On the Gauss map of equivariant immersions in hyperbolic space
Author:
Affiliation:
1. Department of Mathematics University of Luxembourg Esch‐Sur‐Alzette Luxembourg
2. Institut Fourier UMR 5582 Laboratoire de Mathématiques Université Grenoble Alpes Grenoble France
Funder
Fonds National de la Recherche Luxembourg
Publisher
Wiley
Subject
Geometry and Topology
Link
https://onlinelibrary.wiley.com/doi/pdf/10.1112/topo.12225
Reference48 articles.
1. On the geometry of spaces of oriented geodesics
2. S. B.AlexanderandR. J.Currier Hypersurfaces and nonnegative curvature Differential geometry. Part 3: Riemannian geometry(Proceedings of a Summer Research Institute University of California Los Angeles CA July 8–28 1990 American Mathematical Society Providence RI 1993 pp.37–44.
3. Non-Negatively Curved Hypersurfaces of Hyperbolic Space and Subharmonic Functions
4. Spaces of geodesics of pseudo-Riemannian space forms and normal congruences of hypersurfaces
5. B.Andrews Positively curved surfaces in the three‐sphere Proceedings of the International Congress of Mathematicians ICM 2002 Beijing China vol. II: Invited lectures pp.221–230.Higher Education Press Beijing World Scientific/distributor Singapore 2002.
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