Statistical physics on the eve of the 21st century : in honour of J B McGuire on the occasion of his 65th birthday
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Bibliographic Information
Statistical physics on the eve of the 21st century : in honour of J B McGuire on the occasion of his 65th birthday
（Series on advances in statistical mechanics / editor in chief M. Rasetti, v. 14）
World Scientific, c1999
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Includes bibliographies reference
Description and Table of Contents
Description
This volume is a collection of original papers and reviews in honour of James McGuire, one of the pioneers of integrable models in statistical physics. The broad range of articles offers a timely perspective on the current status of statistical mechanics, identifying both recent results as well as future challenges. The work contains a number of overviews of standard topics such as exactly solved lattice models and their various applications in statistical physics, from models of strongly correlated electrons to the conformational properties of polymer chains. It is equally wide ranging in its coverage of new directions and developing fields including quantum computers, financial markets, chaotic systems, Feigenbaum scaling, proteins, brain behaviour, immunology, Markov superposition, Bose-Einstein condensation, random matrices, exclusion statistics, vertex operator algebras and D-unsolvability.The level of coverage is appropriate for graduate students. It will be equally of interest to professional physicists who want to learn about progress in statistical physics in recent years. Experts will find this work useful because of its broad sweep of topics and its discussion of remaining unsolved problems.
Table of Contents
- Modelling the immune system - an example of the simulation of complex biological systems, P.E. Seiden
- modelling economic randomness - statistical mechanics of market phenomena, R. Cont
- approach to equilibrium of chaotic systems, D.J. Driebe
- Markov superposition expansion for the entropy and correlation functions in two and three dimensions, P. Attard
- universality of the distribution functions of random matrix theory, C.A. Tracy and H. Widom
- integrable models of correlated electrons, A.J. Bracken et al
- two exactly soluble lattice models in three dimensions, F.Y. Wu
- extended vertex operator algebras and monomial bases, B. Feigin and T. Miwa
- an exactly solvable constrained XXZ chain, F.C. Alcaraz and R.Z. Bariev
- hexagonal lattice directed site animals, A.J. Guttmann and A.R. Conway. (Part contents).
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