A Stein manifold topologically but not holomorphically equivalent to a domain in \({\mathbb{C}}^ n\)

DOI10.1016/S0001-8708(86)80009-3zbMath0589.32026MaRDI QIDQ1073976

William R. Zame, Edgar Lee Stout

Publication date: 1986

Published in: Advances in Mathematics (Search for Journal in Brave)

zbMATH Keywords

Stein manifoldCR-manifoldsholomorphic isomorphisms

Mathematics Subject Classification ID

Holomorphic mappings and correspondences (32H99) Real submanifolds in complex manifolds (32V40) Stein spaces (32E10) Generalizations of analytic spaces (32K99)

Related Items (9)

On a family of real hypersurfaces in a complex quadric ⋮ On homogeneous hypersurfaces in \(\mathbb C^3\) ⋮ Existence results of totally real immersions and embeddings into ℂ^{ℕ} ⋮ Totally real immersions of surfaces ⋮ On the automorphism group of a Stein manifold ⋮ ON THE CLASSIFICATION BY MORIMOTO AND NAGANO ⋮ ON THE CLASSIFICATION OF HOMOGENEOUS HYPERSURFACES IN COMPLEX SPACE ⋮ Totally real imbeddings and the universal covering spaces of domains of holomorphy: Some examples ⋮ Some totally real embeddings of three-manifolds

Cites Work

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• The classification of immersions of spheres in Euclidean spaces
• The stable homotopy of the classical groups
• Compact real submanifolds of a complex manifold with nondegenerate holomorphic tangent bundles
• Sur le fibré normal à une variété plongée dans l'espace euclidien
• Topology of Lie groups and characteristic classes

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