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Statistical Mechanics of Classical and Disordered Systems

Luminy, France, August 2018

  • Conference proceedings
  • © 2019

Overview

  • Includes novel contributions pertaining to the field of statistical mechanics at large as well as its applications in probability, physics, computer science and biology
  • Reviews the current state of research in key areas of the statistical mechanics of disordered and non-disordered systems
  • Features articles by leading researchers in the field

Part of the book series: Springer Proceedings in Mathematics & Statistics (PROMS, volume 293)

Included in the following conference series:

Conference proceedings info: StaMeClaDys 2018.

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Table of contents (11 papers)

  1. Disordered Systems

  2. Miscellaneous

Other volumes

  1. Statistical Mechanics of Classical and Disordered Systems

Keywords

About this book

These proceedings of the conference Advances in Statistical Mechanics, held in Marseille, France, August 2018, focus on fundamental issues of equilibrium and non-equilibrium dynamics for classical mechanical systems, as well as on open problems in statistical mechanics related to probability, mathematical physics, computer science, and biology. 

Statistical mechanics, as envisioned more than a century ago by Boltzmann, Maxwell and Gibbs, has recently undergone stunning twists and developments which have turned this old discipline into one of the most active areas of truly interdisciplinary and cutting-edge research. 

The contributions to this volume, with their rather unique blend of rigorous mathematics and applications, outline the state-of-the-art of this success story in key subject areas of equilibrium and non-equilibrium classical and quantum statistical mechanics of both disordered and non-disordered systems.

Aimed at researchers in the broad field of applied modern probability theory, this book, and in particular the review articles, will also be of interest to graduate students looking for a gentle introduction to active topics of current research.


Editors and Affiliations

  • Aix-Marseille Université CNRS, Institut de Mathématiques de Marseille, Marseille, France

    Véronique Gayrard

  • Baruch College, CUNY, New York, USA

    Louis-Pierre Arguin

  • Goethe-Universität Frankfurt, Frankfurt am Main, Germany

    Nicola Kistler

  • Laboratoire de Probabilités, Pierre and Marie Curie University VI, Paris, France

    Irina Kourkova

Bibliographic Information

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