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Variational MPO approach for finding NESS #32
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This would be good to put in. However I don't have the time to immediately work on this. Would you be willing to contribute? I can help you out. |
I'd be! However, I've encountered great difficulties with finding NESS for my system of interest using this approach. I'm afraid that this approach is not numerically stable... I'll share my experience more and perhaps contribute once I get better convincing results! |
Also what's your ansatz for the density matrix in the Lindblad master equation? |
Hmmm... By the way, a naive question: how are you defining steady state if these open quantum systems? Are you talking about the equilibrium reduced density matrix? |
In the GQME module? It's represented just as a matrix. See here: GQME documentation |
So I'm interested in non-equilibrium steady state (NESS) . Given dρ/dt = Lρ, steady state is a fixed point of the evolution dρ_s/dt = 0 and hence, ρ_s is a zero eigenvector of L. I hope that answers your question! I see. I was thinking in a many-body setup, where the state is represented with a tensor network. |
Would there soon be an implementation of Variational MPO approach for finding NESS? See ref
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