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math-phAug 27, 2015
authors
  • Laurent Delisle
institutions
  • Institut de Mathématiques de Jussieu-Paris Rive Gauche
arXiv abstractPDF
paper

Superforms and the CPN−1 supersymmetric sigma model

arXiv:1508.06748 · doi:10.1088/1751-8113/49/9/095202

Abstract

We present a characterisation of Maurer-Cartan 1-superforms associated to the two-dimensional supersymmetric CPN−1 sigma model. We, then, solve the associated linear spectral problem and use its solutions to describe an integrable system for a su(N)-valued map.

12 pages, no figure

References in corpus (9)

  • Invariant recurrence relations for CP^(N-1) models
  • Constant curvature solutions of Grassmannian sigma models: (1) Holomorphic solutions
  • On analytic descriptions of two-dimensional surfaces associated with the CP^(N-1) sigma model
  • Constant curvature solutions of Grassmannian sigma models: (2) Non-holomorphic solutions
  • Susy CP^(N-1) model and surfaces in R^(N^2-1)
  • Constant curvature surfaces of the supersymmetric CPN−1 sigma model
  • Supersymmetric versions of the equations of conformally parametrized surfaces
  • Geometry of surfaces associated to grassmannian sigma models
  • Soliton surfaces associated with CP^{N-1} sigma models
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