Unfoldings in Knot Theory.
Unfoldings Knot Theory (Corrigendum).
Unibranch orbit closures in module varieties
Uniform bound for generic points of curves in tori.
Uniform Distribution Classified.
Uniform distribution modulo one: a geometrical viewpoint.
Uniform distribution of Hasse invariants.
Uniform Sheaves and Differential Equations
Uniformisation de variétés de Jacobi et déformations de courbes
Uniformisation des variétés abéliennes
Uniformisation des variétés de Laumon-Rapoport-Stuhler et conjecture de Drinfeld-Carayol
Considérons les variétés de “-faisceaux elliptiques” introduites par Laumon, Rapoport et Stuhler, définies sur un corps de fonctions d’une variable sur un corps fini, où est une algèbre de division de dimension sur . Nous montrons que ces variétés admettent, en une place de où est un corps gauche d’invariant , une uniformisation rigide-analytique par l’espace de Drinfeld , ou par les revêtements de (selon la structure de niveau). Ce résultat constitue l’analogue du théorème...
Uniformisation -adique des variétés de Shimura
Uniformisation p-adique
Uniformization of certain Shimura curves
We present an approach to the uniformization of certain Shimura curves by means of automorphic functions, obtained by integration of non-linear differential equations. The method takes as its starting point a differential construction of the modular j-function, first worked out by R. Dedekind in 1877, and makes use of a differential operator of the third order, introduced by H. A. Schwarz in 1873.
Uniformization of rigid subanalytic sets
Uniformization of Surfaces of Genus Two with Automorphisms.
Uniformizing differential equations of several Hilbert modular orbifolds.
Uniformizing functions for certain Shimura curves, in the case D=6
Uniformly counting rational points on conics
We provide an asymptotic estimate for the number of rational points of bounded height on a non-singular conic over ℚ. The estimate is uniform in the coefficients of the underlying quadratic form.
Unimodular rows over Laurent polynomial rings
We prove that for any ring of Krull dimension not greater than 1 and , the group acts transitively on . In particular, we obtain that for any ring with Krull dimension not greater than 1, all finitely generated stably free modules over are free. All the obtained results are proved constructively.