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The Concept of Probability in Statistical Physics

The Concept of Probability in Statistical Physics

The Concept of Probability in Statistical Physics

Y. M. Guttmann, Stanford University, California
September 2007
Paperback
9780521042178

    Foundational issues in statistical mechanics and the more general question of how probability is to be understood in the context of physical theories are both areas that have been neglected by philosophers of physics. This book fills an important gap in the literature by providing a most systematic study of how to interpret probabilistic assertions in the context of statistical mechanics. The book explores both subjectivist and objectivist accounts of probability, and takes full measure of work in the foundations of probability theory, in statistical mechanics, and in mathematical theory. It will be of particular interest to philosophers of science, physicists and mathematicians interested in foundational issues, and also to historians of science.

    • A systematic study of probabilistic theory in statistical mechanics
    • We have done well with big books on topics such as probabilistic theory (e.g. von Plato, Creating Modern Probability) and statistical mechanics (e.g. Sklar, Physics and Chance)

    Reviews & endorsements

    '… essential reading for philosophers of physics interested in statistical mechanics and of deep interest to those in physics and mathematics interested in foundational issues.' Larry Sklar, author of Physics and Chance

    '… it will become the standard reference for philosophers of science on foundational questions of statistical physics and related matters. It will be likewise useful as an advanced textbook.' Jan von Plato, author of Creating Modern Probability

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    Product details

    September 2007
    Paperback
    9780521042178
    280 pages
    229 × 154 × 17 mm
    0.427kg
    Available

    Table of Contents

    • Introduction
    • 1. The Neo-Laplacian approach to statistical mechanics
    • 2. Subjectivism and the Ergodic approach
    • 3. The Haar measure
    • 4. Measure and topology in statistical mechanics
    • 5. Three solutions
    • Appendix I: mathematical preliminaries
    • Appendix II: on the foundations of probability
    • Appendix III: probability in non-equilibrium statistical mechanics
    • Author index
    • Subject index.
      Author
    • Y. M. Guttmann , Stanford University, California