Non-Equilibrium Statistical Mechanics
eBook - ePub

Non-Equilibrium Statistical Mechanics

  1. 336 pages
  2. English
  3. ePUB (mobile friendly)
  4. Available on iOS & Android
eBook - ePub

Non-Equilibrium Statistical Mechanics

About this book

Ilya Prigogine won the 1977 Nobel Prize in Chemistry for his contributions to non-equilibrium thermodynamics. This groundbreaking 1962 monograph, written for researchers and graduate students in this field, was his first book-length contribution to this subject.
Suitable for advanced undergraduates and graduate students in physics and chemistry, the treatment begins with examinations of the Liouville equation, anharmonic solids, and Brownian motion. Subsequent chapters explore weakly coupled gases, scattering theory and short-range forces, distribution functions and their diagrammatic representation, the time dependence of diagrams, the approach to equilibrium in ionized gases, and statistical hydrodynamics. Additional topics include general kinetic equations, general H-theorem, quantum mechanics, and irreversibility and invariants of motion. Appendices, a bibliography, list of symbols, and an index conclude the text.

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Yes, you can access Non-Equilibrium Statistical Mechanics by Ilya Prigogine in PDF and/or ePUB format, as well as other popular books in Physical Sciences & Mathematical & Computational Physics. We have over one million books available in our catalogue for you to explore.

Table of contents

  1. Cover
  2. Title page
  3. Copyright Page
  4. Contents
  5. Introduction
  6. 1. The Liouville Equation
  7. 2. Anharmonic Solids
  8. 3. Brownian Motion
  9. 4. Weakly Coupled Gases
  10. 5. Approach to Equilibrium in Weakly Coupled Gases
  11. 6. Scattering Theory and Short-Range Forces
  12. 7. Distribution Functions: The Diagram Representation
  13. 8. The Time Dependence of Diagrams
  14. 9. Approach to Equilibrium in Ionized Gases
  15. 10. Statistical Hydrodynamics
  16. 11. General Kinetic Equations
  17. 12. General H-Theorem
  18. 13. Quantum Mechanics
  19. 14. Irreversibility and Invariants of Motion
  20. Appendix I: Laguerre Functions and Bessel Functions
  21. Appendix II: Derivation of the Master Equation by Time-Independent Perturbation Theory
  22. Appendix III: General Theory of Anharmonic Oscillators
  23. Appendix IV: Scattering by Randomly Distributed Centers and Van Hove’s Diagonal Singularity Conditions
  24. Bibliography
  25. List of Symbols
  26. Index