Rigidity of Holomorphically Projective Mappings of Kähler Spaces with Finite Complete Geodesics
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Vítková, Lenka
Hinterleitner, Irena
Mikeš, Josef
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Mark
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In this work, we consider holomorphically projective mappings of (pseudo-) K & auml;hler spaces. We determine the conditions for finite complete geodesics that must be satisfied for the mappings to be trivial; i.e., these spaces are rigid.
In this work, we consider holomorphically projective mappings of (pseudo-) K & auml;hler spaces. We determine the conditions for finite complete geodesics that must be satisfied for the mappings to be trivial; i.e., these spaces are rigid.
In this work, we consider holomorphically projective mappings of (pseudo-) K & auml;hler spaces. We determine the conditions for finite complete geodesics that must be satisfied for the mappings to be trivial; i.e., these spaces are rigid.
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en
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Except where otherwised noted, this item's license is described as Creative Commons Attribution 4.0 International

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