The geometry of homogeneous submanifolds of hyperbolic space

By A. D. Di Scala, C. Olmos. 2001

99 citations recorded by the source corpus.

Subfields: Applied Mathematics, Astronomy and Astrophysics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/a0f5596b4b0645745a68d7baab20f4885feff9ab

Citations in the corpus

• Maximally homogeneous para-CR manifolds of semisimple type (2006, unknown): “[ DO01 ]). Hence, if the conformal holonomy group of a simply connected Riemannian conformal manifold (Mn;c) is not the full group SO0(1;n + 1), it admits a holonomy invariant subspace.”
• Cohomogeneity one actions on noncompact symmetric spaces of rank one (2005, unknown): “Since a singular orbit of a cohomogeneity one action is necessarily minimal, one can also apply a result by Di Scala and Olmos [11] stating that every minimal homogeneous submanifold of RH is totally geodesic.”