Add to ORKGLet U be some finitely connected domain in C and let f : U → U be holomorphic. If f (U) has compact closure in U, then there exists a unique fixed point in U
AbstractWe provide a new proof of the Wong–Rosay theorem, using the structure of the ring of holomor...
We show that every closed subset of CN that has finite (2N-2) dimensional measure is a removable set...
We discuss interrelations between $H^{\infty}$-convex domains and $H^{\infty}$-domains of holo morph...
Let U be some finitely connected domain in C and let f : U → U be holomorphic. If f (U) has compact ...
If $\Omega$ is a domain of holomorphy in $\Bbb C^n$, having a compact topological closure into anoth...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46245/1/208_2005_Article_BF01461006.pd
This talk discusses conditions on the numerical range of a holomorphic function defined on a bounded...
We discuss the Earle-Hamilton fixed-point theorem and show how it can be applied when restrictions a...
AbstractIf B is the open unit ball of a strictly convex Banach space (X, ‖·‖) and f:B→B is holomorph...
AbstractWe study discrete fixed point sets of holomorphic self-maps of complex manifolds. The main a...
We discuss the Earle-Hamilton fixed-point theorem and show how it can be ap-plied when restrictions ...
We prove H^p (1<p<∞) extensions of holomorphic functions from submanifolds of a strictly pseudoconve...
Abstract. We study discrete fixed point sets of holomorphic self-maps of complex manifolds. The main...
AbstractWe unveil new results based on measurement that guarantee the existence of unique fixed poin...
AbstractWe investigate the dynamical behaviour of a holomorphic map on an f-invariant subset C of U,...
AbstractWe provide a new proof of the Wong–Rosay theorem, using the structure of the ring of holomor...
We show that every closed subset of CN that has finite (2N-2) dimensional measure is a removable set...
We discuss interrelations between $H^{\infty}$-convex domains and $H^{\infty}$-domains of holo morph...
Let U be some finitely connected domain in C and let f : U → U be holomorphic. If f (U) has compact ...
If $\Omega$ is a domain of holomorphy in $\Bbb C^n$, having a compact topological closure into anoth...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46245/1/208_2005_Article_BF01461006.pd
This talk discusses conditions on the numerical range of a holomorphic function defined on a bounded...
We discuss the Earle-Hamilton fixed-point theorem and show how it can be applied when restrictions a...
AbstractIf B is the open unit ball of a strictly convex Banach space (X, ‖·‖) and f:B→B is holomorph...
AbstractWe study discrete fixed point sets of holomorphic self-maps of complex manifolds. The main a...
We discuss the Earle-Hamilton fixed-point theorem and show how it can be ap-plied when restrictions ...
We prove H^p (1<p<∞) extensions of holomorphic functions from submanifolds of a strictly pseudoconve...
Abstract. We study discrete fixed point sets of holomorphic self-maps of complex manifolds. The main...
AbstractWe unveil new results based on measurement that guarantee the existence of unique fixed poin...
AbstractWe investigate the dynamical behaviour of a holomorphic map on an f-invariant subset C of U,...
AbstractWe provide a new proof of the Wong–Rosay theorem, using the structure of the ring of holomor...
We show that every closed subset of CN that has finite (2N-2) dimensional measure is a removable set...
We discuss interrelations between $H^{\infty}$-convex domains and $H^{\infty}$-domains of holo morph...