We give a characterization of Stein manifolds M for which the space of analytic functions,O(M), is isomorphic as Fréchet spaces to the space of analytic functions on a polydisc interms of the existence of a plurisubharmonic function on M with certain properties. We discuss some corollaries of this result and give some examples.Publisher's Versio
The identity principle for analytic functions predicts the value of an analytic function on a connec...
This book, now in a carefully revised second edition, provides an up-to-date account of Oka theory, ...
Abstract. This survey on the topology of Stein manifolds is an extract from the book [7]. It is comp...
LetA (K) be the locally convex space of all analytic germs on a compact subset K of a Stein manifold...
In this note, we consider the linear topological invariant Ω-tilda for Fréchet spaces of global ana...
An open Riemann surface is called parabolic in case every bounded subharmonic function on it reduces...
In this paper, we explore the existence of pluricomplex Green functions for Stein manifolds from a f...
The first part of this monograph is an elementary introduction to the theory of Fréchet algebras. Im...
A class of Fréchet algebras of real analytic functions is constructed, with a weaker condition than ...
We prove a disc formula for the largest plurisubharmonic subextension of an upper semicontinuous fun...
AbstractIf Ω is a weakly pseudoconvex domain in a Stein manifold, then the spectrum of the Frechet A...
Two results concerning the ∂ operator on a Stein manifold are obtained. We construct a strictly plur...
The main theme of this book is the homotopy principle for holomorphic mappings from Stein manifolds ...
In this article we give a homological characterization of the topology of Stein spaces over any valu...
Let D be a domain over a product space of a Stein manifold S and Grassmann manifolds G1 (i=1,2,...,N...
The identity principle for analytic functions predicts the value of an analytic function on a connec...
This book, now in a carefully revised second edition, provides an up-to-date account of Oka theory, ...
Abstract. This survey on the topology of Stein manifolds is an extract from the book [7]. It is comp...
LetA (K) be the locally convex space of all analytic germs on a compact subset K of a Stein manifold...
In this note, we consider the linear topological invariant Ω-tilda for Fréchet spaces of global ana...
An open Riemann surface is called parabolic in case every bounded subharmonic function on it reduces...
In this paper, we explore the existence of pluricomplex Green functions for Stein manifolds from a f...
The first part of this monograph is an elementary introduction to the theory of Fréchet algebras. Im...
A class of Fréchet algebras of real analytic functions is constructed, with a weaker condition than ...
We prove a disc formula for the largest plurisubharmonic subextension of an upper semicontinuous fun...
AbstractIf Ω is a weakly pseudoconvex domain in a Stein manifold, then the spectrum of the Frechet A...
Two results concerning the ∂ operator on a Stein manifold are obtained. We construct a strictly plur...
The main theme of this book is the homotopy principle for holomorphic mappings from Stein manifolds ...
In this article we give a homological characterization of the topology of Stein spaces over any valu...
Let D be a domain over a product space of a Stein manifold S and Grassmann manifolds G1 (i=1,2,...,N...
The identity principle for analytic functions predicts the value of an analytic function on a connec...
This book, now in a carefully revised second edition, provides an up-to-date account of Oka theory, ...
Abstract. This survey on the topology of Stein manifolds is an extract from the book [7]. It is comp...