Extension of the fluctuation theorem

被引:219
作者
van Zon, R [1 ]
Cohen, EGD [1 ]
机构
[1] Rockefeller Univ, New York, NY 10021 USA
关键词
NONEQUILIBRIUM STATISTICAL-MECHANICS; 2ND LAW; STOCHASTIC DYNAMICS; STEADY-STATES; VIOLATIONS; ENSEMBLES; SYMMETRY;
D O I
10.1103/PhysRevLett.91.110601
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Heat fluctuations are studied in a dissipative system with both deterministic and stochastic components for a simple model: a Brownian particle dragged through water by a moving potential. An extension of the stationary state fluctuation theorem is derived. For infinite time, this reduces to the conventional fluctuation theorem only for small fluctuations; for large fluctuations, it gives a much larger ratio of the probabilities of the particle to absorb rather than supply heat. This persists for finite times and should be observable in experiments similar to a recent one carried out by Wang et al.
引用
收藏
页数:4
相关论文
共 19 条
[1]   Note on two theorems in nonequilibrium statistical mechanics [J].
Cohen, EGD ;
Gallavotti, G .
JOURNAL OF STATISTICAL PHYSICS, 1999, 96 (5-6) :1343-1349
[2]   PROBABILITY OF 2ND LAW VIOLATIONS IN SHEARING STEADY-STATES [J].
EVANS, DJ ;
COHEN, EGD ;
MORRISS, GP .
PHYSICAL REVIEW LETTERS, 1993, 71 (15) :2401-2404
[3]   EQUILIBRIUM MICROSTATES WHICH GENERATE 2ND LAW VIOLATING STEADY-STATES [J].
EVANS, DJ ;
SEARLES, DJ .
PHYSICAL REVIEW E, 1994, 50 (02) :1645-1648
[4]   Injected power fluctuations in Langevin equation [J].
Farago, J .
JOURNAL OF STATISTICAL PHYSICS, 2002, 107 (3-4) :781-803
[5]   DYNAMICAL ENSEMBLES IN NONEQUILIBRIUM STATISTICAL-MECHANICS [J].
GALLAVOTTI, G ;
COHEN, EGD .
PHYSICAL REVIEW LETTERS, 1995, 74 (14) :2694-2697
[6]   DYNAMICAL ENSEMBLES IN STATIONARY STATES [J].
GALLAVOTTI, G ;
COHEN, EGD .
JOURNAL OF STATISTICAL PHYSICS, 1995, 80 (5-6) :931-970
[7]   Fluctuation theorem for stochastic dynamics [J].
Kurchan, J .
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1998, 31 (16) :3719-3729
[8]   A Gallavotti-Cohen-type symmetry in the large deviation functional for stochastic dynamics [J].
Lebowitz, JL ;
Spohn, H .
JOURNAL OF STATISTICAL PHYSICS, 1999, 95 (1-2) :333-365
[9]   Large deviations and a fluctuation symmetry for chaotic homeomorphisms [J].
Maes, C ;
Verbitskiy, E .
COMMUNICATIONS IN MATHEMATICAL PHYSICS, 2003, 233 (01) :137-151
[10]   The fluctuation theorem as a Gibbs property [J].
Maes, C .
JOURNAL OF STATISTICAL PHYSICS, 1999, 95 (1-2) :367-392