Embeddings of Stein spaces into affine spaces of minimal dimension
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Publication:1359536
DOI10.1007/s002080050040zbMath0881.32007OpenAlexW2094506437MaRDI QIDQ1359536
Publication date: 23 October 1997
Published in: Mathematische Annalen (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s002080050040
Related Items (23)
Embedded minimal surfaces in \(\mathbb R^n\) ⋮ Some results on embedding Stein spaces with interpolation ⋮ An interpolation theorem for proper holomorphic embeddings ⋮ A solution of Gromov's Vaserstein problem ⋮ The first thirty years of Andersén-Lempert theory ⋮ Oka manifolds: from Oka to Stein and back ⋮ Flexibility Properties in Complex Analysis and Affine Algebraic Geometry ⋮ Existence of embeddings of smooth varieties into linear algebraic groups ⋮ Holomorphic families of nonequivalent embeddings and of holomorphic group actions on affine space ⋮ Complete nonsingular holomorphic foliations on Stein manifolds ⋮ Recent developments on Oka manifolds ⋮ Oka properties of complements of holomorphically convex sets ⋮ A strong Oka principle for embeddings of some planar domains into \(\mathbb C\times\mathbb C^\ast\) ⋮ Proper holomorphic maps in Euclidean spaces avoiding unbounded convex sets ⋮ Embedding subsets of tori properly into \(\mathbb C^2\) ⋮ Euclidean domains in complex manifolds ⋮ Proper holomorphic embeddings into Stein manifolds with the density property ⋮ On complete intersections ⋮ Bordered Riemann surfaces in \(\mathbb C^2\) ⋮ Proper holomorphic immersions into Stein manifolds with the density property ⋮ Embedding some Riemann surfaces into \({\mathbb {C}^2}\) with interpolation ⋮ Holomorphic factorization of mappings into \(\mathrm{SL}_n(\mathbb{C})\) ⋮ Tame sets in the complement of algebraic variety
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