Classification of Topological Types of Isolated quasi-homogeneous Two Dimensional Hypersurface Singularities.
Classification topologique des germes de formes logarithmiques génériques
On établit la classification topologique des feuilletages holomorphes de codimension 1 singuliers à l’origine de , admettant une intégrale première multiforme du type .
Classificazione dei domini di Hartogs di che soddisfano l'equazione
I give a characterization of the pseudoconvex Hartogs domains in that satisfy the equation , where is the second cohomology group of with coefficients in the constant sheaf .
Closed Finitely Generated Ideals in Algebras of Holomorphic Functions and Smooth to the Boundary in Strictly Pseudoconvex Domains.
Closed ideals in locally convex algebras of analytic functions.
Closed transverse -forms on compact complex manifolds
Closure Theorem for Partially Semialgebraic Sets
In 1988 it was proved by the first author that the closure of a partially semialgebraic set is partially semialgebraic. The essential tool used in that proof was the regular separation property. Here we give another proof without using this tool, based on the semianalytic L-cone theorem (Theorem 2), a semianalytic analog of the Cartan-Remmert-Stein lemma with parameters.
Closures of open analytic polyhedra
Cobordism Obstructions to Deforming Isolated Singularities.
Cobordism of algebraic knots.
Codimension one foliations on complex tori
We prove a structure theorem for codimension one singular foliations on complex tori, from which we deduce some dynamical consequences.
Coefficients constants d'un produit croulant
Cohérence de certaines images directes à supports propres dans le cas d’un morphisme fortement -convexe
Coherent states and geometry.
Coherent states and symmetric spaces. II
Cohomologically complete and pseudoconvex domains.
Cohomologically insignificant degenerations
Cohomologically insignificant degenerations of algebraic varieties
Cohomologie de De Rham et cohomologie étale -adique
Cohomologie de dolbeault le long des feuilles de certains feuilletages complexes
La cohomologie de Dolbeault feuilletée mesure l’obstruction à résoudre le problème de Cauchy-Riemann le long des feuilles d’un feuilletage complexe. En utilisant des méthodes de cohomologie des groupes, nous calculons cette cohomologie pour deux classes de feuilletages : i) le feuilletage complexe affine de Reeb de dimension (complexe) 2 sur la variété de Hopf de dimension 5 ; ii) les feuilletages complexes sur le tore hyperbolique (fibration en tores de dimension n au-dessus d’un cercle et de monodromie...