Holomorphic embeddings of planar domains in \(\mathbb{C}^ 2\)
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Publication:1906491
DOI10.1007/BF01461006zbMath0847.32030OpenAlexW2140853446MaRDI QIDQ1906491
Josip Globevnik, Berit Stensones Henriksen
Publication date: 20 October 1996
Published in: Mathematische Annalen (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/165382
Related Items (22)
Examples of non-autonomous basins of attraction-II ⋮ Complete integrability beyond Liouville-Arnol'd ⋮ A soft Oka principle for proper holomorphic embeddings of open Riemann surfaces into \((\mathbb{C}^\ast)^2\) ⋮ An interpolation theorem for proper holomorphic embeddings ⋮ The first thirty years of Andersén-Lempert theory ⋮ Proper holomorphic embeddings of finitely connected planar domains into \(\mathbb C^n\) ⋮ Non straightenable complex lines in \(\mathbb C^2\) ⋮ Proper holomorphic embeddings of Riemann surfaces with arbitrary topology into \({\mathbb C^2}\) ⋮ A bounded domain in \(\mathbb{C}^N\) which embeds holomorphically into \(\mathbb{C}^{N+1}\) ⋮ Families of proper holomorphic embeddings and Carleman-type theorem with parameters ⋮ Growth of proper holomorphic maps and tropical power series ⋮ A strong Oka principle for embeddings of some planar domains into \(\mathbb C\times\mathbb C^\ast\) ⋮ Embedding subsets of tori properly into \(\mathbb C^2\) ⋮ Approximation by proper holomorphic maps and tropical power series ⋮ Some aspects of shift-like automorphisms of \(\mathbb {C}^k\) ⋮ Embedding certain infinitely connected subsets of bordered Riemann surfaces properly into \(\mathbb C^{2}\) ⋮ Null Holomorphic Curves in $$\mathbb{C}^{3}$$ and Applications to the Conformal Calabi-Yau Problem ⋮ Bordered Riemann surfaces in \(\mathbb C^2\) ⋮ Interpolation by holomorphic automorphisms and embeddings in \({\mathbb{C}}^n\) ⋮ On holomorphic embedding of planar domains into \(\mathbb{C}^2\) ⋮ Proper holomorphic embeddings of finitely and some infinitely connected subsets of \(\mathbb C\) into \(\mathbb C^2\) ⋮ Holomorphically embedded discs with rapidly growing area
Cites Work
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- Embeddings of Stein manifolds of dimension \(n\) into the affine space of dimension \(3n/2+1\)
- On the size of balls covered by analytic transformations
- Explicit imbedding of the (punctured) disc into \(\mathbb{C}^2\)
- Imbedding annuli in C\(^2\)
- Fixed points, Koebe uniformization and circle packings
- Imbedding of Holomorphically Complete Complex Spaces
- Mappings of Partially Analytic Spaces
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