Efficiency of a microscopic heat engine subjected to stochastic resetting

Abstract

We explore the thermodynamics of stochastic heat engines in presence of stochastic resetting. The set-up comprises an engine whose working substance is a Brownian particle undergoing overdamped Langevin dynamics in a harmonic potential with a time-dependent stiffness, with the dynamics interrupted at random times with a resetting to a fixed location. The effect of resetting to the potential minimum is shown to enhance the efficiency of the engine, while the output work is shown to have a non-monotonic dependence on the rate of resetting. The resetting events are found to drive the system out of linear response regime even for small differences in the bath temperatures. Shifting the reset point from the potential minimum is observed to reduce the engine efficiency. The experimental set-up for the realization of such an engine is briefly discussed.

13 pages, 7 figures

References in corpus (9)

• Efficiency at maximum power: An analytically solvable model for stochastic heat engines
• First Passage Under Restart
• First order transition for the optimal search time of Lévy flights with resetting
• The unlikely Carnot efficiency
• Single Particle Stochastic Heat Engine
• Stochastic resetting in interacting particle systems: A review
• Random acceleration process under stochastic resetting
• Discrete space-time resetting model: Application to first-passage and transmission statistics
• Capture of a diffusing lamb by a diffusing lion when both return home

Cited by in corpus (4)

• Emerging cost-time Pareto front for diffusion with stochastic return
• Ratchet-mediated resetting: Current, efficiency, and exact solution
• Stochastic resetting in a nonequilibrium environment
• Thermodynamic Cost of Random-Time Protocols