Rational approximation on ares in
Real analytic approximation of locally embeddable CR manifolds
Reduction of Complex Hamiltonian G-Spaces.
Reductive Group Actions on Stein Spaces.
Régularité Gevrey au sens de Beurling ou Roumieu pour l'opérateur ... dans des ouverts non bornés.
Regularity of the Bergman Projection on Domains with Transverse Symmetries.
Regularity of varieties in strictly pseudoconvex domains.
We prove a theorem on the boundary regularity of a purely p-dimensional complex subvariety of a relatively compact, strictly pseudoconvex domain in a Stein manifold. Some applications describing the structure of the polynomial hull of closed curves in Cn are also given.
Relative embeddings of discs into convex domains.
Remarks on the holomorphic convexity of the universal covering space of a projective manifold.
Remarques sur les ouverts localement de Stein.
Resträume zu analytischen Mengen in Steinschen Räumen.
Reunions de n-plans d'enveloppe polynomiale d'interieur non vide.
Riemann domains over Stein spaces
Riemann surfaces in Stein manifolds with the Density property
We show that any open Riemann surface can be properly immersed in any Stein manifold with the (Volume) Density property and of dimension at least 2. If the dimension is at least 3, we can actually choose this immersion to be an embedding. As an application, we show that Stein manifolds with the (Volume) Density property and of dimension at least 3, are characterized among all other complex manifolds by their semigroup of holomorphic endomorphisms.
Rigidity of Holomorphic Self-Mappings and the Automorphism Groups of Hyperbolic Stein Spaces.
Runge Approximation.
Runge Exhaustions of Domains in Cn.
Runge families and inductive limits of Stein spaces
The general Stein union problem is solved: given an increasing sequence of Stein open sets, it is shown that the union is Stein if and only if is Hausdorff separated.
Rungescher Satz and a condition for Steiness for the limit of an increasing sequence of Stein spaces
A necessary and sufficient condition, which is a weak converse of a classical theorem of Behnke-Stein, in order that a limit of Stein spaces be again a Stein space is proved.