Asymmetry of the work probability distribution
arXiv:cond-mat/0612423 · doi:10.1088/1751-8113/40/44/008
Abstract
We show, both analytically and numerically, that for a nonlinear system making a transition from one equilibrium state to another under the action of an external time dependent force, the work probability distribution is in general asymmetric.
7 pages, 5 figures
References in corpus (12)
- A nonequilibrium equality for free energy differences
- The Entropy Production Fluctuation Theorem and the Nonequilibrium Work Relation for Free Energy Differences
- Equilibrium free energy differences from nonequilibrium measurements: a master equation approach
- Path ensembles averages in systems driven far-from-equilibrium
- Thermodynamics of a Colloidal Particle in a Time-Dependent Non-Harmonic Potential
- An experimental test of the Jarzynski equality in a mechanical experiment
- Work fluctuation theorems for harmonic oscillators
- On practical applicability of the Jarzynski relation in statistical mechanics: a pedagogical example
- Fluctuation and dissipation of work in a Joule experiment
- Non-equilibrium work fluctuations for oscillators in non-Markovian baths
- Estimate of the free energy difference in mechanical systems from work fluctuations: experiments and models
- Jarzynski equality for the Jepsen gas
Cited by in corpus (7)
- Entropy production and work fluctuation relations for a single particle in active bath
- Measurement of work in single-molecule experiments
- Classical open systems with nonlinear nonlocal dissipation and state-dependent diffusion: Dynamical responses and the Jarzynski equality
- Investigating the thermodynamics of small biosystems with optical tweezers
- The Jarzynski equality in van der Pol and Rayleigh oscillators
- Work probability distribution and tossing a biased coin
- Transient State Work Fluctuation Theorem for a Driven Classical System