AbstractIn this note, we give a characterization for a pair of pseudoconvex domains in Cn, (D′,D), D′⊂D such that holomorphic functions on D′ can be approximated uniformly on compact sets by meromorphic function on D. Explicit examples are also given
AbstractWe investigate the dynamical behaviour of a holomorphic map on an f-invariant subset C of U,...
AbstractWe survey results arising from the study of domains in Cn with non-compact automorphism grou...
The relation between weak extensibility and extensibility of vector-valued holomorphic functions on ...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46248/1/208_2005_Article_BF01444237.pd
The Runge approximation theorem for holomorphic maps is a fundamental result in complex analysis, an...
If $\Omega$ is a domain of holomorphy in $\Bbb C^n$, having a compact topological closure into anoth...
We prove H^p (1<p<∞) extensions of holomorphic functions from submanifolds of a strictly pseudoconve...
AbstractIn this paper we extend some results of the paper [M. Gromov, G. Henkin, M. Shubin, Holomorp...
We study the regularity problem for Cauchy Riemann maps between hypersurfaces in Cn. We prove that a...
For a compact subset K of Cn, we give necessary and sufficient conditions for [H(K)]0 to have the pr...
International audienceThe purpose of this paper is to study holomorphic approximation and approximat...
AbstractLet M2n-1 be a compact, orientable, weakly pseudoconvex manifold of dimension at least five,...
Let $ D_j subset mathbb{C}^{n_j} $ be a pseudoconvex domain and let $ A_j subset D_j $ be a locally ...
In the present note we examine possible extensions of Runge, Mergelyan and Arakelian Theorems, when ...
In this paper we prove some compactness theorems of families of proper holomorphic correspondences. ...
AbstractWe investigate the dynamical behaviour of a holomorphic map on an f-invariant subset C of U,...
AbstractWe survey results arising from the study of domains in Cn with non-compact automorphism grou...
The relation between weak extensibility and extensibility of vector-valued holomorphic functions on ...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46248/1/208_2005_Article_BF01444237.pd
The Runge approximation theorem for holomorphic maps is a fundamental result in complex analysis, an...
If $\Omega$ is a domain of holomorphy in $\Bbb C^n$, having a compact topological closure into anoth...
We prove H^p (1<p<∞) extensions of holomorphic functions from submanifolds of a strictly pseudoconve...
AbstractIn this paper we extend some results of the paper [M. Gromov, G. Henkin, M. Shubin, Holomorp...
We study the regularity problem for Cauchy Riemann maps between hypersurfaces in Cn. We prove that a...
For a compact subset K of Cn, we give necessary and sufficient conditions for [H(K)]0 to have the pr...
International audienceThe purpose of this paper is to study holomorphic approximation and approximat...
AbstractLet M2n-1 be a compact, orientable, weakly pseudoconvex manifold of dimension at least five,...
Let $ D_j subset mathbb{C}^{n_j} $ be a pseudoconvex domain and let $ A_j subset D_j $ be a locally ...
In the present note we examine possible extensions of Runge, Mergelyan and Arakelian Theorems, when ...
In this paper we prove some compactness theorems of families of proper holomorphic correspondences. ...
AbstractWe investigate the dynamical behaviour of a holomorphic map on an f-invariant subset C of U,...
AbstractWe survey results arising from the study of domains in Cn with non-compact automorphism grou...
The relation between weak extensibility and extensibility of vector-valued holomorphic functions on ...
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