Lectures on field theory and the many-body problem /

Lectures on The Many-Body Problems V1.

Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor Corporativo: International Spring School of Physics Naples, Italy
Otros Autores: Caianiello, E. R. (Eduardo Renato), 1921-1993 (Editor )
Formato: Electrónico Congresos, conferencias eBook
Idioma:Inglés
Publicado: New York : Academic Press, 1961.
Temas:
Quantum field theory > Congresses.
Many-body problem > Congresses.
Th�eorie quantique des champs > Congr�es.
Probl�eme des N corps > Congr�es.
SCIENCE > Physics > Quantum Theory.
Many-body problem
Quantum field theory
Congress
proceedings (reports)
Conference papers and proceedings
Conference papers and proceedings.
Actes de congr�es.
Acceso en línea:Texto completo
Tabla de Contenidos:
  • Front Cover; Lectures on Field Theory and the Many-Body Problem; Copyright Page; CONTRIBUTORS; PREFACE; Table of Contents; Chapter 1. TCP Theorem and Related Problems; I. Connection between Spin and Statistics; II. The TCP Theorem; III. Particles and Antiparticles; References; Chapter 2. The Gauge Transformation of Propagators in Quantum Electrodynamics; I. Introduction; II. The Generating Functional; III. Quantum Electrodynamics; IV. Generalized Gauge Transformations; References; Chapter 3. Unstable Particles and Complex Poles of the Propagators; I. Introduction
  • II. The Resolvent and Its SingularitiesIII. The Exponential Decay; IV. The Representation of Amplitudes; References; Chapter 4. Description of Unstable Particles in Quantum Field Theory; I. Introduction; II. Properties of Scattering Amplitudes in the Lee Model; III. Definition of the Unstable V-Particles by Means of the Propagator; IV. Analytical Continuation of the Propagator in a More General Field Theory; V. Remarks on the Time-Graph of an Unstable Particle; References; Chapter 5. The Asymptotic Condition and Dispersion Relations; I. Asymptotic Condition. Bound States
  • VI. Two-Particle OperatorsVII. Field Quantities and Field Equations; Chapter 8. Regularization and Renormalization; Chapter 9. Properties of Wightman Functions; I. Introduction; II. Some Properties of the Lorentz Group; III. The Theorem of Bargmann, Hall, and Wightman; IV. The Real Regularity Points of H'N and of the Permuted Domain; V. The CTP-Theorem and the Connection between Spin and Statistics; VI. On the Structure of H'N; Appendix to Part IV; References; Chapter 10. Analyticity of Vacuum Expectation Values; I. Preface; II. Introduction

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