The Mergelyan-Bishop theorem in the case of mappings into homogeneous manifolds. II: Proof of the theorem and application
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Publication:1318021
DOI10.1007/BF01444899zbMath0810.32010MaRDI QIDQ1318021
Publication date: 4 April 1995
Published in: Mathematische Annalen (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/165054
Approximation in the complex plane (30E10) Homogeneous complex manifolds (32M10) Other generalizations of function theory of one complex variable (32A30) Holomorphic, polynomial and rational approximation, and interpolation in several complex variables; Runge pairs (32E30)
Related Items (2)
A Mergelyan theorem for mappings to \(\mathbb{C}^2\setminus \mathbb{R}^2\) ⋮ The Mergelyan-Bishop theorem in the case of mappings into homogeneous manifolds. II: Proof of the theorem and application
Cites Work
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- Beginner's course in topology. Geometric chapters. Transl. from the Russian by A. Iacob
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- Complex manifolds without potential theory. (With an appendix on the geometry of characteristic classes). 2nd ed
- The Mergelyan-Bishop theorem in the case of mappings into homogeneous manifolds. II: Proof of the theorem and application
- Approximation von holomorphen Schnittflächen in Faserbündeln mit homogener Faser
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