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General Principles of Quantum Field Theory

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Cover of 'General Principles of Quantum Field Theory'

Table of Contents

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    Book Overview
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    Chapter 1 Preliminaries on Functional Analysis
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    Chapter 2 The Technique of Generalized Functions
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    Chapter 3 Lorentz-Covariant Generalized Functions
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    Chapter 4 The Jost-Lehmann-Dyson Representation
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    Chapter 5 Analytic Functions of Several Complex Variables
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    Chapter 6 Algebra of Observables and State Space
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    Chapter 7 Relativistic Invariance in Quantum Theory
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    Chapter 8 The Wightman Formalism
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    Chapter 9 Analytic Properties of Wightman Functions in Coordinate Space
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    Chapter 10 Fields in an Indefinite Metric
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    Chapter 11 Examples: Explicitly Soluble Two-Dimensional Models
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    Chapter 12 Haag-Ruelle Scattering Theory
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    Chapter 13 Lehmann-Symanzik-Zimmermann Formalism
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    Chapter 14 The S -Matrix Method
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    Chapter 15 Analyticity with respect to Momentum Transfer and Dispersion Relations
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    Chapter 16 Analytic Properties of the Four-Point Green’s Function
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    Chapter 17 Consequences for High-Energy Elementary Processes
Attention for Chapter 11: Examples: Explicitly Soluble Two-Dimensional Models
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