Determining Boundary Sets of Bounded Symmetric Domains.
Deux généralisation du «théorèm des trois cercles» de Hadamard.
Ein Beitrag zur Lipschitz-Saturation im unendlichdimensionalen Fall
Ein Beitrag zur Whitney-Regularität im unendlichdimensionalen Fall.
Embedding of Stein spaces into sequence spaces.
Ergänzung zu: "Der Satz von Osgood-Hartogs für reelle Funktionen".
Espaces analytiques relatifs et théorème de finitude.
Espaces de Banach-Stein
Extension of separately holomorphic functions defined in non-open sets in the infinite dimensional case
Gluing of differentiable spaces and applications.
Hermitian Geometry and Involutive Algebras.
Holomorphic extension from the sphere to the ball in Hilbert space
Holomorphic functions on locally convex topological vector spaces. II. Pseudo convex domains
In this article we discuss the relationship between domains of existence domains of holomorphy, holomorphically convex domains, pseudo convex domains, in the context of locally convex topological vector spaces. By using the method of Hirschowitz for and the method used for Banach spaces with a basis we prove generalisations of the Cartan-Thullen-Oka-Norguet-Bremmerman theorem for finitely polynomially convex domains in a variety of locally convex spaces which include the following:1) -projective...
Holomorphy types on a Banach spaces
Hypersurfaces of inifnite dimensional Banach spaces, Bertini theorems and embeddings of projective spaces.
Infinite-dimensional complex projective spaces and complete intersections
Let be an infinite-dimensional complex Banach space and a closed analytic subset with finite codimension. We give a condition on which implies that is a complete intersection. We conjecture that the result should be true for more general topological vector spaces.
Infinitesimal and local structures for Banach spaces and its exponentials in a topos
Invariance of domain in o-minimal structures
The aim of this paper is to prove the theorem on invariance of domain in an arbitrary o-minimal structure. We do not make use of the methods of algebraic topology and the proof is based merely on some basic facts about cells and cell decompositions.
Invariant distances and invariant differential metrics in locally convex spaces
La construction de la déformation semi-universelle d'un germe de variété analytique complexe