49 pages, LatexInternational audienceWe generalize Demailly's construction of projective jet bundles and strictly negatively curved pseudometrics on them to the logarithmic case. We establish this logarithmic generalization explicitly via coordinates, just as Noguchi's generalization of the jets used by Green-Griffiths. As a first application, we give a metric proof for the logarithmic version of Lang's conjecture concerning the hyperbolicity of complements of divisors in a semi-abelian variety as well as for the corresponding big Picard theorem
Abstract. Let D = {D1,..., D`} be a multi-degree arrangement with normal crossings on the complex pr...
In this article, we study projective log smooth pairs with numerically flat normalized logarithmic t...
AbstractWe examine logarithmic connections with vanishing p-curvature on smooth curves by studying t...
49 pages, LatexInternational audienceWe generalize Demailly's construction of projective jet bundles...
We introduce the concept of directed orbifold, namely triples (X, V, D) formed by a directed algebra...
We construct the logarithmic and tropical Picard groups of a family of logarithmic curves and realiz...
L'objet d'étude de ce mémoire est la géométrie des courbes holomorphes entières à valeurs dans le co...
25 pagesWe define and study jet bundles in the geometric orbifold category. We show that the usual a...
Given a projective algebraic orbifold, one can define associated logarithmic and orbifold jet bundle...
Abstract. We study the hyperbolicity of the log vari-ety (Pn,X), where X is a very general hypersurf...
In this thesis, we first introduce logarithmic Picard algebroids, a natural class of Lie algebroids ...
A section of the total tangent space of a scheme X of finite type over a field k, i.e. a vector fiel...
Let D = {D_1, . . . ,D_ℓ} be a multi-degree arrangement with normal crossings on the complex project...
Abstract. Let D = {D1,..., D`} be an arrangement of smooth hyper-surfaces with normal crossings on t...
Let D = {D_1, . . . , D_l} be an arrangement of smooth hypersurfaces with normal crossings on the co...
Abstract. Let D = {D1,..., D`} be a multi-degree arrangement with normal crossings on the complex pr...
In this article, we study projective log smooth pairs with numerically flat normalized logarithmic t...
AbstractWe examine logarithmic connections with vanishing p-curvature on smooth curves by studying t...
49 pages, LatexInternational audienceWe generalize Demailly's construction of projective jet bundles...
We introduce the concept of directed orbifold, namely triples (X, V, D) formed by a directed algebra...
We construct the logarithmic and tropical Picard groups of a family of logarithmic curves and realiz...
L'objet d'étude de ce mémoire est la géométrie des courbes holomorphes entières à valeurs dans le co...
25 pagesWe define and study jet bundles in the geometric orbifold category. We show that the usual a...
Given a projective algebraic orbifold, one can define associated logarithmic and orbifold jet bundle...
Abstract. We study the hyperbolicity of the log vari-ety (Pn,X), where X is a very general hypersurf...
In this thesis, we first introduce logarithmic Picard algebroids, a natural class of Lie algebroids ...
A section of the total tangent space of a scheme X of finite type over a field k, i.e. a vector fiel...
Let D = {D_1, . . . ,D_ℓ} be a multi-degree arrangement with normal crossings on the complex project...
Abstract. Let D = {D1,..., D`} be an arrangement of smooth hyper-surfaces with normal crossings on t...
Let D = {D_1, . . . , D_l} be an arrangement of smooth hypersurfaces with normal crossings on the co...
Abstract. Let D = {D1,..., D`} be a multi-degree arrangement with normal crossings on the complex pr...
In this article, we study projective log smooth pairs with numerically flat normalized logarithmic t...
AbstractWe examine logarithmic connections with vanishing p-curvature on smooth curves by studying t...