A proof of the canonical Gibbs distribution

被引：2

作者：

Amadesi, S

Fioravanti, D

机构：

[1] UNIV AQUILA,IST NAZL FIS NUCL,DIPARTIMENTO FIS & SEZIONE,I-67100 LAQUILA,ITALY

[2] UNIV BOLOGNA,INFM,DIPARTIMENTO FIS & SEZIONE,I-40126 BOLOGNA,ITALY

来源：

NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA B-GENERAL PHYSICS RELATIVITY ASTRONOMY AND MATHEMATICAL PHYSICS AND METHODS | 1996年 / 111卷 / 10期

关键词：

D O I：

10.1007/BF02743332

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

We propose a rigorous procedure to obtain the distribution function of a macroscopic system of microstates in contact with a thermal bath, namely the Gibbs canonical distribution, supposing the validity of the microcanonical distribution for the whole system.

引用

页码：1187 / 1194

页数：8

共 50 条

[21] A Characterization of Grand Canonical Gibbs Measures by Duality
Nicolas Privault
[J]. Potential Analysis, 2001, 15 : 23 - 38
[22] A characterization of grand canonical Gibbs measures by duality
Privault, N
[J]. POTENTIAL ANALYSIS, 2001, 15 (1-2) : 23 - 38
[23] On the relationship between microcanonical and canonical Gibbs distributions
Bobrov, V. B.
Trigger, S. A.
Petrov, O. F.
[J]. HIGH TEMPERATURE, 2017, 55 (01) : 158 - 161
[24] Comparison of finite volume canonical and grand canonical Gibbs measures: The continuous case
Cancrini, N
Tremoulet, C
[J]. JOURNAL OF STATISTICAL PHYSICS, 2004, 117 (5-6) : 1023 - 1046
[25] Comparison of Finite Volume Canonical and Grand Canonical Gibbs Measures: The Continuous Case
Nicoletta Cancrini
Christel Tremoulet
[J]. Journal of Statistical Physics, 2004, 117 : 1023 - 1046
[26] A proof of Jarzynski's nonequilibrium work theorem for dynamical systems that conserve the canonical distribution
Schoell-Paschinger, E.
Dellago, C.
[J]. JOURNAL OF CHEMICAL PHYSICS, 2006, 125 (05):
[27] SOME PROBLEMS RELATED TO GIBBS STATES, CANONICAL GIBBS STATES AND MARKOVIAN TIME EVOLUTIONS
SHIGA, T
[J]. ZEITSCHRIFT FUR WAHRSCHEINLICHKEITSTHEORIE UND VERWANDTE GEBIETE, 1977, 39 (04): : 339 - 352
[28] ON JUSTIFICATION OF GIBBS DISTRIBUTION
Kozlov, V. V.
[J]. REGULAR & CHAOTIC DYNAMICS, 2002, 7 (01): : 1 - 10
[29] Ergodicity of canonical Gibbs measures with respect to the diffeomorphism group
Kuna, T
Silva, JL
[J]. MATHEMATISCHE NACHRICHTEN, 2004, 271 : 91 - 104
[30] AN EASIER PROOF OF THE CANONICAL RAMSEY THEOREM
Matet, Pierre
[J]. COLLOQUIUM MATHEMATICUM, 2016, 145 (02) : 187 - 191

← 1 2 3 4 5 →