Onsager reciprocity relations without microscopic reversibility
arXiv:adap-org/9507009 · doi:10.1103/PhysRevLett.77.1202
Abstract
In this paper we show that Onsager--Machlup time reversal properties of thermodynamic fluctuations and Onsager reciprocity relations for transport coefficients can hold also if the microscopic dynamics is not reversible. This result is based on the explicit construction of a class of conservative models which can be analysed rigorously.
revtex, no figures
Cited by in corpus (20)
- Macroscopic fluctuation theory
- Macroscopic fluctuation theory for stationary non equilibrium states
- Fluctuations in Stationary non Equilibrium States
- Stochastic interacting particle systems out of equilibrium
- Towards a nonequilibrium thermodynamics: a self-contained macroscopic description of driven diffusive systems
- Time-reversal symmetry in nonlinear optics
- Equilibrium, fluctuation relations and transport for irreversible deterministic dynamics
- Einstein relation and hydrodynamics of nonequilibrium mass transport processes
- Center of mass perturbation as a normalizable estimate of dynamic balance in gait: an application comparing typically developing children with spastic cerebral palsy
- Non-equilibrium nanothermodynamics
- Anomalous System Size Dependence of Large Deviation Functions for Local Empirical Measure
- Macroscopic fluxes and local reciprocal relation in second-order stochastic processes far from equilibrium
- Derivation of the Onsager Principle from Large Deviation Theory
- Nonequilibrium density fluctuations for the zero range process with colour
- Fluctuation-dissipation relations outside the linear response regime in a two-dimensional driven lattice gas along the direction transverse to the driving force
- Scaling Limit of Two-component Interacting Brownian Motions
- Large Deviation Principle for Interacting Brownian Motions
- Onsager reciprocal relations and chemo-mechanical coupling for chemically-active colloids
- False Onsager relations
- Microscopic and macroscopic perspectives on stationary nonequilibrium states