L2-cohomology and intersection homology of certain algebraic varieties with isolated singularities.
La conjecture de R. Hartshorne pour les hypersurfaces lisses de Pn.
Le lemme fondamental de Nilsson dans le cas analytique local
On donne des évaluations précises de la croissance modérée des intégrales de fonctions de classe de Nilsson locale dans , exprimées par des caractéristiques topologiques des courbes de ramification des intégrands.
Lemmes de mulitiplicités et intersections.
Line bundles on arithmetic surfaces and intersection theory.
Linking pairings on singular spaces.
Local cohomology and the connectedness dimension in algebraic varieties.
Lower bound of self-intersection of dualizing sheaves on arithmetic surfaces with reducible fibres.
Mixed Hodge Structures on the Homotopy of Links.
Multiplicity estimates and the product theorem
Nagata submaximal curves on ℙ¹ × ℙ¹
The aim of this paper is to show that on ℙ¹ × ℙ¹ with a polarization of type (2,1) there are no R-R expected submaximal curves through any 10 ≤ r ≤ 15 points.
Non-archimedean intersection indices on projective spaces and the Bruhat-Tits building for
Inspired by Manin’s approach towards a geometric interpretation of Arakelov theory at infinity, we interpret in this paper non-Archimedean local intersection numbers of linear cycles in with the combinatorial geometry of the Bruhat-Tits building associated to .
Non-Proper Intersection of Surfaces and Applications
Note relative à la détermination du nombre des points d'intersection de deux courbes d'ordre quelconque, qui se trouvent à distance finie.
Nullstellensatz and cycles of zeroes of holomorphic mappings
The local Nullstellensatz exponent for holomorphic mappings via intersection theory for the cases of isolated and quasi-complete intersection is considered.
On completeness of varieties in enumerative geometry
On complex projective surfaces with trigonal hyperplane sections.
On contributions of embedded components to intersection theory. II.
On contributions of embedded components to intersection theory, a first approach
On degrees in multihomogeneous ideal theory.