A variational polaron method is developed for nonequilibrium quantum heat transport that treats infrared divergence in Ohmic baths and includes cross-bath correlations, yielding more accurate heat currents than the NIBA approach.
Stochastic Liouville, Langevin, Fokker-Planck, and Master Equation Approaches to Quantum Dissipative Systems, J
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A Nonequilibrium Variational Polaron Theory to Study Quantum Heat Transport
A variational polaron method is developed for nonequilibrium quantum heat transport that treats infrared divergence in Ohmic baths and includes cross-bath correlations, yielding more accurate heat currents than the NIBA approach.