Planar Ising correlations
 Author/Creator
 Palmer, John (John Nelson), 1948
 Language
 English.
 Imprint
 Boston : Birkhäuser, c2007.
 Physical description
 xx, 363 p. : ill. ; 25 cm.
 Series
 Progress in mathematical physics v. 49.
Access
Available online
 www.springerlink.com SpringerLink
 www.myilibrary.com MyiLibrary
 site.ebrary.com ebrary

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QC174.85 .I8 P35 2007

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QC174.85 .I8 P35 2007
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Contents/Summary
 Bibliography
 Includes bibliographical references (p. [345]356) and index.
 Contents

 Preface. I. Ising Model on a Finite Square Lattice. II. Infinite Volume Limits. III. Scaling Limits. IV. Monodromy Preserving Deformations of the Euclidean Dirac Equation. V. Analysis of Tau Functions. VI. Holonomic Quantum Fields. Appendix: Infinite Dimensional Spin Groups. Bibliography. Index.
 (source: Nielsen Book Data)
 Publisher's Summary
 Steady progress in recent years has been made in understanding the special mathematical features of certain exactly solvable models in statistical mechanics and quantum field theory, including the scaling limits of the 2D Ising (lattice) model, and more generally, a class of 2D quantum fields known as holonomic fields. New results have made it possible to obtain a detailed nonperturbative analysis of the multispin correlations. In particular, the book focuses on deformation analysis of the scaling functions of the Ising model, and will appeal to graduate students, mathematicians, and physicists interested in the mathematics of statistical mechanics and quantum field theory.
(source: Nielsen Book Data)
Subjects
Bibliographic information
 Publication date
 2007
 Responsibility
 John Palmer.
 Series
 Progress in mathematical physics ; v. 49
 ISBN
 9780817642488
 081764248X
 9780817646202
 0817646205