A framework computes reduced dynamical maps for finite-temperature vibronic models via a single thermofield-doubled unitary evolution represented as a Choi matrix and propagated with tensor trains, applied to exciton transfer in the Fenna-Matthews-Olson complex.
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Reduced Dynamical Maps in Finite Temperature Vibronic Coupling Models via Choi Matrices: Numerical Methods and Applications
A framework computes reduced dynamical maps for finite-temperature vibronic models via a single thermofield-doubled unitary evolution represented as a Choi matrix and propagated with tensor trains, applied to exciton transfer in the Fenna-Matthews-Olson complex.