et -cohomologies d’une variété compacte privée d’un point. Application à l’intégration sur les cycles
Decomposition into special cubes and its applications to quasi-subanalytic geometry
The main purpose of this paper is to present a natural method of decomposition into special cubes and to demonstrate how it makes it possible to efficiently achieve many well-known fundamental results from quasianalytic geometry as, for instance, Gabrielov's complement theorem, o-minimality or quasianalytic cell decomposition.
Decompositions of hypersurface singularities oftype
Applications of singularity theory give rise to many questions concerning deformations of singularities. Unfortunately, satisfactory answers are known only for simple singularities and partially for unimodal ones. The aim of this paper is to give some insight into decompositions of multi-modal singularities with unimodal leading part. We investigate the singularities which have modality k - 1 but the quasihomogeneous part of their normal form only depends on one modulus.
Déformation d'une singularité isolée d'hypersurface et polynômes de Bernstein
Deformation of Complete Intersections with Singularities.
Deformation of polar methods
We study deformations of hypersurfaces with one-dimensional singular loci by two different methods. The first method is by using the Le numbers of a hypersurfaces singularity — this falls under the general heading of a “polar” method. The second method is by studying the number of certain special types of singularities which occur in generic deformations of the original hypersurface. We compare and contrast these two methods, and provide a large number of examples.
Deformationen isolierter Kurvensingularitäten mit eingebetteten Komponenten.
Deformationen von isolierten Singularitäten kohärenter analytischer Garben.
Deformationen von Keimen eigentlicher, holomorpher Abbildungen.
Deformationen von Quotientensingularitäten (nach zyklischen Gruppen).
Déformations à nombre de Milnor constant : quelques résultats sur les polynômes de Bernstein
Déformations C*-équivariantes de germes de faisceaux cohérents
Déformations équisingulières des germes de courbes gauches réduites
Déformations isomonodromiques des singularités régulières
Deformations of Fat Points of Boardman Type 2,0.
Deformations of holomorphic foliations having a meromorphic first integral.
Deformations of the normalization of hypersurfaces.
Deformations which preserve the non-immersive locus of a map-germ.
Degree of local zeta functions and monodromy
Densité des feuilles de certaines équations de Pfaff à 2 variables
On donne une condition suffisante explicite et générique pour qu’une forme de Pfaff à deux variables complexes ait ses feuilles denses tant localement que globalement.