Energy transport between heat baths with oscillating temperatures
arXiv:2309.01041 · doi:10.1103/PhysRevE.108.024148
Abstract
Energy transport is a fundamental physical process that plays a prominent role in the function and performance of myriad systems and technologies. Recent experimental measurements have shown that subjecting a macroscale system to a time-periodic temperature gradient can increase thermal conductivity in comparison to a static temperature gradient. Here, we theoretically examine this mechanism in a nanoscale model by applying a stochastic Langevin framework to describe the energy transport properties of a particle connecting two heat baths with different temperatures, where the temperature difference between baths is oscillating in time. Analytical expressions for the energy flux of each heat bath and for the system itself are derived for the case of a free particle and a particle in a harmonic potential. We find that dynamical effects in the energy flux induced by temperature oscillations give rise to complex energy transport hysteresis effects. The presented results suggest that applying time-periodic temperature modulations is a potential route to control energy storage and release in molecular devices and nanosystems.
References in corpus (12)
- Heat Transport in low-dimensional systems
- Memory effects in complex materials and nanoscale systems
- Heat conduction in molecular transport junctions
- Fourier's Law for a Harmonic Crystal with Self-consistent Stochastic Reservoirs
- Effect of phonon-phonon interactions on localization
- Efficiency fluctuations in quantum thermoelectric devices
- Electron transfer across a thermal gradient
- Heat and work fluctuations for a harmonic oscillator
- Overdamped stochastic thermodynamics with multiple reservoirs
- The ontology of temperature in nonequilibrium systems
- Chemical reactions induced by oscillating external fields in weak thermal environments
- Electron hopping heat transport in molecules