<p>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 stat
Foundations of Classical and Quantum Statistical Mechanics
โ Scribed by R. Jancel and D. ter Haar (Auth.)
- Publisher
- Pergamon Press
- Year
- 1963
- Tongue
- English
- Leaves
- 428
- Edition
- 1st English Edition
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Content:
OTHER TITLES IN THE SERIES IN NATURAL PHILOSOPHY, Page ii
Front Matter, Page iii
Copyright, Page iv
Preface, Pages ix-x
Preface to the English edition, Pages xi-xiii
General Introduction, Pages xv-xxxii
CHAPTER I - The Ergodic Theory in Classical Statistical Mechanics, Pages 3-40
CHAPTER II - Quantum Mechanical Ensembles. Macroscopic Operators, Pages 41-59
CHAPTER III - The Ergodic Theorem in Quantum Statistical Mechanics, Pages 60-96
CHAPTER IV - Probability Quantum Ergodic Theorems, Pages 97-145
Introduction, Pages 149-153
CHAPTER V - H-Theorems and Kinetic Equations in Classical Statistical Mechanics, Pages 154-245
CHAPTER VI - H-Theorems and Kinetic Equations in Quantum Statistical Mechanics, Pages 246-302
CHAPTER VII - General Conclusions. Macroscopic Observation and Quantum Measurement, Pages 303-315
Appendix I, Pages 316-336
APPENDIX II - Probability Laws in Real n-Dimensional Euclidean Space, Pages 337-357
APPENDIX III A - Ehrenfests' Model, Pages 358-367
APPENDIX III B - Notes on the Definition of Entropy, Pages 368-369
APPENDIX IV - Note on Recent Developments in Classical Ergodic Theory, Pages 370-385
Bibliography, Pages 387-400
Index, Pages 401-408
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