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Quantum field theory for mathematicians
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Librairie Eyrolles - Paris 5e
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Quantum field theory for mathematicians

Quantum field theory for mathematicians

Robin Ticciati

Parution le 15/06/1999

Résumé

The approach to quantum field theory in this book is part way between building a mathematical model of the subject and presenting the mathematics that physicists actually use. This should be a useful reference for anybody with interests in quantum theory and related areas of function theory, functional analysis, differential geometry or topological invariant theory.

Table of contents

Chapter 1: Relativistic quantum mechanics
Chapter 2: Fock space, the scalar field and canonical quantization
Chapter 3: Symmetries, conserved currents and conserved quantities
Chapter 4: The scattering matrix and Feynmann diagrams
Chapter 5: Differential transition probabilities and predictions
Chapter 6: Representations of the Lorentz group
Chapter 7: Two-component scalar fields
Chapter 8: Four-component scalar fields
Chapter 9: Massive vector fields
Chapter 10: Reformulating scattering theory
Chapter 11: Functional integral quantization
Chapter 12: Quantization of gauge theories
Chapter 13: Anomalies of gauge theories
Chapter 14: SU(3) representation theory
Chapter 15: The structure of the standard model
Chapter 16: Hadrons, flavor symmetry and nucleon-pion interactions
Chapter 17: Tree-level applications of the standard model
Chapter 18: Regularization and renormalization
Chapter 19: Renormalization of QED
Chapter 20: Renormalization and preservation of symmetries
Chapter 21: The renormalization group equations

Caractéristiques techniques

  PAPIER
Éditeur(s) Cambridge University Press
Auteur(s) Robin Ticciati
Parution 15/06/1999
EAN13 9780521632652

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