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Quantum Field Theory I: Basics in Mathematics and Physics

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Quantum Field Theory I: Basics in Mathematics and Physics
Springer Berlin Heidelberg

Table of Contents

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    Book Overview
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    Chapter 1 Prologue
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    Chapter 2 Historical Introduction
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    Chapter 3 Phenomenology of the Standard Model for Elementary Particles
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    Chapter 4 The Challenge of Different Scales in Nature
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    Chapter 5 Analyticity
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    Chapter 6 A Glance at Topology
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    Chapter 7 Many-Particle Systems in Mathematics and Physics
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    Chapter 8 Rigorous Finite-Dimensional Magic Formulas of Quantum Field Theory
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    Chapter 9 Rigorous Finite-Dimensional Perturbation Theory
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    Chapter 10 Fermions and the Calculus for Grassmann Variables
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    Chapter 11 Infinite-Dimensional Hilbert Spaces
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    Chapter 12 Distributions and Green’s Functions
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    Chapter 13 Distributions and Physics
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    Chapter 14 Basic Strategies in Quantum Field Theory
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    Chapter 15 The Response Approach
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    Chapter 16 The Operator Approach
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    Chapter 17 Peculiarities of Gauge Theories
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    Chapter 18 A Panorama of the Literature
Attention for Chapter 4: The Challenge of Different Scales in Nature
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