Stochastic thermodynamics for a periodically driven single-particle pump

Abstract

We present the stochastic thermodynamic analysis of a time-periodic single particle pump, including explicit results for flux, thermodynamic force, entropy production, work, heat and efficiency. These results are valid far from equilibrium. The deviations from the linear (Onsager) regime are discussed.

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• Unified thermodynamic uncertainty relations in linear response
• Mapping of uncertainty relations between continuous and discrete time
• Maximal power for heat engines: role of asymmetric interaction times
• Thermodynamics of collisional models for Brownian particles: General properties and efficiency
• Exact statistics and thermodynamic uncertainty relations for a periodically driven electron pump
• General linear thermodynamics for periodically driven systems with multiple reservoirs
• Virial-like Thermodynamic Uncertainty Relation in the Tight-Binding Regime
• Steady-state heat engines driven by finite reservoirs