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Methods of Contemporary Gauge Theory

Methods of Contemporary Gauge Theory

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This book introduces the quantum theory of gauge fields, emphasising four non-perturbative methods which have important applications: path integrals, lattice gauge theories, the 1/N expansion, and reduced matrix models. Written as a textbook, it assumes a knowledge of quantum mechanics and elements of perturbation theory, while many relevant concepts are introduced at a basic level in the first half of the book. The second half comprehensively covers large-N Yang–Mills theory. The book uses an approach to gauge theories based on path-dependent phase factors known as Wilson loops, and contains problems with detailed solutions to aid understanding. Suitable for advanced graduate courses in quantum field theory, the book will also be of interest to researchers in high energy theory and condensed matter physics as a survey of recent developments in gauge theory.

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Keywords

  • 1/N expansion
  • Eguchi–Kawai model
  • fermions on a lattice
  • finite temperatures
  • gauge fields on a lattice
  • instantons
  • Lattice Gauge Theories
  • lattice methods
  • matrix models
  • multicolor QCD
  • non-commutative gauge theories
  • O(N) vector models
  • operator calculus
  • Path integrals
  • QCD in loop space
  • quantum anomalies
  • reduced models
  • second quantization
  • thema EDItEUR::P Mathematics and Science::PH Physics::PHN Nuclear physics
  • twisted reduced models

Links

DOI: 10.1017/9781009402095

Editions

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