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A geometric theory of harmonic and semi-conformal maps

Kock Anders

Open Mathematics · 2004

doi:10.2478/bf02475972 (opens in a new tab)

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Abstract

We describe for any Riemannian manifold M a certain scheme M L, lying in between the first and second neighbourhood of the diagonal of M. Semi-conformal maps between Riemannian manifolds are then analyzed as those maps that preserve M L; harmonic maps are analyzed as those that preserve the (Levi-Civita-) mirror image formation inside M L.

Abstract licence: CC BY

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