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Description
  • We show that, locally, all geometric objects of Generalized Kahler Geometry can be derived from a function K, the %22generalized Kahler potential''. The metric g and two-form B are determined as nonlinear functions of second derivatives of K. These nonlinearities are shown to arise via a quotient construction from an auxiliary local product (ALP) space.
  • We show that, locally, all geometric objects of Generalized Kahler Geometry can be derived from a function K, the %22generalized Kahler potential''. The metric g and two-form B are determined as nonlinear functions of second derivatives of K. These nonlinearities are shown to arise via a quotient construction from an auxiliary local product (ALP) space. (en)
Title
  • A potential for Generalized Kahler geometry
  • A potential for Generalized Kahler geometry (en)
skos:prefLabel
  • A potential for Generalized Kahler geometry
  • A potential for Generalized Kahler geometry (en)
skos:notation
  • RIV/00216224:14310/08:00041679!RIV11-MSM-14310___
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  • 354407
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  • RIV/00216224:14310/08:00041679
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  • Zobecnění geometrie; Supersymetrie (en)
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  • [A9A193593FFE]
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  • Hamburg
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  • IRMA Lectures in Math. and Theor. Phys.
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  • Handbook of pseudo-Riemannian Geometry and Supersymmetry
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  • von Unge, Rikard
  • Lindström, Ulf
  • Zabzine, Maxim
  • Rocek, Martin
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number of pages
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  • EMS European Mathematical Society
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  • 978-3-03719-079-1
http://localhost/t...ganizacniJednotka
  • 14310
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