On the existence of harmonic morphisms from symmetric spaces of rank one

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Abstract

In this paper we give a unified framework for constructing harmonic morphisms from the irreducible Riemannian symmetric spaces HHn, CHn, RH2n+l, HPn, CPn and RP2n+1 of rank one. Using this we give a positive answer to the global existence problem for the non-compact hyperbolic cases.
Original languageEnglish
Pages (from-to)421-433
JournalManuscripta Mathematica
Volume93
Issue number4
Publication statusPublished - 1997

Subject classification (UKÄ)

  • Geometry

Free keywords

  • MAPS
  • FORMS
  • MANIFOLDS
  • PROJECTIVE SPACES
  • CONFORMAL FOLIATIONS
  • MINIMAL SUBMANIFOLDS

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