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Harmonic superspace /

This is a pedagogical introduction to the harmonic superspace method in extended supersymmetry. Inspired by exciting developments in superstring theory, it provides a systematic treatment of the quantum field theories with N=2 and N=3 supersymmetry in harmonic superspace. The authors present the har...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Otros Autores: Galperin, A. S. (Alexander Samoilovich), 1954-
Formato: Electrónico eBook
Idioma:Inglés
Publicado: New York : Cambridge University Press, 2001.
Colección:Cambridge monographs on mathematical physics.
Temas:
Acceso en línea:Texto completo
Tabla de Contenidos:
  • Brief motivations
  • Spaces and superspaces
  • Chirality as a kind of Grassmann analyticity
  • N = 1 chiral superfields
  • Auxiliary fields
  • Why standard superspace is not adequate for N = 2 supersymmetry
  • Search for conceivable superspaces (spaces)
  • N = 2 harmonic superspace
  • Dealing with the sphere S[superscript 2]
  • Comparison with the standard harmonic analysis
  • Why harmonic superspace helps
  • N = 2 supersymmetric theories
  • N = 2 matter hypermultiplet
  • N = 2 Yang-Mills theory
  • N = 2 supergravity
  • N = 3 Yang-Mills theory
  • Harmonics and twistors. Self-duality equations
  • Elements of supersymmetry
  • Poincare and conformal symmetries
  • Poincare group
  • Conformal group
  • Two-component spinor notation
  • Poincare and conformal superalgebras
  • N = 1 Poincare superalgebra
  • Extended supersymmetry
  • Conformal supersymmetry
  • Central charges from higher dimensions
  • Representations of Poincare supersymmetry
  • Representations of the Poincare group
  • Poincare superalgebra representations. Massive case
  • Poincare superalgebra representations. Massless case
  • Representations with central charge
  • Realizations of supersymmetry on fields. Auxiliary fields
  • N = 1 matter multiplet
  • N = 1 gauge multiplet
  • Auxiliary fields and extended supersymmetry
  • Superspace
  • Coset space generalities
  • Coset spaces for the Poincare and super Poincare groups
  • N = 2 harmonic superspace
  • Harmonic variables
  • Harmonic covariant derivatives
  • N = 2 superspace with central charge coordinates.