9780521499590-0521499593-Scaling and Renormalization in Statistical Physics (Cambridge Lecture Notes in Physics, Series Number 5)

Scaling and Renormalization in Statistical Physics (Cambridge Lecture Notes in Physics, Series Number 5)

ISBN-13: 9780521499590
ISBN-10: 0521499593
Edition: 1
Author: John Cardy
Publication date: 1996
Publisher: Cambridge University Press
Format: Paperback 260 pages
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Book details

ISBN-13: 9780521499590
ISBN-10: 0521499593
Edition: 1
Author: John Cardy
Publication date: 1996
Publisher: Cambridge University Press
Format: Paperback 260 pages

Summary

Scaling and Renormalization in Statistical Physics (Cambridge Lecture Notes in Physics, Series Number 5) (ISBN-13: 9780521499590 and ISBN-10: 0521499593), written by authors John Cardy, was published by Cambridge University Press in 1996. With an overall rating of 3.5 stars, it's a notable title among other Mathematical Physics (Physics) books. You can easily purchase or rent Scaling and Renormalization in Statistical Physics (Cambridge Lecture Notes in Physics, Series Number 5) (Paperback) from BooksRun, along with many other new and used Mathematical Physics books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $19.3.

Description

This text provides a thoroughly modern graduate-level introduction to the theory of critical behavior. Beginning with a brief review of phase transitions in simple systems and of mean field theory, the text then goes on to introduce the core ideas of the renormalization group. Following chapters cover phase diagrams, fixed points, cross-over behavior, finite-size scaling, perturbative renormalization methods, low-dimensional systems, surface critical behavior, random systems, percolation, polymer statistics, critical dynamics and conformal symmetry. The book closes with an appendix on Gaussian integration, a selected bibliography, and a detailed index. Many problems are included. The emphasis throughout is on providing an elementary and intuitive approach. In particular, the perturbative method introduced leads, among applications, to a simple derivation of the epsilon expansion in which all the actual calculations (at least to lowest order) reduce to simple counting, avoiding the need for Feynman diagrams.

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