<span>This monograph considers systems of infinite number of particles, in particular the justification of the procedure of thermodynamic limit transition. The authors discuss the equilibrium and non-equilibrium states of infinite classical statistical systems. Those states are defined in terms of s
Mathematical Foundations of Classical Statistical Mechanics
โ Scribed by D.Ya. Petrina (Author); V.I. Gerasimenko (Author); P V Malyshev (Author)
- Publisher
- CRC Press
- Year
- 2002
- Leaves
- 349
- Edition
- 1
- Category
- Library
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โฆ Synopsis
This monograph considers systems of infinite number of particles, in particular the justification of the procedure of thermodynamic limit transition. The authors discuss the equilibrium and non-equilibrium states of infinite classical statistical systems. Those states are defined in terms of stationary and nonstationary solutions to the Bogolyubov
โฆ Table of Contents
Problem for the BBGKY Hierarchy. Equilibrium States. Canonical Ensemble. Equilibrium States. Grand Canonical Ensemble. Thermodynamic Limit for Non-equilibrium Systems. Appendix 1: Stationary Solutions of the BBGKY Hierarchy of Equations. Appendix 2: Existence of the Hamiltonian Dynamics of Infinitely Many Particles. References. Index.
โฆ Subjects
Mathematics & Statistics;Applied Mathematics;Mathematical Physics;Physical Sciences;Physics;Statistical Physics
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