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Is it the way to define Liouvillian just as the Hamiltonian if I want to optimize density operator in a closed system? (I tried density operators as initial and target states in objectives and propagator as ODEproprgator but failed, so I wonder if L=krotov.objectives.liouvillian(H, c_ops={}) is the way to go)
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Is it the way to define Liouvillian just as the Hamiltonian if I want to optimize density operator in a closed system? (I tried density operators as initial and target states in objectives and propagator as ODEproprgator but failed, so I wonder if
L=krotov.objectives.liouvillian(H, c_ops={})
is the way to go)Beta Was this translation helpful? Give feedback.
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