**0.5) - gc32 = gc32 + (zc**l)/(l**1.5) - gc52 = gc52 + (zc**l)/(l**2.5) - end if - end do - psic = 2*et(j) - gc32*(r(j)/gc12)**3/(2*pi) - r(j)*u(j)**2 - - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(j) = zc - t(j) = r(j)**2 / (pi*gc12**2 ) - p(j) = et(j) - 0.5 * r(j) * u(j)**2 - end do - - go to 1112 -1111 continue - do j = 1, nxp1 - t(j) = 4*et(j)/r(j) - 2*u(j)*u(j) - z(j) = r(j) / sqrt(pi * t(j)) - p(j) = et(j) - 0.5 * r(j) * u(j)**2 - end do -1112 continue - - write(*,*) iter, x(nxp1/2), r(nxp1/2), z(nxp1/2) - if (istop .eq. 1) go to 2000 - iter = iter + 1 - go to 1000 -2000 continue - - do j = 1, nxp1 - write (10,*) x(j), r(j), p(j), z(j), t(j) - end do -stop -end program - - - - diff --git a/Trash&OldStuff/SBBGK_old/sc_bgk1(cese).for b/Trash&OldStuff/SBBGK_old/sc_bgk1(cese).for deleted file mode 100644 index 9be2e0a..0000000 --- a/Trash&OldStuff/SBBGK_old/sc_bgk1(cese).for +++ /dev/null @@ -1,235 +0,0 @@ - implicit real*8(a-h,o-z) - parameter (nxd=1000) - dimension x(nxd), c(nxd), v(nxd) - dimension z(nxd), u(nxd), T(nxd), et(nxd), r(nxd), P(nxd) - dimension fij(nxd,nxd),fxij(nxd,nxd),fij_eq(nxd,nxd) -c Authored by : Bagus Putra Muljadi (d97543016@ntu.edu.tw) -c One-Dimensional shock tube for arbitrary statistics -c Based on Semiclassical Boltzmann-BGK -c Insert it = 0: Maxwell-Boltzmann, 1: Fermi-Dirac, -1: Bose-Einstein -c CE/SE w-alpha scheme - outtime = 0.1 - kgrid = 100 - cn = 0.9 - nv = 201 - ala = 4 - it = 0 - en = 1 - r_time = 0.001 -c - v1 = -20 - v2 = 20 - dv = (v2-v1)/(nv-1.) - do i = 1, nv - v(i) = v1 + dv * (i-1.) - end do - do i = 2, (nv-1) - c(i) = 64./45. * dv - if(mod(i,4).eq.1) c(i) = 28./45. * dv - if(mod(i,4).eq.3) c(i) = 24./45. * dv -c - end do - c(1) = 14./45. * dv - c(nv) = c(1) -c - zl = 0.2253353 - ul = 0. - tl = 4.38385 - zr = 0.1204582 - ur = 0. - tr = 8.972544 -c - dx = 1.d0/dfloat(kgrid) -c - hdx = dx/2.d0 - k1 = 2*kgrid + 1 - k2 = k1 + 1 - k3 = k1 - 2 - pi = 3.1415926535897932d0 -c - open (unit=8,file='ctau.tec',status='unknown') - write(8,*) 'variables = "x","r","T","P","z"' -c - do 100 j = 1,k2 - x(j) = dfloat(j-1)*hdx - if (x(j).le.0.5)then - z(j) = zl - u(j) = ul - T(j) = Tl - else - z(j) = zr - u(j) = ur - T(j) = Tr - end if - do k = 1, nv - pp = (v(k)-u(j))**2 / T(j) - fij(k,j) = 1/((exp(pp)/z(j))+it) - fxij(k,j) = 0 - end do -c -100 continue -c - iter = 1 - time = 0 - istop = 0 -c -1000 continue - dt = cn*dx/v(nv) - time = time + dt - if (time.gt.outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cn - istop = 1 - end if -c - do k = 1, nv - do j = 1,k2 - pp = (v(k)-u(j))**2 / T(j) - fij_eq(k,j) = 1/((exp(pp)/z(j))+it) -c - if (en.eq.0) then - fij(k,j) = fij_eq(k,j) - end if -c - end do - end do -c - do 500 k = 1, nv - anu = v(k)*dt/dx - h = 0.5*abs(anu) - a1 = (1.d0 - anu)/2.d0 - a2 = (1.d0 + anu)/2.d0 - a3 = (1.d0 - anu**2)/2.d0 - a4 = 1.d0 - h + 2.d0*anu - a5 = 1.d0 - h - 2.d0*anu - a6 = 2.d0*(1.d0 + h) -c -c CE/SE w-alpha -c - do 300 i = 1,2 - j1 = 3 - i + (i/2)*2 - j2 = j1 + 2*(kgrid-1) - do 200 j = j1,j2,2 - if (en.eq.0) then - fij(k,j) = a1*fij(k,j+1) + a2*fij(k,j-1) - + + a3*(fxij(k,j-1) - fxij(k,j+1)) - else - fij(k,j) = a1*fij(k,j+1) + a2*fij(k,j-1) - + + a3*(fxij(k,j-1) - fxij(k,j+1)) - + + dt*(fij_eq(k,j)-fij(k,j))/(2*r_time) - end if -c - fp = fij(k,j+1) - a4*fxij(k,j+1) - fm = fij(k,j-1) + a5*fxij(k,j-1) -c - fmbar = (fij(k,j)-fm)/(0.5*a6) - fpbar = (fp-fij(k,j))/(0.5*a6) -c - wm = abs(fpbar)**ala/(abs(fmbar)**ala+abs(fpbar)**ala+1e-20) - wp = abs(fmbar)**ala/(abs(fmbar)**ala+abs(fpbar)**ala+1e-20) -c - fxij(k,j) = (wm*fmbar)+(wp*fpbar) -200 continue - if (j1.eq.3) goto 250 - fij(k,k2) = fij(k,k3) - fxij(k,k2) = fxij(k,k3) - goto 300 -250 continue - fij(k,1) = fij(k,3) - fxij(k,1) = fxij(k,3) -300 continue -500 continue -c -c Quadrature Method -c - do j = 1,k2 - sr = 0 - su = 0 - se = 0 - do k = 1, nv - sr = sr + c(k) * fij(k,j) - su = su + c(k) * fij(k,j) * v(k) - se = se + c(k) * fij(k,j) * 0.5d0 * v(k) * v(k) - end do - r(j) = sr - u(j) = su/sr - et(j)= se - end do - if (it.eq.0) goto 550 -c -c Conventional Bi-section method -c - do j = 1,k2 - - za = 0.01 - zb = 0.9 - do while (abs(za-zb) .gt. 0.000001) - ga12 = 0 - gb12 = 0 - ga32 = 0 - gb32 = 0 - do l = 1, 100 - if (IT.eq.1) then - ga12 = ga12 + (za**l)*(-1)**(l-1)/(l**0.5) - gb12 = gb12 + (zb**l)*(-1)**(l-1)/(l**0.5) - ga32 = ga32 + (za**l)*(-1)**(l-1)/(l**1.5) - gb32 = gb32 + (zb**l)*(-1)**(l-1)/(l**1.5) - else - ga12 = ga12 + (za**l)/(l**0.5) - gb12 = gb12 + (zb**l)/(l**0.5) - ga32 = ga32 + (za**l)/(l**1.5) - gb32 = gb32 + (zb**l)/(l**1.5) - end if - end do - psia = 2*et(j) - ga32*(r(j)/ga12)**3/(2*pi) - r(j)*u(j)**2 - psib = 2*et(j) - gb32*(r(j)/gb12)**3/(2*pi) - r(j)*u(j)**2 - zc = (za + zb)/2 - gc12 = 0 - gc32 = 0 - gc52 = 0 - do l = 1, 100 - if (IT.eq.1) then - gc12 = gc12 + (zc**l)*(-1)**(l-1)/(l**0.5) - gc32 = gc32 + (zc**l)*(-1)**(l-1)/(l**1.5) - gc52 = gc52 + (zc**l)*(-1)**(l-1)/(l**2.5) - else - gc12 = gc12 + (zc**l)/(l**0.5) - gc32 = gc32 + (zc**l)/(l**1.5) - gc52 = gc52 + (zc**l)/(l**2.5) - end if - end do - psic = 2*et(j) - gc32*(r(j)/gc12)**3/(2*pi) - r(j)*u(j)**2 - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(j) = zc - T(j) = r(j)**2 / (pi*gc12**2 ) - P(j) = et(j) - 0.5 * r(j) * u(j)**2 - end do - go to 600 -c -550 continue - do j = 1,k2 - T(j) = 4*et(j)/r(j) - 2*u(j)*u(j) - z(j) = r(j) / sqrt(pi * t(j)) - P(j) = et(j) - 0.5 * r(j) * u(j)**2 - end do -600 continue -c - if (istop.eq.1) go to 2000 - iter = iter + 1 - write(*,15) time, r(k1/2) -15 format ('elapsed time:',F7.4,4X, 'density at x=0.5:',F7.4) - go to 1000 -c -2000 continue - do 400 j = 1,k1,2 - x(j) = dfloat(j-1)*hdx - write (8,*) x(j),r(j),T(j),P(j),z(j) -400 continue - stop - end \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/sc_bgk2D(ei).f90 b/Trash&OldStuff/SBBGK_old/sc_bgk2D(ei).f90 deleted file mode 100644 index 1717319..0000000 --- a/Trash&OldStuff/SBBGK_old/sc_bgk2D(ei).f90 +++ /dev/null @@ -1,641 +0,0 @@ -program SCI_BGK_2D -implicit real(8) (a-h,o-z) -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f,feq -real, dimension (imaxgridx,imaxgridy) :: ux,uy,z,t,r,et,p -real, dimension (imaxgridx) :: x,y !/imaxgridy assuming symm. domain -real, dimension (igh) :: c,v -! A Direct solver authored by Bagus p. Muljadi (d97543016@ntu.edu.tw) -! For solving 2D-Riemann problems of semiclassical Boltzmann-BGK Equation -! using TVD and Discrete Ordinate Method -mx = 100 -my = 100 -nx = mx+3 -ny = my+3 -cfl = 0.8 -outtime = 0.2 -theta = 0. ! maxwellian = 0., fermion = 1., boson = -1. -isolver = 0 ! euler = 0, navier-stokes & beyond = 1 -r_time = 0.01 ! relaxation time (tau) -nv = 20 ! discretized velocity points (uniform for vx and vy) -open (unit = 10, file = 'abscissas.tec', status = 'unknown') -open (unit = 20, file = 'sv_point(1).tec', status = 'unknown') -open (unit = 30, file = 'sv_point(2).tec', status = 'unknown') -open (unit = 60, file = 'results.tec', status = 'unknown') - write(20,888) - write(30,888) - write(60,888) - write(20,*) 'zone t="sv_point(1)",i=',nx-2,',j=',ny-2 - write(30,*) 'zone t="sv_point(2)",i=',nx-2,',j=',ny-2 - write(60,*) 'zone t="results",i=',nx-2,',j=',ny-2 -888 format ('variables = "x","y","n","p","z"') -call weightings_gauss_hermite (nv,c,v) -call quadrants_vals(z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4) -call grid2 (nx,ny,dx,dy,x,y) -call initialization (nv,nx,ny,x,y,theta,z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4,v,z,ux,uy,t,f) -iter = 1 -time = 0 -istop = 0 -1000 continue -call caldt (nv,dx,dy,cfl,istop,time,outtime,v,dt,dtdx,dtdy) -call equilibrium (nv,nx,ny,theta,v,z,ux,uy,t,feq) - if (isolver.eq.0) then - call eu_projection (nx,ny,nv,f,feq) - end if -call iteration (nv,nx,ny,dtdx,dtdy,dt,r_time,feq,v,f) -call caldom (nx,ny,nv,c,v,f,r,ux,uy,et) - if (theta .eq. 0.) go to 1100 -call bisect_ztp (nx,ny,theta,r,ux,uy,et,z,t,p) -go to 1300 -1100 continue -call maxwellian_ztp (nx,ny,r,ux,uy,et,z,t,p) - -1300 continue -call wrt_savingpoints (nx,ny,iter,outtime,dt,x,y,r,p,z) -write(*,777) time, r(nx/2,ny/2) -777 format (1X,'Elapsed time:',F7.4,4X, 'Density at x=0.5,y=0.5:',F7.4) -if (istop .eq. 1) goto 2000 -iter = iter + 1 -goto 1000 -2000 continue - -call wrt_results (nx,ny,x,y,r,p,z) -stop -end program -!==================! -! SUBROUTINES ! -!==================! -subroutine quadrants_vals(z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4) -implicit none -real(8) z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4 - Z1 = 0.142 - UX1 = -0.75 - UY1 = -0.5 - T1 = 2.078 - Z2 = 0.4253 - UX2 = -0.75 - UY2 = 0.5 - T2 = 1.1494 - Z3 = 0.142 - UX3 = 0.75 - UY3 = 0.5 - T3 = 2.078 - Z4 = 0.6635 - UX4 = 0.75 - UY4 = -0.5 - T4 = 0.87685 -return -end subroutine -! -subroutine grid2 (nx,ny,dx,dy,x,y) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,nx,ny -real(8) dx,dy -real, dimension (imaxgridx) :: x,y -dx = 1./dfloat(nx-3) -dy = 1./dfloat(ny-3) - -x(1)=0.-dx -y(1)=0.-dy -do i = 2,nx - x(i) = x(i-1) + dx -end do -do j = 2,ny - y(j) = y(j-1) + dy -end do -return -end subroutine -! -subroutine weightings_gauss_hermite (nv,c,v) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,nv -real,dimension (igh):: c,v,gh,w -gh(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -w(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) -! -do i = 1, nv - c(i) = w(i) - v(i) = gh(i) - write (10,*) c(i),v(i) -end do -return -end subroutine -! -subroutine initialization (nv,nx,ny,x,y,theta,z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4,v,z,ux,uy,t,f) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny,nv -real(8) z1,ux1,uy1,t1,z2,ux2,uy2,t2,z3,ux3,uy3,t3,z4,ux4,uy4,t4,pp,theta -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f -real, dimension (imaxgridx,imaxgridy) :: z,ux,uy,t -real, dimension (imaxgridx) :: x,y -real, dimension (igh) :: v -do i = 1,nx - do j = 1,ny - if ((y(j) .le. 0.5) .and. (x(i) .ge. 0.5)) then - z(i,j) = z4 - ux(i,j) = ux4 - uy(i,j) = uy4 - t(i,j) = t4 - else if ((y(j) .ge. 0.5) .and. (x(i) .le. 0.5)) then - z(i,j) = z2 - ux(i,j) = ux2 - uy(i,j) = uy2 - t(i,j) = t2 - else if ((y(j) .ge. 0.5) .and. (x(i) .ge. 0.5)) then - z(i,j) = z1 - ux(i,j) = ux1 - uy(i,j) = uy1 - t(i,j) = t1 - else - z(i,j) = z3 - ux(i,j) = ux3 - uy(i,j) = uy3 - t(i,j) = t3 - end if - do k = 1,nv - do l = 1,nv - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f(k,l,i,j) = 1/((exp(pp)/z(i,j))+theta) - end do - end do - end do -end do -return -end subroutine -! -subroutine equilibrium (nv,nx,ny,theta,v,z,ux,uy,t,f0) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f0 -real,dimension (imaxgridx,imaxgridy) :: z,ux,uy,t -real,dimension (igh) :: v -integer nv,nx,ny,k,l,i,j -real(8) pp,theta -do i = 1, nx - do j = 1, ny - do k = 1,nv - do l = 1,nv - pp = ( (v(k)-ux(i,j))**2 + (v(l)-uy(i,j))**2 ) / t(i,j) - f0(k,l,i,j) = 1/((exp(pp)/z(i,j))+theta) - end do - end do - end do -end do -return -end subroutine -! -subroutine eu_projection (nx,ny,nv,f,f0) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny,nv -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f,f0 -do i = 1, nx - do j = 1, ny - do k = 1, nv - do l = 1, nv - f(k,l,i,j) = f0(k,l,i,j) - end do - end do - end do -end do -return -end subroutine -! -subroutine caldt (nv,dx,dy,cfl,istop,time,outtime,v,dt,dtdx,dtdy) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer nv,istop -real(8) dx,dy,cfl,time,outtime,dt,dtdx,dtdy,dtcfl -real,dimension (igh) :: v -dt = min(dx,dy) * cfl/v(nv) -time = time + dt -dtdx = dt/dx -dtdy = dt/dy -! -if (time .gt. outtime) then - dtcfl = outtime - (time - dtcfl) - time = outtime - dt = dtcfl/cfl - dtdx = dtcfl / dx - dtdy = dtcfl / dy - istop = 1 -end if -return -end subroutine -! -subroutine caldom (nx,ny,nv,c,v,f,r,ux,uy,et) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny,nv -real(8) sr,sux,suy,se -real, dimension (igh) :: c,v -real, dimension (imaxgridx,imaxgridy) :: r,ux,uy,et -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f -do i = 1, nx - do j = 1, ny - sr = 0 - sux = 0 - suy = 0 - se = 0 - do k = 1, nv - do l = 1, nv - sr = sr + c(k)*c(l) * f(k,l,i,j) - sux = sux + c(k)*c(l) * f(k,l,i,j) * v(k) - suy = suy + c(k)*c(l) * f(k,l,i,j) * v(l) - se = se + c(k)*c(l) * f(k,l,i,j) * (0.5 * (v(k)*v(k) + v(l)*v(l))) - end do - end do - r(i,j) = sr - ux(i,j) = sux/sr - uy(i,j) = suy/sr - et(i,j) = se - end do -end do -return -end subroutine -! -subroutine bisect_ztp (nx,ny,theta,r,ux,uy,et,z,t,p) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer l,i,j,nx,ny -real(8) pi,za,zb,zc,ga1,gb1,gc1,ga2,gb2,gc2,psia,psib,psic,theta -real, dimension (imaxgridx,imaxgridy)::r,ux,uy,et,z,t,p -pi = atan2(1.,1.)*4. -do i = 1, nx - do j = 1, ny - za = 0.001 - zb = 0.9 - do while (abs(za-zb) .gt. 0.0001) - ga1 = 0 - gb1 = 0 - ga2 = 0 - gb2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - ga1 = ga1 + (za**l) * (-1)**(l-1)/l - gb1 = gb1 + (zb**l) * (-1)**(l-1)/l - ga2 = ga2 + (za**l) * (-1)**(l-1)/(l**2) - gb2 = gb2 + (zb**l) * (-1)**(l-1)/(l**2) - else - ga1 = ga1 + (za**l) /l - gb1 = gb1 + (zb**l) /l - ga2 = ga2 + (za**l) /(l**2) - gb2 = gb2 + (zb**l) /(l**2) - end if - end do - psia = 2*et(i,j) - (ga2*(r(i,j)/ga1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - psib = 2*et(i,j) - (gb2*(r(i,j)/gb1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - zc = (za+zb)/2 - gc1 = 0 - gc2 = 0 - do l = 1, 50 - if (theta .eq. 1.) then - gc1 = gc1 + (zc**l) * (-1)**(l-1)/l - gc2 = gc2 + (zc**l) * (-1)**(l-1)/(l**2) - else - gc1 = gc1 + (zc**l)/l - gc2 = gc2 + (zc**l)/(l**2) - end if - end do - psic = 2*et(i,j) - (gc2*(r(i,j)/gc1)**2)/pi - r(i,j)*(ux(i,j)*ux(i,j)+uy(i,j)*uy(i,j)) - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(i,j) = zc - t(i,j) = r(i,j)/(pi*gc1) - p(i,j) = et(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) - end do -end do -return -end subroutine -! -subroutine maxwellian_ztp (nx,ny,r,ux,uy,et,z,t,p) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer nx,ny,i,j -real(8) pi -real,dimension (imaxgridx,imaxgridy) :: r,ux,uy,et,z,t,p -pi = atan2(1.,1.)*4 -do i = 1, nx - do j = 1, ny - t(i,j) = (2* et(i,j)/r(i,j))-(ux(i,j)**2+uy(i,j)**2) - z(i,j) = r(i,j)/(pi*t(i,j)) - p(i,j) = r(i,j)*t(i,j)/2 - end do -end do -return -end subroutine -! -subroutine wrt_savingpoints (nx,ny,iter,outtime,dt,x,y,r,p,z) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer iter,i,j,nx,ny -real(8) dt,sv_point1,sv_point2,outtime -real,dimension (imaxgridx) :: x,y -real,dimension (imaxgridx,imaxgridy) :: r,p,z -sv_point1 = (1./3.)*outtime -sv_point2 = (2./3.)*outtime -do i = 2, nx-1 - do j = 2, ny-1 - if (iter.eq.floor(sv_point1/dt)) then - write (20,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - else if (iter.eq.floor(sv_point2/dt)) then - write (30,*) x(i), y(j), r(i,j), p(i,j), z(i,j) - end if - end do -end do -return -end subroutine -! -subroutine iteration (nv,nx,ny,dtdx,dtdy,dt,r_time,feq,v,f) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nv,nx,ny -real(8) vxp,vxm,vyp,vym,dtdx,dtdy,dt,r_time -real,dimension (igh) :: v -real,dimension (imaxgridx,imaxgridy) ::fn,fl,fh,gl,gh2 -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f,feq -do k = 1, nv - do l = 1, nv - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - call tvdfluxes (nx,ny,k,l,vxp,vxm,vyp,vym,dtdx,dtdy,v,f,fl,fh,gl,gh2) -! call explicit (k,l,nx,ny,fl,fh,gl,gh2,dt,dtdx,dtdy,feq,f,r_time,fn) - call implicit_mtd (nx,ny,k,l,vxp,vyp,vxm,vym,fl,fh,gl,gh2,dt,dtdx,dtdy,f,fn) - do i = 2,nx-1 - do j = 2,ny-1 - f(k,l,i,j) = fn(i,j) - call b_cond (k,l,i,j,nx,ny,fn,f) - end do - end do - end do -end do -return -end subroutine -! -subroutine tvdfluxes (nx,ny,k,l,vxp,vxm,vyp,vym,dtdx,dtdy,v,f,fl,fh,gl,gh2) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -real,dimension (igh) :: v -real,dimension (imaxgridx,imaxgridy) :: tha,thb,phia,phib -real,dimension (imaxgridx,imaxgridy) ::fll,flh,fl,fhl,fhh,fh,gll,glh,gl,ghl,ghh,gh2 -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f -integer k,l,i,j,nx,ny -real(8) vxp,vxm,vyp,vym,dtdx,dtdy -! theta - do i = 2, nx-1 - do j = 2, ny-1 - if (f(k,l,i+1,j) .eq. f(k,l,i,j)) then - tha(i,j) = 0 - else - tha(i,j) = (f(k,l,i-sign(1.,v(k))+1,j) - f(k,l,i-sign(1.,v(k)),j))/(f(k,l,i+1,j)-f(k,l,i,j)) - end if - if (f(k,l,i,j+1) .eq. f(k,l,i,j)) then - thb(i,j) = 0 - else - thb(i,j) = (f(k,l,i,j-sign(1.,v(l))+1) - f(k,l,i,j-sign(1.,v(l))))/(f(k,l,i,j+1)-f(k,l,i,j)) - end if - end do - end do - do i = 1, nx - thb(i,1)=1 - thb(i,ny)=1 - end do - do j = 1, ny - tha(1,j)=1 - tha(nx,j)=1 - end do -! van leer limiter - do i = 1,nx - do j = 1,ny - if (tha(i,j) .le. 0) then - phia(i,j)=0 - else - phia(i,j)= (abs(tha(i,j))+tha(i,j))/(1+abs(tha(i,j))) - end if - if (thb(i,j) .le. 0) then - phib(i,j)=0 - else - phib(i,j)= (abs(thb(i,j))+thb(i,j))/(1+abs(thb(i,j))) - end if - end do - end do - do i = 2, nx-1 - do j = 2, ny-1 - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) !F(i-1/2,j) - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) !F(i+1/2,j) - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) !F(i,j-1/2) - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) !F(i,j+1/2) - end do - end do -return -end subroutine -! -subroutine explicit (k,l,nx,ny,fl,fh,gl,gh2,dt,dtdx,dtdy,feq,f,r_time,fn) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny -real(8) dt,dtdx,dtdy,r_time -real, dimension (imaxgridx,imaxgridy) :: fl,fh,gl,gh2,fn -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f,feq - do i = 2, nx-1 - do j = 2, ny-1 - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) + dt*(feq(k,l,i,j)-f(k,l,i,j))/r_time - end do - end do -return -end subroutine -! -subroutine implicit_mtd (nx,ny,k,l,vxp,vyp,vxm,vym,fl,fh,gl,gh2,dt,dtdx,dtdy,f,fn) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny -real(8) dt,dtdx,dtdy,vxp,vyp,vxm,vym -real, dimension (imaxgridx,imaxgridy) :: fn,rhs,invA,invB,dq1,dq,fh,fl,gl,gh2 -real, dimension (igh,igh,imaxgridx,imaxgridy) :: f -call right_hand_side (nx,ny,fh,fl,gh2,gl,dtdx,dtdy,rhs) -call inv_A (nx,ny,vxp,vyp,dt,invA) -call inv_B (nx,ny,vxm,vym,dt,invB) -call multiply (nx,invA,rhs,dq1) -call multiply (nx,invB,dq1,dq) -do i = 2, nx-1 - do j = 2, ny-1 - fn(i,j) = f(k,l,i,j) + dq(i,j) - end do -end do -return -end subroutine -! -subroutine right_hand_side (nx,ny,fh,fl,gh2,gl,dtdx,dtdy,rhs) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,nx,ny -real(8) dtdx,dtdy -real,dimension (imaxgridx,imaxgridy) :: rhs,fh,fl,gl,gh2 -do i = 2, nx-1 - do j = 2, ny-1 - rhs(i,j) = - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) - end do -end do -return -end subroutine -! -subroutine inv_A (nx,ny,vxp,vyp,dt,u) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,k,nx,ny -real(8) vxp,vyp,dt,bet -real,dimension (imaxgridx) :: a, b, c, gam -real,dimension (imaxgridx,imaxgridy) :: u, r -do i = 3,nx-1 - a(i) = dt*(-vxp-vyp) -end do -c(2)=a(3) -do i = 2,nx-1 - b(i) = 1+(dt*(vxp+vyp)) -end do -do i = 3,nx-2 - c(i) = 0 -end do -do i = 2,nx-1 - do j = 2,ny-1 - r(i,j) = 0 - end do - r(i,i) = 1 -end do -do k = 2,ny-1 - bet=b(2) - u(1,k) = r(1,k)/bet - do j = 2,nx-1 - gam(j) = c(j-1)/bet - bet=b(j)-a(j)*gam(j) - u(j,k) = (r(j,k)-a(j)*u(j-1,k))/bet - end do - do j = nx-2,1,-1 - u(j,k) = u(j,k) - gam(j+1)*u(j+1,k) - end do -end do -return -end subroutine -! -subroutine inv_B (nx,ny,vxm,vym,dt,u) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,k,nx,ny -real(8) vxm,vym,dt,bet -real,dimension (imaxgridx) :: a, b, c, gam -real,dimension (imaxgridx,imaxgridy) :: u, r -do i = 3,nx-1 - a(i) = 0. -end do -do i = 2,nx-1 - b(i) = 1+dt*(-vxm-vym) -end do -do i = 2,nx-2 - c(i) = dt*(vxm+vym) -end do -a(nx-1)=c(nx-2) -do i = 2,nx-1 - do j = 2,ny-1 - r(i,j) = 0 - end do - r(i,i) = 1 -end do -do k = 2,ny-1 - bet=b(2) - u(1,k) = r(1,k)/bet - do j = 2,nx-1 - gam(j) = c(j-1)/bet - bet=b(j)-a(j)*gam(j) - u(j,k) = (r(j,k)-a(j)*u(j-1,k))/bet - end do - do j = nx-2,1,-1 - u(j,k) = u(j,k) - gam(j+1)*u(j+1,k) - end do -end do -return -end subroutine -! -subroutine multiply (nx,a,b,c) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,k,nx -real,dimension (imaxgridx,imaxgridy) :: a,b,c -do i = 2,nx-1 - do j = 2,nx-1 - c(i,j) = 0. - end do -end do -do i = 2,nx-1 - do j = 2,nx-1 - do k = 2,nx-1 - c(i,j)=c(i,j) + a(i,k)*b(k,j) - end do - end do -end do -return -end subroutine -! -subroutine b_cond(k,l,i,j,nx,ny,fn,f) -implicit none ! This is a sub-subroutine within tvdfluxes -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer k,l,i,j,nx,ny -real,dimension (imaxgridx,imaxgridy) :: fn -real,dimension (igh,igh,imaxgridx,imaxgridy) :: f - f(k,l,i,1) = fn(i,3) - f(k,l,i,ny)= fn(i,ny-2) - f(k,l,1,j) =fn(3,j) - f(k,l,nx,j)=fn(nx-2,j) -return -end subroutine -! -subroutine wrt_results (nx,ny,x,y,r,p,z) -implicit none -integer igh,imaxgridx,imaxgridy -parameter (igh=20,imaxgridx=400,imaxgridy=400) -integer i,j,nx,ny -real,dimension (imaxgridx) :: x,y -real,dimension (imaxgridx,imaxgridy) :: r,p,z -do i = 2, nx-1 -do j = 2, ny-1 - write (60,*) x(i), y(j), r(i,j), p(i,j), z(i,j) -end do -end do -return -end subroutine \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/sc_tvd_1d.F90 b/Trash&OldStuff/SBBGK_old/sc_tvd_1d.F90 deleted file mode 100644 index 5adfdc3..0000000 --- a/Trash&OldStuff/SBBGK_old/sc_tvd_1d.F90 +++ /dev/null @@ -1,265 +0,0 @@ -PROGRAM MAIN -IMPLICIT REAL(8) (A-H,O-Z) -REAL, DIMENSION (1000,1000) :: F,FEQ, FFF -REAL, DIMENSION (1000) :: X, C, V, R, RI,P, U, T, TI, ET, EI, FN, FA, FB, FC, AV -REAL, DIMENSION (20) :: GH, W -REAL, DIMENSION (1000) :: Z, THETA, PSI, VIS,G1 -OPEN (UNIT = 10, FILE = 'POSTITER.TEC', STATUS = 'UNKNOWN') -write(10,*) 'variables = "x","r","p","z","t","tau" ' -OPEN (UNIT = 20, FILE = 'INITCHECK.TEC', STATUS = 'UNKNOWN') -NX = 101 -NXP1 = NX + 1 -GHNC = 1 -CFL = 0.5 -OUTTIME = 0.1 -IT = 1 -IF (GHNC .EQ. 0) THEN -NV = 20 -ELSE -NV = 201 -END IF -PI = ATAN2(1.,1.)*4. -GH(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -W(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) -IF (GHNC .EQ. 1) GO TO 10 - DO I = 1, NV - C(I) = W(I) - V(I) = GH(I) - END DO - GO TO 30 -10 CONTINUE - V1 = -10 - V2 = 10 - DV = (V2-V1)/(NV-1.) - DO I = 1, NV - V(I) = V1 + DV * (I-1.) - END DO - DO I = 2, (NV-1) - C(I) = 64./45. * DV - IF(MOD(I,4).EQ.1) C(I) = 28./45. * DV - IF(MOD(I,4).EQ.3) C(I) = 24./45. * DV - END DO - C(1) = 14./45. * DV - C(NV) = C(1) -30 CONTINUE - - !UL = 0. - !TL = 4.38385 - !ZL = 0.2253353 - !UR = 0. - !TR = 8.972544 - !ZR = 0.1204582 - - UL = 0. - TL = 4.38385 - ZL = 0.2253353 - UR = 0. - TR = 8.972544 - ZR = 0.1204582 - - - DX = 1./DFLOAT(NX-1) - X(1) = -0.5 *DX - DO J = 2,NXP1 - X(J) = X(J-1) + DX - END DO - - DO J = 1, NXP1 - IF (X(J).LE.0.5)THEN - U(J) = UL - T(J) = TL - Z(J) = ZL - ELSE - U(J) = UR - T(J) = TR - Z(J) = ZR - END IF - - DO K = 1, NV - PP = (V(K)-U(J))*(V(K)-U(J))/T(J) - f(k,j) = 1/((EXP(PP)/Z(J)) + IT) - END DO - END DO - - DO J = 1, NXP1 - SR = 0 - SU = 0 - SE = 0 - SAV= 0 - DO K = 1, NV - SR = SR + C(K) * F(K,J) - SU = SU + C(K) * F(K,J) * V(K) - SE = SE + C(K) * F(K,J) * (0.5 * V(K) * V(K)) - SAV = SAV + C(K) * F(K,J) * abs(V(K)) - END DO - R(J) = SR - U(J) = SU/SR - ET(J) = SE - AV(j) = SAV - WRITE (20,*) X(J), R(J), Z(J), ET(J) - END DO -ITER = 1 -TIME = 0 -ISTOP = 0 - -1000 CONTINUE - DO J = 1, NXP1 - c_kn = 0.001 - tau = 0.001 - - vis(j) = c_kn / av(j) - END DO - - DT = DX * CFL/V(NV) - TIME = TIME + DT - DTDX = DT/DX - - IF (TIME .GT. OUTTIME) THEN - DTCFL = OUTTIME - (TIME - DTCFL) - TIME = OUTTIME - DT = DTCFL/CFL - DTDX = DTCFL / DX - ISTOP = 1 - END IF - DO J = 1, NXP1 - DO K = 1, NV - PP = (V(K)-U(J)) * (V(K)-U(J)) /T(J) - Feq(K,J) = 1/((EXP(PP)/Z(J)) + IT ) - END DO - END DO - - - DO K = 1, NV - ANU = V(K)*DTDX - DO j = 2,(NXP1-1) - !IF (F(K,J+1).EQ.F(K,J)) THEN - THETA(j) = 0. - !ELSE - !THETA(j) = (F(K,J-SIGN(1.,ANU)+1)-F(K,J-SIGN(1.,ANU)))/(F(K,J+1)-F(K,J)) - !END IF - END DO - THETA(1) = 1 - THETA(NXP1) = 1 - DO j = 3,(nxp1-2) - if (THETA(j) .LE. 0) then - PSI(j) = 0 - else - PSI(J) = (ABS(THETA(J))+THETA(J))/(1+ABS(THETA(J))) - end if - END DO - PSI(1) = 1 - PSI(2) = 1 - PSI(NXP1) = 1 - PSI(NXP1-1) = 1 - DO J=3,(NXP1-2) - FN(J) = F(K,J) - DTDX * ( 0.5D0*V(K)*( ( F(K,J) + F(K,J+1) ) - ( F(K,J-1)+F(K,J) ) ) - 0.5D0 * SIGN(1.,ANU)*V(K) * ( ( F(K,J+1)-F(K,J) ) - ( F(K,J)-F(K,J-1) ) )+ 0.5D0 * ( (PSI(J) * (SIGN(1.,ANU)-ANU) * V(K)*(F(K,J+1)-F(K,J)) ) - (PSI(J-1) * (SIGN(1.,ANU)-ANU)*V(K)*( F(K,J)-F(K,J-1) ) ) ) ) + (DT/VIS(J))*(FEQ(K,J)-F(K,J)) - END DO - !FN(1) = F(K,1) - !FN(2) = F(K,2) - !FN(NXP1) = F(K,NXP1) - !FN(NXP1-1)= F(K,NXP1-1) - DO j = 1,NXP1 - F(K,J) = FN(J) - F(K,1) = fn(4) - F(K,2) = fn(3) - F(K,NXP1) = fn(nxp1-3) - F(K,NXP1-1) = fn(nxp1-2) - END DO - - END DO - DO J = 1, NXP1 - SR = 0 - SU = 0 - SE = 0 - SAV= 0 - DO K = 1, NV - SR = SR + C(K) * F(K,J) - SU = SU + C(K) * F(K,J) * V(K) - SE = SE + C(K) * F(K,J) * (0.5 * V(K) * V(K)) - SAV = SAV + C(K) * F(K,J) * abs(V(K)) - END DO - R(J) = SR - U(J) = (SU/SR) - ET(J) = SE - AV(J) = SAV - END DO - if (IT.eq.0) go to 1111 - - do j = 1, nxp1 - za = 0.0001 - zb = 0.99 - do while (abs(za-zb) .gt. 0.00001) - ga12 = 0 - gb12 = 0 - ga32 = 0 - gb32 = 0 - do l = 1, 50 - if (IT.eq.1) then - ga12 = ga12 + (za**l)*(-1)**(l-1)/(l**0.5) - gb12 = gb12 + (zb**l)*(-1)**(l-1)/(l**0.5) - ga32 = ga32 + (za**l)*(-1)**(l-1)/(l**1.5) - gb32 = gb32 + (zb**l)*(-1)**(l-1)/(l**1.5) - else - ga12 = ga12 + (za**l)/(l**0.5) - gb12 = gb12 + (zb**l)/(l**0.5) - ga32 = ga32 + (za**l)/(l**1.5) - gb32 = gb32 + (zb**l)/(l**1.5) - end if - end do - psia = 2*et(j) - ga32*(r(j)/ga12)**3/(2*pi) - r(j)*u(j)**2 - psib = 2*et(j) - gb32*(r(j)/gb12)**3/(2*pi) - r(j)*u(j)**2 - zc = (za + zb)/2 - gc12 = 0 - gc32 = 0 - gc52 = 0 - do l = 1, 50 - if (IT.eq.1) then - gc12 = gc12 + (zc**l)*(-1)**(l-1)/(l**0.5) - gc32 = gc32 + (zc**l)*(-1)**(l-1)/(l**1.5) - gc52 = gc52 + (zc**l)*(-1)**(l-1)/(l**2.5) - else - gc12 = gc12 + (zc**l)/(l**0.5) - gc32 = gc32 + (zc**l)/(l**1.5) - gc52 = gc52 + (zc**l)/(l**2.5) - end if - end do - psic = 2*et(j) - gc32*(r(j)/gc12)**3/(2*pi) - r(j)*u(j)**2 - - if ((psia*psic) .lt. 0) then - zb = zc - else - za = zc - end if - end do - z(j) = zc - t(j) = r(j)**2 / (pi*gc12**2 ) - p(j) = et(j) - 0.5 * r(j) * u(j)**2 - - end do - go to 1112 -1111 continue - do j = 1, nxp1 - t(j) = 4*et(j)/r(j) - 2*u(j)*u(j) - z(j) = r(j) / SQRT(PI * t(j)) - p(j) = et(j) - 0.5 * r(j) * u(j)**2 - end do -1112 continue - - WRITE(*,*) ITER, X(NXP1/2), R(NXP1/2), Z(NXP1/2) - IF (ISTOP .EQ. 1) GO TO 2000 - ITER = ITER + 1 - GO TO 1000 -2000 CONTINUE - - DO K = 1, NV - WRITE (40,*) V(K), F(K,nxp1/3) - END DO - DO J = 1, NXP1 - WRITE (10,*) X(J), R(J), p(j), z(j), t(j), vis(j) - END DO -STOP -END PROGRAM - - - - diff --git a/Trash&OldStuff/SBBGK_old/unified_code.F90 b/Trash&OldStuff/SBBGK_old/unified_code.F90 deleted file mode 100644 index 190b8d5..0000000 --- a/Trash&OldStuff/SBBGK_old/unified_code.F90 +++ /dev/null @@ -1,338 +0,0 @@ -PROGRAM test_app_2 -IMPLICIT REAL(8) (A-H,O-Z) -REAL, DIMENSION (20,20,400,400) :: f -REAL, DIMENSION (400,400) :: ux,uy,z,t,r,et,p,fn,tha,thb,phia,phib -REAL, DIMENSION (400,400) :: fll,flh,fl,fhl,fhh,fh,gll,glh,gl,ghl,ghh,gh2 -REAL, DIMENSION (400) :: x,y -REAL, DIMENSION (20) :: c,v,gh,w - - NX = 399 - NY = 399 - CFL = 0.4 - OUTTIME = 0.35 - sv_point1 = (1./3.)*outtime - sv_point2 = (2./3.)*outtime - theta = 1. - ! MB = 0, FD = 1, BE = -1 - NV = 20 - PI = ATAN2(1.,1.)*4. - -OPEN (UNIT = 10, FILE = 'abscissas.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 20, FILE = 'sv_point(1).TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 30, FILE = 'sv_point(2).TEC', STATUS = 'UNKNOWN') - write(20,888) - write(20,*) 'zone T="sv_point(1)",I=',nx,',J=',ny - write(30,888) - write(30,*) 'zone T="sv_point(2)",I=',nx,',J=',ny -OPEN (UNIT = 60, FILE = 'results.TEC', STATUS = 'UNKNOWN') - write(60,888) - write(60,*) 'zone T="res_2d",I=',nx,',J=',ny -OPEN (UNIT = 90, FILE = 'f_initial.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 100, FILE = 'f_time.TEC', STATUS = 'UNKNOWN') - write(90,*)'variables = "Vx","Vy","fq1","fq2","fq3","fq4"' - write(90,*)'zone T="f_2d",I=',nv,',J=',nv - write(100,*) 'variables = "Vx","Vy","fq1","fq2","fq3","fq4"' - write(100,*)'zone T="f_2d",I=',nv,',J=',nv -888 format ('variables = "x","y","n","p","z"') - -! -! GAUSS-HERMITE QUADRATURE -! -GH(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -W(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - DO I = 1, NV - C(I) = W(I) - V(I) = GH(I) - WRITE (10,*) C(I),V(I) - END DO - - Z1 = 0.02 - UX1 = -0.5 - UY1 = -0.33 - T1 = 5. - - Z2 = 0.084 - UX2 = -0.5 - UY2 = 0.33 - T2 = 2.453 - - Z3 = 0.02 - UX3 = 0.5 - UY3 = 0.33 - T3 = 5. - - Z4 = 0.2048 - UX4 = 0.5 - UY4 = -0.33 - T4 = 1.5934 - - DX = 1./DFLOAT(NX-1) - DY = 1./DFLOAT(NY-1) - X(1) = 0 - Y(1) = 0 - DO I = 2,NX - X(I) = X(I-1) + DX - END DO - DO J = 2, NY - Y(J) = Y(J-1) + DY - END DO - -DO I = 1,NX -DO J = 1,NY - if ((Y(J) .lt. 0.5) .and. (x(i) .gt. 0.5)) then - Z(I,J) = Z4 - UX(I,J)= UX4 - UY(I,J)= UY4 - T(I,J) = T4 - else if ((Y(J) .gt. 0.5) .and. (x(i) .lt. 0.5)) then - Z(I,J) = Z2 - UX(I,J)= UX2 - UY(I,J)= UY2 - T(I,J) = T2 - else if ((Y(J) .ge. 0.5) .and. (x(i) .ge. 0.5)) then - Z(I,J) = Z1 - UX(I,J)= UX1 - UY(I,J)= UY1 - T(I,J) = T1 - else - Z(I,J) = Z3 - UX(I,J)= UX3 - UY(I,J)= UY3 - T(I,J) = T3 - end if - - DO K = 1, NV - DO L = 1, NV - PP = ( (V(K)-UX(I,J))**2 + (V(L)-UY(I,J))**2 ) / T(I,J) - F(k,l,i,j) = 1/((EXP(PP)/Z(I,J)) + theta) - END DO - END DO -END DO -END DO - -do k = 1,nv -do l = 1,nv - write (90,*) v(k),v(l),f(k,l,nx*3/4,ny*3/4),f(k,l,nx/4,ny*3/4),f(k,l,nx/4,ny/4),f(k,l,nx*3/4,ny/4) -end do -end do - -ITER = 1 -TIME = 0 -ISTOP = 0 -1000 CONTINUE - - DT = min(DX,DY) * CFL/V(NV) - TIME = TIME + DT - DTDX = DT/DX - DTDY = DT/DY - -IF (TIME .GT. OUTTIME) THEN - DTCFL = OUTTIME - (TIME - DTCFL) - TIME = OUTTIME - DT = DTCFL/CFL - DTDX = DTCFL / DX - DTDY = DTCFL / DY - ISTOP = 1 -END IF - -DO I = 1, NX -DO J = 1, NY - DO K = 1, NV - DO L = 1, NV - PP = ( (V(K)-UX(I,J))**2 + (V(L)-UY(I,J))**2 ) / T(I,J) - F(k,l,i,j) = 1/((EXP(PP)/Z(I,J))+theta) - END DO - END DO -END DO -END DO - -DO K = 1, NV -DO L = 1, NV - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - !theta - do i = 2, nx-1 - do j = 2, ny-1 - if (f(k,l,i+1,j) .eq. f(k,l,i,j)) then - tha(i,j) = 0 - else - tha(i,j) = (f(k,l,i-sign(1.,v(k))+1,j) - f(k,l,i-sign(1.,v(k)),j))/(f(k,l,i+1,j)-f(k,l,i,j)) - end if - if (f(k,l,i,j+1) .eq. f(k,l,i,j)) then - thb(i,j) = 0 - else - thb(i,j) = (f(k,l,i,j-sign(1.,v(l))+1) - f(k,l,i,j-sign(1.,v(l))))/(f(k,l,i,j+1)-f(k,l,i,j)) - end if - end do - end do - - do i = 1, nx - thb(i,1)=1 - thb(i,ny)=1 - end do - - do j = 1, ny - tha(1,j)=1 - tha(nx,j)=1 - end do - !Van Leer - do i = 1,nx - do j = 1,ny - if (tha(i,j) .le. 0) then - phia(i,j)=0 - else - phia(i,j)= (abs(tha(i,j))+tha(i,j))/(1+abs(tha(i,j))) - end if - if (thb(i,j) .le. 0) then - phib(i,j)=0 - else - phib(i,j)= (abs(thb(i,j))+thb(i,j))/(1+abs(thb(i,j))) - end if - end do - end do - - DO I = 2, NX-1 - DO J = 2, NY-1 - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) - - f(k,l,i,j) = fn(i,j) - f(k,l,i,1) = fn(i,3) - f(k,l,i,ny)= fn(i,ny-2) - f(k,l,1,j) =fn(3,j) - f(k,l,nx,j)=fn(nx-2,j) - END DO - END DO -END DO -END DO - -DO I = 1, NX -DO J = 1, NY - SR = 0 - SUX = 0 - SUY = 0 - SE = 0 - DO K = 1, NV - DO L = 1, NV - SR = SR + C(K)*C(L) * F(k,l,i,j) - SUX = SUX + C(K)*C(L) * F(k,l,i,j) * V(K) - SUY = SUY + C(K)*C(L) * F(k,l,i,j) * V(L) - SE = SE + C(K)*C(L) * F(k,l,i,j) * (0.5 * (V(K)*V(K) + V(L)*V(L))) - END DO - END DO - R(I,J) = SR - UX(I,J) = SUX/SR - UY(I,J) = SUY/SR - ET(I,J) = SE -END DO -END DO - -if (theta .eq. 0.) go to 1100 - -DO I = 1, NX -DO J = 1, NY - ZA = 0.001 - ZB = 0.9 - DO WHILE (ABS(ZA-ZB) .GT. 0.0001) - GA1 = 0 - GB1 = 0 - GA2 = 0 - GB2 = 0 - DO L = 1, 50 - if (theta .eq. 1.) then - GA1 = GA1 + (ZA**L) * (-1)**(L-1)/L - GB1 = GB1 + (ZB**L) * (-1)**(L-1)/L - GA2 = GA2 + (ZA**L) * (-1)**(L-1)/(L**2) - GB2 = GB2 + (ZB**L) * (-1)**(L-1)/(L**2) - else - GA1 = GA1 + (ZA**L) /L - GB1 = GB1 + (ZB**L) /L - GA2 = GA2 + (ZA**L) /(L**2) - GB2 = GB2 + (ZB**L) /(L**2) - end if - END DO - PSIA = 2*ET(I,J) - (GA2*(R(I,J)/GA1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - PSIB = 2*ET(I,J) - (GB2*(R(I,J)/GB1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - ZC = (ZA+ZB)/2 - GC1 = 0 - GC2 = 0 - DO L = 1, 50 - if (theta .eq. 1.) then - GC1 = GC1 + (ZC**L) * (-1)**(L-1)/L - GC2 = GC2 + (ZC**L) * (-1)**(L-1)/(L**2) - else - GC1 = GC1 + (ZC**L)/L - GC2 = GC2 + (ZC**L)/(L**2) - end if - END DO - PSIC = 2*ET(I,J) - (GC2*(R(I,J)/GC1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF - END DO - Z(I,J) = ZC - T(I,J) = R(I,J)/(PI*GC1) - P(I,j) = ET(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) -END DO -END DO -go to 1300 - -1100 continue -DO I = 1, NX -DO J = 1, NY - T(I,J) = (2* ET(I,J)/R(I,J))-(UX(I,J)**2+Uy(I,J)**2) - Z(I,J) = R(I,J)/(pi*T(i,j)) - P(I,j) = r(i,j)*T(i,j)/2 -END DO -END DO - -1300 continue -DO I = 1, NX -DO J = 1, NY - if (iter.eq.floor(sv_point1/DT)) then - WRITE (20,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) - else if (iter.eq.floor(sv_point2/dt)) then - WRITE (30,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) - end if -END DO -END DO - -WRITE (*,*) ITER,time, R(NX/2,NY/2), F(NV/2,NV/2,NX/2,NY/2) -IF (ISTOP .EQ. 1) GOTO 2000 -ITER = ITER + 1 -GOTO 1000 -PAUSE - -2000 CONTINUE -DO I = 1, NX -DO J = 1, NY - WRITE (60,*) X(I), Y(J), r(I,J), p(I,J), z(I,J) -END DO -END DO -!do k = 1,nv -!do l = 1,nv -! write (100,*) v(k),v(l),f(k,l,nx*3/4,ny*3/4),f(k,l,nx/4,ny*3/4),f(k,l,nx/4,ny/4),f(k,l,nx*3/4,ny/4) -!end do -!end do - -STOP -END PROGRAM \ No newline at end of file diff --git a/Trash&OldStuff/SBBGK_old/wedge_ex.F90 b/Trash&OldStuff/SBBGK_old/wedge_ex.F90 deleted file mode 100644 index d729833..0000000 --- a/Trash&OldStuff/SBBGK_old/wedge_ex.F90 +++ /dev/null @@ -1,339 +0,0 @@ -PROGRAM INIT -IMPLICIT REAL(8) (A-H,O-Z) -REAL, DIMENSION (100,100,200,200) :: F -REAL, DIMENSION (200,200) :: UX, UY, Z, T, R, ET, P, FN, tha,thb,phia,phib -REAL, DIMENSION (200,200) :: fll,flh,flcd,fl, fhl,fhh,fhcd,fh,gll,glh,glcd,gl,ghl,ghh,ghcd,gh2 -REAL, DIMENSION (200) :: Y, X, C, V -REAL, DIMENSION (20) :: GH, W -OPEN (UNIT = 10, FILE = 'ABSCISSAS.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 20, FILE = 'XY.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 30, FILE = 'INIT.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 40, FILE = 'F.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 50, FILE = 'RECIPROCALZT.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 60, FILE = 'U2D.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 70, FILE = 'U2D1dx.TEC', STATUS = 'UNKNOWN') -OPEN (UNIT = 80, FILE = 'U2D1dy.TEC', STATUS = 'UNKNOWN') - -NX = 198 -NY = 199 -CFL = 0.4 -OUTTIME = 0.26 -NV = 20 -PI = ATAN2(1.,1.)*4. - -! -! GAUSS-HERMITE QUADRATURE -! -GH(:) =(/-5.38748089001,-4.60368244955,-3.94476404012,-3.34785456738,-2.78880605843,-2.25497400209,-1.73853771212,-1.2340762154,-0.737473728545,-0.245340708301,0.245340708301,0.737473728545,1.2340762154,1.73853771212,2.25497400209,2.78880605843,3.34785456738,3.94476404012,4.60368244955,5.38748089001/) -W(:) =(/0.898591961453,0.704332961176,0.62227869619,0.575262442852,0.544851742366,0.524080350949,0.509679027117,0.499920871336,0.493843385272,0.490921500667,0.490921500667,0.493843385272,0.499920871336,0.509679027117,0.524080350949,0.544851742366,0.575262442852,0.62227869619,0.704332961176,0.898591961453/) - DO I = 1, NV - C(I) = W(I) - V(I) = GH(I) - WRITE (10,*) C(I), V(I) - END DO -! -! INITIAL INPUT -! - Z1 = 0.078 - UX1 = 0.3578 - UY1 = -0.6197 - T1 = 1.2586 - - Z2 = 0.1 - UX2 = 0. - UY2 = 0. - T2 = 0.5 - - Z3 = 0.078656 - UX3 = 0.7156 - UY3 = 0.7156 - T3 = 1.2586 - - Z4 = 0.1 - UX4 = 0. - UY4 = 0. - T4 = 0.5 - - - DX = 1./DFLOAT(NX-1) - DY = 1./DFLOAT(NY-1) - X(1) = 0 - Y(1) = 0 - DO I = 2,NX - X(I) = X(I-1) + DX - END DO - DO J = 2, NY - Y(J) = Y(J-1) + DY - END DO - DO I = 1, NX - WRITE (20,*) X(I), Y(I) - END DO - -DO I = 1,NX - DO J = 2,NY - - if (x(I).le.(0.1+(y(j)*0.57735))) then - Z(I,J) = Z1 - UX(I,J)= UX1 - UY(I,J)= UY1 - T(I,J) = T1 - else - Z(I,J) = Z2 - UX(I,J)= UX2 - UY(I,J)= UY2 - T(I,J) = T2 - end if - - - DO K = 1, NV - DO L = 1, NV - PP = ( (V(K)-UX(I,J))**2 + (V(L)-UY(I,J))**2 ) / T(I,J) - F(k,l,i,j) = 1/((EXP(PP)/Z(I,J)) + 1) - !PPBa = ( (V(K)+UX(I,ny-1))**2 + (V(L)+UY(I,ny-1))**2 ) / T(I,ny-1) - PPBb = ( (V(K)+UX(I,2))**2 + (V(L)+UY(I,2))**2 ) / T(I,2) - !F(k,l,i,ny) = 1/((EXP(PPBa)/Z(I,ny-1)) + 1) - F(k,l,i,1) = 1/((EXP(PPBb)/Z(I,2)) + 1) - END DO - END DO - - END DO -END DO - -DO I = 1, NX -DO J = 2, NY - SR = 0 - SUX = 0 - SUY = 0 - SE = 0 - DO K = 1, NV - DO L = 1, NV - SR = SR + C(K)*C(L) * F(k,l,i,j) - SUX = SUX + C(K)*C(L) * F(k,l,i,j) * V(K) - SUY = SUY + C(K)*C(L) * F(k,l,i,j) * V(L) - SE = SE + C(K)*C(L) * F(k,l,i,j) * (0.5 * (V(K)*V(K) + V(L)*V(L))) - END DO - END DO - R(I,J) = SR - UX(I,J) = SUX/SR - UY(I,J) = SUY/SR - ET(I,J) = SE - WRITE (30,*) X(I),Y(J),r(I,J),ux(I,J),uy(I,J),et(I,J) -END DO -END DO - -ITER = 1 -TIME = 0 -ISTOP = 0 - - 1000 CONTINUE - - DT = min(DX,DY) * CFL/V(NV) - TIME = TIME + DT - DTDX = DT/DX - DTDY = DT/DY -IF (TIME .GT. OUTTIME) THEN - DTCFL = OUTTIME - (TIME - DTCFL) - TIME = OUTTIME - DT = DTCFL/CFL - DTDX = DTCFL / DX - DTDY = DTCFL / DY - ISTOP = 1 -END IF - -! -! PROJECTION -! -DO I = 1, NX -DO J = 2, NY - DO K = 1, NV - DO L = 1, NV - PP = ( (V(K)-UX(I,J))**2 + (V(L)-UY(I,J))**2 ) / T(I,J) - F(k,l,i,j) = 1/((EXP(PP)/Z(I,J)) + 1) - ! PPBa = ( (V(K)+UX(I,ny-1))**2 + (V(L)+UY(I,ny-1))**2 ) / T(I,ny-1) - PPBb = ( (V(K)+UX(I,2))**2 + (V(L)+UY(I,2))**2 ) / T(I,2) - ! F(k,l,i,ny) = 1/((EXP(PPBa)/Z(I,ny-1)) + 1) - F(k,l,i,1) = 1/((EXP(PPBb)/Z(I,2)) + 1) - END DO - END DO -END DO -END DO - - -DO K = 1, NV -DO L = 1, NV - vxp = max(v(k),0.) - vxm = min(v(k),0.) - vyp = max(v(l),0.) - vym = min(v(l),0.) - !---------------theta - do i = 2, nx-1 - do j = 2, ny-1 - if (f(k,l,i+1,j) .eq. f(k,l,i,j)) then - tha(i,j) = 0 - else - tha(i,j) = (f(k,l,i-sign(1.,v(k))+1,j) - f(k,l,i-sign(1.,v(k)),j))/(f(k,l,i+1,j)-f(k,l,i,j)) - end if - - if (f(k,l,i,j+1) .eq. f(k,l,i,j)) then - thb(i,j) = 0 - else - thb(i,j) = (f(k,l,i,j-sign(1.,v(l))+1) - f(k,l,i,j-sign(1.,v(l))))/(f(k,l,i,j+1)-f(k,l,i,j)) - end if - - end do - end do - ! write (*,*) tha(i,j) - ! pause - - do i = 1, nx - thb(i,1)=1 - thb(i,ny)=1 - end do - do j = 1, ny - tha(1,j)=1 - tha(nx,j)=1 - end do - !--------------phi - do i = 1,nx - do j = 1,ny - if (tha(i,j) .le. 0) then - phia(i,j)=0 - else - phia(i,j)= (abs(tha(i,j))+tha(i,j))/(1+abs(tha(i,j))) - end if - if (thb(i,j) .le. 0) then - phib(i,j)=0 - else - phib(i,j)= (abs(thb(i,j))+thb(i,j))/(1+abs(thb(i,j))) - end if - end do - end do - !-----------------------TVD SCHEME - - DO I = 2, NX-1 - DO J = 2, NY-1 - fll(i,j) = vxp*f(k,l,i-1,j)+vxm*f(k,l,i,j) - flh(i,j) = 0.5d0*v(k)*(f(k,l,i-1,j)+f(k,l,i,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i,j)-f(k,l,i-1,j)) - !flcd(i,j)= 0.5d0*dtdy*(vxm*vym*(f(k,l,i,j+1)-f(k,l,i,j))+vxp*vym*(f(k,l,i-1,j+1)-f(k,l,i-1,j))+vxm*vyp*(f(k,l,i,j)-f(k,l,i,j-1))+vxp*vyp*(f(k,l,i-1,j)-f(k,l,i-1,j-1))) - fl(i,j) = fll(i,j)+ (phia(i-1,j)*(flh(i,j)-fll(i,j))) - !+ (phia(i-1,j)*(flh(i,j)-fll(i,j)))- flcd(i,j) - - fhl(i,j) = vxp*f(k,l,i,j)+vxm*f(k,l,i+1,j) - fhh(i,j) = 0.5d0*v(k)*(f(k,l,i,j)+f(k,l,i+1,j))-0.5d0*dtdx*v(k)**2*(f(k,l,i+1,j)-f(k,l,i,j)) - !fhcd(i,j)= 0.5d0*dtdy*(vxm*vym*(f(k,l,i+1,j+1)-f(k,l,i+1,j))+vxp*vym*(f(k,l,i,j+1)-f(k,l,i,j))+vxm*vyp*(f(k,l,i+1,j)-f(k,l,i+1,j-1))+vxp*vyp*(f(k,l,i,j)-f(k,l,i,j-1))) - fh(i,j) = fhl(i,j)+ (phia(i,j)*(fhh(i,j)-fhl(i,j))) - !+ (phia(i,j)*(fhh(i,j)-fhl(i,j)))- fhcd(i,j) - - gll(i,j) = vyp*f(k,l,i,j-1)+vym*f(k,l,i,j) - glh(i,j) = 0.5d0*v(l)*(f(k,l,i,j-1)+f(k,l,i,j))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j)-f(k,l,i,j-1)) - !glcd(i,j)= 0.5d0*dtdx*(vxm*vym*(f(k,l,i+1,j)-f(k,l,i,j))+vxm*vyp*(f(k,l,i+1,j-1)-f(k,l,i,j-1))+vxp*vym*(f(k,l,i,j)-f(k,l,i-1,j))+vxp*vyp*(f(k,l,i,j-1)-f(k,l,i-1,j-1))) - gl(i,j) = gll(i,j)+ (phib(i,j-1)*(glh(i,j)-gll(i,j))) - !+ (phib(i,j-1)*(glh(i,j)-gll(i,j)))- glcd(i,j) - - ghl(i,j) = vyp*f(k,l,i,j)+vym*f(k,l,i,j+1) - ghh(i,j) = 0.5d0*v(l)*(f(k,l,i,j)+f(k,l,i,j+1))-0.5d0*dtdy*v(l)**2*(f(k,l,i,j+1)-f(k,l,i,j)) - !ghcd(i,j)= 0.5d0*dtdx*(vxm*vym*(f(k,l,i+1,j+1)-f(k,l,i,j+1))+vxm*vyp*(f(k,l,i+1,j)-f(k,l,i,j))+vxp*vym*(f(k,l,i,j+1)-f(k,l,i-1,j+1))+vxp*vyp*(f(k,l,i,j)-f(k,l,i-1,j))) - gh2(i,j) = ghl(i,j)+ (phib(i,j)*(ghh(i,j)-ghl(i,j))) - !+ (phib(i,j)*(ghh(i,j)-ghl(i,j)))- ghcd(i,j) - - fn(i,j) = f(k,l,i,j) - dtdx*(fh(i,j)-fl(i,j)) - dtdy*(gh2(i,j)-gl(i,j)) - f(k,l,i,j) = fn(i,j) - ! boundary - !f(k,l,i,1) = fn(i,3) - !f(k,l,i,ny)= fn(i,ny-2) - if (x(i).le. 0.1+0.57735+(2.3094*(TIME-10*dt))) then - pbound = ( (V(K)-UX1)**2 + (V(L)-UY1)**2 ) / T1 - f(k,l,i,ny)= 1/((EXP(pbound)/Z1) + 1) - else - pbound = ( (V(K)-UX2)**2 + (V(L)-UY2)**2 ) / T2 - f(k,l,i,ny)= 1/((EXP(pbound)/Z2) + 1) - end if - - f(k,l,1,j) =fn(3,j) - f(k,l,nx,j)=fn(nx-2,j) - END DO - END DO - -END DO -END DO - -DO I = 1, NX -DO J = 2, NY - SR = 0 - SUX = 0 - SUY = 0 - SE = 0 - DO K = 1, NV - DO L = 1, NV - SR = SR + C(K)*C(L) * F(k,l,i,j) - SUX = SUX + C(K)*C(L) * F(k,l,i,j) * V(K) - SUY = SUY + C(K)*C(L) * F(k,l,i,j) * V(L) - SE = SE + C(K)*C(L) * F(k,l,i,j) * (0.5 * (V(K)*V(K) + V(L)*V(L))) - END DO - END DO - R(I,J) = SR - UX(I,J) = SUX/SR - UY(I,J) = SUY/SR - ET(I,J) = SE - -END DO -END DO - -DO I = 1, NX -DO J = 2, NY -ZA = 0.01 -ZB = 0.99 -DO WHILE (ABS(ZA-ZB) .GT. 0.00001) - GA1 = 0 - GB1 = 0 - GA2 = 0 - GB2 = 0 - DO L = 1, 50 - GA1 = GA1 + (ZA**L) * (-1)**(L-1)/L - GB1 = GB1 + (ZB**L) * (-1)**(L-1)/L - GA2 = GA2 + (ZA**L) * (-1)**(L-1)/(L**2) - GB2 = GB2 + (ZB**L) * (-1)**(L-1)/(L**2) - END DO - PSIA = 2*ET(I,J) - (GA2*(R(I,J)/GA1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - PSIB = 2*ET(I,J) - (GB2*(R(I,J)/GB1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - ZC = (ZA+ZB)/2 - GC1 = 0 - GC2 = 0 - DO L = 1, 50 - GC1 = GC1 + (ZC**L) * (-1)**(L-1)/L - GC2 = GC2 + (ZC**L) * (-1)**(L-1)/(L**2) - END DO - PSIC = 2*ET(I,J) - (GC2*(R(I,J)/GC1)**2)/PI - R(I,J)*(UX(I,J)*UX(I,J)+UY(I,J)*UY(I,J)) - IF ((PSIA*PSIC) .LT. 0) THEN - ZB = ZC - ELSE - ZA = ZC - END IF -END DO -Z(I,J) = ZC -T(I,J) = R(I,J)/(PI*GC1) -P(I,j) = ET(i,j) - 0.5*r(i,j)*(ux(i,j)**2+uy(i,j)**2) -END DO -END DO - -WRITE (*,*) ITER, R(NX/2,NY/2), F(NV/2,NV/2,NX/2,NY/2) -IF (ISTOP .EQ. 1) GOTO 2000 -ITER = ITER + 1 -GOTO 1000 -PAUSE -2000 CONTINUE -DO I = 1, NX -DO J = 2, NY -WRITE (60,*) X(I), Y(J), R(I,J), p(I,J), ux(I,J) -END DO -END DO -skw=sqrt(2.) -DO I = 1, NX -WRITE (70,*) X(I), R(I,(0.5*ny)) -END DO -DO J = 1, NY-1 -WRITE (80,*) Y(J), R((0.95*nx),J), R((0.5*nx),J) -END DO - -STOP -END PROGRAM \ No newline at end of file