Ensembles analytiques complexes définis comme ensembles de densité et contrôles de croissance.
Entre les hypersurfaces et les ensembles pseudoconcaves
Enveloppes polynomiales de variétés réelles dans C2.
We present here three examples concerning polynomial hulls of some manifolds in C2.1. Some real surfaces with equation w = P (z,z') + G(z) where P is a homogeneous polynomial of degree n and G(z) = o(|z|n) at 0 which are locally polynomially convex at 0.2. Some real surfaces MF with equation w = zn+kz'n + F(z,z') such that the hull of Mf ∩ B'(0,1) contains a neighbourhood of 0.3. A contable union of totally real planes (Pj) such that B'(0,1) ∩ (∪j∈N Pj) is polynomially convex.
Équations différentielles à points singuliers irréguliers en dimension 2
Equivariant holomorphic extensions of real analytic manifolds
Erratum et Addendum zu der Arbeit: Über exzeptionelle Mengen.
Erratum to the paper : “Déformations à nombre de Milnor constant: quelques résultats sur les polynômes de Bernstein”
Espaces analytiques relatifs et théorème de finitude.
Espaces analytiques sous-algébriques
Espaces de Stein et faisceaux localement libres.
Every finitely presented group is the ...of some two dimensional Stein space.
Existence and approximation Theorems on a Weakly 1-Complete Analytic Space.
Exotische Sphären als Umgebungsränder in speziellen komplexen Räumen.
Exponential polynomials and -modules
Extending Families of Pseudoconcave Complex Spaces.
Extending meromorphic functions on ...m x ...n.
Extending Tamm's theorem
We extend a result of M. Tamm as follows:Let , be definable in the ordered field of real numbers augmented by all real analytic functions on compact boxes and all power functions . Then there exists such that for all , if is in a neighborhood of , then is real analytic in a neighborhood of .
Extension of CR functions to «wedge type» domains
Let be a complex manifold, a generic submanifold of , the real underlying manifold to . Let be an open subset of with analytic, a complexification of . We first recall the notion of -tuboid of and of and then give a relation between; we then give the corresponding result in terms of microfunctions at the boundary. We relate the regularity at the boundary for to the extendability of functions on to -tuboids of . Next, if has complex dimension 2, we give results on extension...
Extension sets for real analytic functions and applications to Radon transforms.