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Quantum Groups in Two-Dimensional Physics

Autor Cisar Gomez, Martm Ruiz-Altaba, German Sierra
en Limba Engleză Paperback – 29 iun 2005
This 1996 book is an introduction to integrability and conformal field theory in two dimensions using quantum groups. The book begins with a brief introduction to S-matrices, spin chains and vertex models as a prelude to the study of Yang–Baxter algebras and the Bethe ansatz. The basic ideas of integrable systems are then introduced, giving particular emphasis to vertex and face models. Special attention is given to explaining the underlying mathematical tools, including braid groups, knot invariants and towers of algebra. The book then goes on to give a detailed introduction to quantum groups as a prelude to chapters on integrable models, two-dimensional conformal field theories and superconformal field theories. The book contains many diagrams and exercises to illustrate key points in the text.
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Specificații

ISBN-13: 9780521020046
ISBN-10: 0521020042
Pagini: 476
Ilustrații: 125 b/w illus. 20 tables 150 exercises
Dimensiuni: 170 x 244 x 25 mm
Greutate: 0.81 kg
Ediția:Revised
Editura: Cambridge University Press
Locul publicării:Cambridge, United Kingdom

Cuprins

Preface; 1. S-matrices, spin chains and vertex models; 2. The Yang–Baxter equation - a first look; 3. Bethe ansatz - some examples; 4. The eight-vertex model; 5. Face models; 6. Quantum groups - mathematical review; 7. Integrable models at roots of unit; 8. Two-dimensional conformal field theories; 9. Duality in conformal field theories; 10. Coulomb gas representation; 11. Quantum groups in conformal field theory.

Recenzii

"The book is written in a simple and lucid manner, that allows one to suggest it for an audience with no previous acquaintance with the subject. This book will be of use to graduate students and researchers in theoretical physics and applied mathematics interested in integrable systems, string theory and conformal field theory." Audrey V. Tsiganov, Mathematical Reviews

Descriere

A 1996 introduction to integrability and conformal field theory in two dimensions using quantum groups.