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Analysis of non-Gibbs quantum states in strongly interacting open quantum systems. Covers Redfield master equation, non-secular terms, bath-induced coherences, and conditions for deviation from Boltzmann thermal equilibrium. Based on arXiv:2606.00239.
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| name | non-gibbs-quantum-stats |
| description | Analysis of non-Gibbs quantum states in strongly interacting open quantum systems. Covers Redfield master equation, non-secular terms, bath-induced coherences, and conditions for deviation from Boltzmann thermal equilibrium. Based on arXiv:2606.00239. |
Redfield quantum master equation with secular approximation thermalizes to Gibbs state. But non-secular terms can drive the system into a non-Gibbs steady state.
For two strongly interacting quantum oscillators with independent baths at equal temperature:
dρ/dt = -i[H, ρ] + R(ρ)
where R(ρ) contains secular and non-secular contributions.
quantum statistics, Gibbs state, Redfield equation, non-secular, bath coherence, thermalization, open quantum systems, quantum thermodynamics, Boltzmann distribution
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