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Path Integrals and Quantum Anomalies

By: (Author) Hiroshi Suzuki , (Author) Kazuo Fujikawa

Manufactured on Demand
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Ksh 22,300.00

Format: Hardback or Cased Book

ISBN-10: 0198529139

ISBN-13: 9780198529132

Series: International Series of Monographs on Physics

Publisher: Oxford University Press

Imprint: Oxford University Press

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Apr 29th, 2004

Print length: 296 Pages

Weight: 606 grams

Dimensions (height x width x thickness): 23.50 x 16.30 x 1.80 cms

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Self-contained introduction to the path integral method in field theory and its applications to quantum anomalies. The subjects covered in the book are relevant to particle and high-energy nuclear theory, conformal field theory, applications to condensed matter theory, and string theory. No previous knowledge beyond the advanced undergraduate quantum mechanics is assumed.
The Feynman path integrals are becoming increasingly important in the applications of quantum mechanics and field theory. The path integral formulation of quantum anomalies, i.e. the quantum breaking of certain symmetries, can now cover all the known quantum anomalies in a coherent manner. In this book the authors provide an introduction to the path integral method in quantum field theory and its applications to the analyses of quantum anomalies. No previous knowledge of field theory beyond the advanced undergraduate quantum mechanics is assumed. The book provides the first coherent introductory treatment of the path integral formulation of chiral and Weyl anomalies, with applications to gauge theory in two and four dimensions, conformal field theory and string theory. Explicit and elementary path integral calculations of most of the quantum anomalies covered are given. The conceptual basis of the path integral bosonization in two-dimensional theory, which may have applications to condensed matter theory, for example, is clarified. The book also covers the recent interesting developments in the treatment of fermions and chiral anomalies in lattice gauge theory.

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