An interpolation theorem for proper holomorphic embeddings
From MaRDI portal
Publication:2373384
DOI10.1007/s00208-007-0087-1zbMath1177.32003arXivmath/0511122OpenAlexW3106438784MaRDI QIDQ2373384
Jasna Prezelj, Björn Ivarsson, Franc Forstnerič, Frank Kutzschebauch
Publication date: 19 July 2007
Published in: Mathematische Annalen (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0511122
Embedding of analytic spaces (32C22) Stein spaces (32E10) Automorphism groups of (mathbb{C}^n) and affine manifolds (32M17)
Related Items (5)
On the Density and the Volume Density Property ⋮ Holomorphic families of nonequivalent embeddings and of holomorphic group actions on affine space ⋮ A parametric jet-interpolation theorem for holomorphic automorphisms of \(\mathbb {C}^n\) ⋮ Embedding some Riemann surfaces into \({\mathbb {C}^2}\) with interpolation ⋮ Tame sets in the complement of algebraic variety
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Approximation of biholomorphic mappings by automorphisms of \(\mathbb{C}^ n\)
- Embeddings of Stein manifolds of dimension \(n\) into the affine space of dimension \(3n/2+1\)
- On the group of holomorphic automorphisms of \(\mathbb{C}{}^ n\)
- A Carleman type theorem for proper holomorphic embeddings
- Embeddings of Stein spaces into affine spaces of minimal dimension
- Interpolation of embeddings of Stein manifolds on discrete sets
- An interpolation theorem for holomorphic automorphisms of \({\mathbb{C}}^n\)
- Interpolation by holomorphic automorphisms and embeddings in \({\mathbb{C}}^n\)
- Oka's principle for holomorphic submersions with sprays
- Interpolation by proper holomorphic embeddings of the disc into \(\mathbb{C}^2\)
- Holomorphic embeddings of planar domains in \(\mathbb{C}^ 2\)
- Non straightenable complex lines in \(\mathbb C^2\)
- Some results on embedding Stein spaces with interpolation
- Plongements des variétés de Stein
- Nonsingular mappings of Stein manifolds
- Proper holomorphic embeddings of finitely and some infinitely connected subsets of \(\mathbb C\) into \(\mathbb C^2\)
- Imbedding of Holomorphically Complete Complex Spaces
- EMBEDDING RIEMANN SURFACES PROPERLY INTO ℂ2
- Holomorphic Maps from C n to C n
- Oka's Principle for Holomorphic Sections of Elliptic Bundles
- Some facts about eisenman intrinsic measures
- Mappings of Partially Analytic Spaces
This page was built for publication: An interpolation theorem for proper holomorphic embeddings
