Geometric Heat Flux of Classical Thermal Transport in Interacting Open Systems

Physics – Condensed Matter – Statistical Mechanics

Scientific paper

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4+ pages, 3 figures, supplement included, accepted by PRL

Scientific paper

We study classical heat conduction in a dissipative open system composed of interacting oscillators. By exactly solving a twisted Fokker-Planck equation which describes the full counting statistics of heat flux flowing through the system, we identify the geometric-phase-like effect and examine its impact on the classical heat transport. Particularly, we find that the nonlinear interaction as well as the closely related temperature-dependence of system-parameters are crucial in manifesting the geometric-phase contribution of heat flux. Finally, we propose an electronic experiment based on $RC$ circuits to verify our theoretical predictions.

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