AbstractIn this paper we consider jets taken at a fixed boundary point of germs of holomorphic diffeomorphisms which send one strongly pseudoconvex domain into another. We completely describe possible first and second jets and conditions of extremality in terms of the Chern–Moser normal forms of the domains
We refine estimates introduced by Balogh and Bonk, to show that the boundary extensions of isometrie...
One of the basic problems in several complex variables is that whether weakly pseudoconvex domains a...
It is well known that there exist domains Ω in Cn,n ≥ 2, such that all holomorphic functions in Ω c...
AbstractIn this paper we consider jets taken at a fixed boundary point of germs of holomorphic diffe...
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...
AbstractWe prove that if M is a connected real-analytic holomorphically nondegenerate hypersurface i...
1•ELet D be a bounded strongly pseudoconvex domain withC•‡-class boundary in Cn. Then there holds th...
Let D subset of C-N be a bounded strongly convex domain with smooth boundary. We consider a Monge-Am...
We study the regularity problem for Cauchy Riemann maps between hypersurfaces in Cn. We prove that a...
We describe the branch locus of proper holomorphic mappings between rigid polynomial domains in Cn+1...
Let X be an arbitrary complex surface and D a domain in X that has a non-compact group of holomorphi...
summary:Pseudoconvex domains are exhausted in such a way that we keep a part of the boundary fixed i...
We refine estimates introduced by Balogh and Bonk, to show that the boundary extensions of isometrie...
It is proved for a strongly pseudoconvex domain $D$ in $\Bbb C^d$ with $\mathcal C^{2,\alpha}$-smoot...
We refine estimates introduced by Balogh and Bonk, to show that the boundary extensions of isometrie...
One of the basic problems in several complex variables is that whether weakly pseudoconvex domains a...
It is well known that there exist domains Ω in Cn,n ≥ 2, such that all holomorphic functions in Ω c...
AbstractIn this paper we consider jets taken at a fixed boundary point of germs of holomorphic diffe...
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...
AbstractWe prove that if M is a connected real-analytic holomorphically nondegenerate hypersurface i...
1•ELet D be a bounded strongly pseudoconvex domain withC•‡-class boundary in Cn. Then there holds th...
Let D subset of C-N be a bounded strongly convex domain with smooth boundary. We consider a Monge-Am...
We study the regularity problem for Cauchy Riemann maps between hypersurfaces in Cn. We prove that a...
We describe the branch locus of proper holomorphic mappings between rigid polynomial domains in Cn+1...
Let X be an arbitrary complex surface and D a domain in X that has a non-compact group of holomorphi...
summary:Pseudoconvex domains are exhausted in such a way that we keep a part of the boundary fixed i...
We refine estimates introduced by Balogh and Bonk, to show that the boundary extensions of isometrie...
It is proved for a strongly pseudoconvex domain $D$ in $\Bbb C^d$ with $\mathcal C^{2,\alpha}$-smoot...
We refine estimates introduced by Balogh and Bonk, to show that the boundary extensions of isometrie...
One of the basic problems in several complex variables is that whether weakly pseudoconvex domains a...
It is well known that there exist domains Ω in Cn,n ≥ 2, such that all holomorphic functions in Ω c...
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