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jac.txt
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jac.txt
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Framework Information:
MOOSE version: git commit 12f47cb on 2016-11-10
PETSc Version: 3.6.4
Current Time: Fri Nov 11 16:31:40 2016
Executable Timestamp: Fri Nov 11 16:29:28 2016
Parallelism:
Num Processors: 1
Num Threads: 1
Mesh:
Parallel Type: replicated
Mesh Dimension: 2
Spatial Dimension: 2
Nodes:
Total: 6
Local: 6
Elems:
Total: 2
Local: 2
Num Subdomains: 2
Num Partitions: 1
Nonlinear System:
Num DOFs: 66
Num Local DOFs: 66
Variables: { "group1" "group2" "temp" "pre1" "pre2" "pre3" "pre4" "pre5" "pre6" "pre7"
"pre8" }
Finite Element Types: "LAGRANGE"
Approximation Orders: "FIRST"
Execution Information:
Executioner: Transient
TimeStepper: IterationAdaptiveDT
Solver Mode: NEWTON
Time Step 0, time = 0
dt = 0
Time Step 1, time = 0.0001
dt = 0.0001
Testing hand-coded Jacobian, if the ratio is
O(1.e-8), the hand-coded Jacobian is probably correct.
Finite difference Jacobian (user-defined state)
Mat Object: 1 MPI processes
type: seqaij
row 0: (0, 0.590234) (1, -0.00155352) (2, 0.000668782) (11, -0.458812) (12, -0.00157241) (13, 0.00225569) (22, -0.327622) (23, -0.000787764) (24, 0.000674298) (33, 0.196525) (34, -0.000775188) (35, 0.000307426)
row 1: (0, -8.42328e-05) (1, 1.93405) (2, 0.0112017) (11, -8.43417e-05) (12, -1.5032) (13, 0.0300477) (22, -4.22071e-05) (23, -1.07697) (24, 0.00654976) (33, -4.2062e-05) (34, 0.651473) (35, 0.00192041)
row 2: (0, -7.05351e-06) (1, -0.000123284) (2, -0.043413) (11, -7.14243e-06) (12, -0.000125096) (13, -0.0434375) (22, -3.57841e-06) (23, -6.26967e-05) (24, 0.0434329) (33, -3.5217e-06) (34, -6.14965e-05) (35, 0.0434453)
row 3: (0, -2.72187e-08) (1, -4.17353e-07) (2, 6.35103e-08) (3, 928.24) (11, -2.72187e-08) (12, -3.81062e-07) (13, -1.45166e-07) (14, 631.32) (22, -1.81458e-08) (23, -1.90531e-07) (25, 277.147) (33, -1.81458e-08) (34, -1.99604e-07) (35, 9.0729e-08) (36, 423.926)
row 4: (0, -5.44374e-08) (1, -9.88946e-07) (2, 1.04338e-06) (4, 868.333) (11, -7.25832e-08) (12, -1.41537e-06) (13, 2.23193e-06) (15, 570.929) (22, -3.62916e-08) (23, -7.43978e-07) (24, 5.6252e-07) (26, 284.808) (33, -2.72187e-08) (34, -5.17155e-07) (35, 8.16561e-08) (37, 449.678)
row 5: (0, -7.25832e-08) (1, -1.36093e-06) (2, -9.61727e-07) (5, 1240.55) (11, -7.25832e-08) (12, -1.17948e-06) (13, -1.12504e-06) (16, 835.056) (22, -3.62916e-08) (23, -5.6252e-07) (24, -4.17353e-07) (27, 339.845) (33, -3.62916e-08) (34, -6.8954e-07) (35, -3.62916e-07) (38, 521.179)
row 6: (0, -1.22484e-07) (1, -2.12306e-06) (2, 2.0414e-07) (6, 877.188) (11, -1.27021e-07) (12, -2.22059e-06) (13, 4.89937e-07) (17, 608.156) (22, -6.57785e-08) (23, -1.11823e-06) (24, 1.13411e-07) (28, 257.011) (33, -6.12421e-08) (34, -1.06833e-06) (35, -4.53645e-09) (39, 378.065)
row 7: (0, -1.95067e-07) (1, -3.47492e-06) (2, 6.30566e-07) (7, 666.067) (11, -1.85994e-07) (12, -3.30254e-06) (13, -5.89738e-07) (18, 447.365) (22, -9.0729e-08) (23, -1.63766e-06) (24, 1.49703e-07) (29, 230.87) (33, -9.0729e-08) (34, -1.67849e-06) (35, 6.53249e-07) (40, 365.103)
row 8: (0, -3.62916e-08) (1, -1.08875e-06) (2, -1.45166e-07) (8, 1075.77) (11, -3.62916e-08) (12, -1.08875e-06) (13, -3.62916e-08) (19, 634.545) (23, -5.08082e-07) (24, -3.62916e-08) (30, 287.409) (34, -5.44374e-07) (35, -1.08875e-07) (41, 491.442)
row 9: (0, -5.44374e-08) (1, -7.80269e-07) (2, 4.0828e-07) (9, 863.665) (11, -5.44374e-08) (12, -8.16561e-07) (13, 2.35895e-07) (20, 628.688) (22, -3.62916e-08) (23, -4.17353e-07) (24, 1.54239e-07) (31, 306.862) (33, -2.72187e-08) (34, -3.81062e-07) (35, 2.26822e-07) (42, 453.926)
row 10: (0, -9.0729e-09) (1, -1.58776e-07) (2, 4.53645e-08) (10, 1020.95) (11, -1.36093e-08) (12, -2.49505e-07) (13, 3.99208e-07) (21, 715.94) (22, -9.0729e-09) (23, -1.31557e-07) (24, 5.44374e-08) (32, 308.943) (33, -4.53645e-09) (34, -9.0729e-08) (35, -9.0729e-08) (43, 469.967)
row 11: (0, -0.458812) (1, -0.00157237) (2, -0.000627445) (11, 3.61329) (12, -0.00496734) (13, -0.00200243) (22, 0.764336) (23, -0.00249174) (24, 0.00201495) (33, -0.327622) (34, -0.000787745) (35, 9.4467e-05) (44, -2.09274) (45, -0.000139142) (46, 0.00227969) (55, -1.49525) (56, -6.95347e-05) (57, 0.00816996)
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row 13: (0, -7.14264e-06) (1, -0.000125097) (2, -0.0434375) (11, -2.15164e-05) (12, -0.000377104) (13, -0.129075) (22, -1.07922e-05) (23, -0.00018929) (24, 0.130611) (33, -3.57812e-06) (34, -6.26971e-05) (35, 0.0434329) (46, -0.000857655) (57, -0.000612611)
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row 18: (0, -1.81458e-07) (1, -3.30254e-06) (2, -5.80666e-07) (7, 438.652) (11, -5.44374e-07) (12, -9.72615e-06) (13, -2.99406e-06) (18, 4741.45) (22, -2.72187e-07) (23, -4.88122e-06) (24, -7.25832e-08) (29, 2323.05) (33, -9.0729e-08) (34, -1.63312e-06) (35, 1.45166e-07) (40, 213.257) (51, 1340.86) (62, 653.431)
row 19: (0, -7.25832e-08) (1, -1.08875e-06) (2, -7.25832e-08) (8, 533.144) (11, -2.1775e-07) (12, -3.26624e-06) (13, -7.25832e-08) (19, 5243.02) (22, -7.25832e-08) (23, -1.59683e-06) (24, -1.45166e-07) (30, 2479.55) (33, -7.25832e-08) (34, -5.08082e-07) (35, -7.25832e-08) (41, 239.925) (52, 1494.77) (63, 710.898)
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row 22: (0, -0.327622) (1, -0.000787818) (2, 0.000157651) (11, 0.764336) (12, -0.00249178) (13, 0.00474534) (22, 3.61376) (23, -0.00499953) (24, 0.00820205) (33, -0.458465) (34, -0.00157868) (35, 0.000312688) (44, -1.49525) (45, -6.95347e-05) (46, 0.00785452) (55, -2.09356) (56, -0.000139069) (57, 0.0269843)
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Hand-coded Jacobian (user-defined state)
Mat Object:() 1 MPI processes
type: seqaij
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Hand-coded minus finite-difference Jacobian (user-defined state)
Mat Object: 1 MPI processes
type: seqaij
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Norm of matrix ratio 3.93016e-07, difference 0.0151809 (user-defined state)
Finite difference Jacobian (constant state -1.0)
Mat Object: 1 MPI processes
type: seqaij
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Hand-coded Jacobian (constant state -1.0)
Mat Object:() 1 MPI processes
type: seqaij
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Hand-coded minus finite-difference Jacobian (constant state -1.0)
Mat Object: 1 MPI processes
type: seqaij
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Norm of matrix ratio 6.33718e-08, difference 0.000214959 (constant state -1.0)
Finite difference Jacobian (constant state 1.0)
Mat Object: 1 MPI processes
type: seqaij
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Hand-coded Jacobian (constant state 1.0)
Mat Object:() 1 MPI processes
type: seqaij
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Hand-coded minus finite-difference Jacobian (constant state 1.0)
Mat Object: 1 MPI processes
type: seqaij
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Norm of matrix ratio 2.53971e-08, difference 0.00256829 (constant state 1.0)