activity
20102015
most citedVariétés de Kisin stratifiées et déformations potentiellement Barsotti-Tate

7 citations · 9 across the 4 of their papers we have counts for

collaborators

5 papers

math.NT2015★ 7 cited

Variétés de Kisin stratifiées et déformations potentiellement Barsotti-Tate

Xavier Caruso, Agnès David, Ariane Mézard

Let F be a unramified finite extension of Qp and rhobar be an irreducible mod p two-dimensional representation of the absolute Galois group of F. The aim of this article is the exp…

math.NT2014★ 1 cited

Un calcul d'anneaux de déformations potentiellement Barsotti--Tate

Xavier Caruso, Agnès David, Ariane Mézard

Let F be an unramified extension of Qp. The first aim of this work is to develop a purely local method to compute the potentially Barsotti-Tate deformations rings with tame Galois…

math.NT2012

Critère d'irréductibilité pour les courbes elliptiques semi-stables sur un corps de nombres

Agnès David

For a fixed number field and an elliptic curve defined and semi-stable over this number field, we consider the set of prime numbers p such that the Galois representation attached t…

math.NT2011

Caractère d'isogénie et critères d'irréductibilité

Agnès David

This article deals with the Galois representation attached to elliptic curves with an isogeny of prime degree over a number field. We first determine uniform criteria for the irred…

math.NT2010★ 1 cited

Borne uniforme pour les homothéties dans l'image de Galois associée aux courbes elliptiques

Agnès David

Let K be a fixed number field and G its absolute Galois group. We give a bound C(K), depending only on the degree, the class number and the discriminant of K, such that for any ell…