ON THE CLASSIFICATION OF HOMOGENEOUS HYPERSURFACES IN COMPLEX SPACE

DOI10.1142/S0129167X1350064XzbMath1277.32007arXiv1309.0279MaRDI QIDQ2855484

Alexander Isaev

Publication date: 25 October 2013

Published in: International Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1309.0279

zbMATH Keywords

global embeddability of CR-manifolds in complex space

Mathematics Subject Classification ID

Real submanifolds in complex manifolds (32V40) Embedding of real-analytic manifolds (32C09)

Related Items (2)

On homogeneous hypersurfaces in \(\mathbb C^3\) ⋮ ON THE CLASSIFICATION BY MORIMOTO AND NAGANO

Cites Work

• An interpretation of G. Whitehead's generalization of H. Hopf's invariant
• The classification of immersions of spheres in Euclidean spaces
• Some totally real embeddings of three-manifolds
• A Stein manifold topologically but not holomorphically equivalent to a domain in \({\mathbb{C}}^ n\)
• On the CR-structure of compact group orbits associated with bounded symmetric domains
• Holomorphic differential invariants for an ellipsoidal real hypersurface
• On the extension of holomorphic functions from the boundary of a complex manifold
• On pseudo-conformal transformations of hypersurfaces
• Every real ellipsoid in ℂ² admits CR umbilical points
• CONVEX INTEGRATION OF DIFFERENTIAL RELATIONS. I
• Uniformization of strictly pseudoconvex domains. I

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