E. E. Levi convexity and the Hans Lewy problem. Part I : reduction to vanishing theorems
Einbettungen Steinscher Mannigfaltigkeiten.
Embedding of Stein spaces into sequence spaces.
Endliche Erzeugbarkeit im Ring aller holomorphen Funktionen.
Entre les hypersurfaces et les ensembles pseudoconcaves
Espaces de Banach-Stein
Espaces de Stein et faisceaux localement libres.
Every finitely presented group is the ...of some two dimensional Stein space.
Every Stein Subvariety Admits a Stein Neighborhood
Existence of open quasiconvex subsets dense in a given space
Explicit imbedding of the (punctured) disc into C2.
Extending Families of Pseudoconcave Complex Spaces.
Extending holomorphic mappings from subvarieties in Stein manifolds
Suppose that is a complex manifold such that any holomorphic map from a compact convex set in a Euclidean space to is a uniform limit of entire maps . We prove that a holomorphic map from a closed complex subvariety in a Stein manifold admits a holomorphic extension provided that it admits a continuous extension. We then establish the equivalence of four Oka-type properties of a complex manifold.
Extension of Holomorphic Maps into Hermitian Manifolds.
Extensions of Rings of Holomorphic Functions.