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Mathematical Aspects of Quantum Field Theory Cambridge Studies in Advanced Mathematics



This book is a graduate-level introduction to the mathematics behind quantum field theory. It covers classical and quantum mechanics, classical field theory, quantization of classical fields, perturbative quantum field theory, renormalization, and the standard model. The book is also accessible to physicists who want to understand the mathematical background. more details
Key Features:
  • Introduces the mathematics behind quantum field theory
  • Covers classical and quantum mechanics, classical field theory, quantization of classical fields, perturbative quantum field theory, renormalization, and the standard model
  • Is accessible to physicists who want to understand the mathematical background


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Features
Author Edson de Faria,Welington de Melo
Format Hardcover
ISBN 9780521115773
Publisher Cambridge University Press
Manufacturer Cambridge University Press
Description
This book is a graduate-level introduction to the mathematics behind quantum field theory. It covers classical and quantum mechanics, classical field theory, quantization of classical fields, perturbative quantum field theory, renormalization, and the standard model. The book is also accessible to physicists who want to understand the mathematical background.

Over the last century quantum field theory has made a significant impact on the formulation and solution of mathematical problems and inspired powerful advances in pure mathematics. However, most accounts are written by physicists, and mathematicians struggle to find clear definitions and statements of the concepts involved. This graduate-level introduction presents the basic ideas and tools from quantum field theory to a mathematical audience. Topics include classical and quantum mechanics, classical field theory, quantization of classical fields, perturbative quantum field theory, renormalization, and the standard model. The material is also accessible to physicists seeking a better understanding of the mathematical background, providing the necessary tools from differential geometry on such topics as connections and gauge fields, vector and spinor bundles, symmetries and group representations.
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