Abstract
Annual Review of Physical Chemistry
Vol. 59:
603-633
(Volume publication date May 2008)
(doi:10.1146/annurev.physchem.58.032806.104555)
First published online as a Review in Advance on December 11, 2007Fluctuation Theorems E.M. Sevick,1 R. Prabhakar,1 Stephen R. Williams,1 and Debra J. Searles21Research School of Chemistry, Australian National University, Canberra, Australian Capital Territory 0200 Australia; email: sevick@rsc.anu.edu.au, prabhakar.ranganathan@eng.monash.edu.au, swilliams@rsc.anu.edu.au 2Nanoscale Science and Technology Centre, School of Biomolecular and Physical Sciences, Griffith University, Brisbane, QLD 4111 Australia; email: D.Bernhardt@griffith.edu.au Fluctuation theorems, developed over the past 15 years, have resulted in fundamental breakthroughs in our understanding of how irreversibility emerges from reversible dynamics and have provided new statistical mechanical relationships for free-energy changes. They describe the statistical fluctuations in time-averaged properties of many-particle systems such as fluids driven to nonequilibrium states and provide some of the few analytical expressions that describe nonequilibrium states. Quantitative predictions on fluctuations in small systems that are monitored over short periods can also be made, and therefore the fluctuation theorems allow thermodynamic concepts to be extended to apply to finite systems. For this reason, we anticipate an important role for fluctuation theorems in the design of nanotechnological devices and in the understanding of biological processes. This review discusses these theorems, their physical significance, and results for experimental and model systems. Acronyms and Definitions Macroscopic irreversibility: macroscopic processes have a direction associated with them; the opposing direction is prohibited by the second law Microscopic reversibility: the equations of motion are reversible Time-dependent response theory and nonequilibrium free-energy relations Physical Review E 78(2) (2008) Unified approach to the derivation of work theorems for equilibrium and steady-state, classical and quantum Hamiltonian systems Physical Review E 78(1) (2008) Counting Statistics of Non-Markovian Quantum Stochastic Processes Physical Review Letters 100(15) (2008) The glass transition and the Jarzynski equality The Journal of Chemical Physics 129(13):134504 (2008) Nonequilibrium Free-Energy Relations for Thermal Changes Physical Review Letters 100(25):250601 (2008)
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