International audienceWe show that, in geometrically connected modular curves associated with congruence subgroups of PSL(2), one has equidistribution, towards the hyperbolic probability, of Galois orbits of the modular invariants associated with a level structure on elliptic curves within a given isogeny class
Serre’s uniformity problem asks whether there exists a bound k such that for any p \u3e k, the Galoi...
For each open subgroup $G$ of $\mathrm{GL}_2(\hat{\mathbb{Z}})$ containing $-I$ with full determinan...
International audienceWe investigate the isogeny graphs of supersingular elliptic curves over $\math...
Abstract. Using maximal isotropic submodules in a quadratic module over Zp, we prove the existence o...
Using maximal isotropic submodules in a quadratic module over Z[subscript p], we prove the existence...
Motivated by a recent application to hash functions suggested by O. Chevassut, P.-A. Fouque, P. Gaud...
AbstractLet H be the upper half plane and X=SL(2, Z)\H the corresponding modular surface. Theory and...
In this article we construct a Galois and Hecke equivariant morphism connecting the first cohomology...
This is a research in progress. We begin the talk by introducing the problem of distribution of modu...
Abstract. Given a complex algebraic curve C and a non-isotrivial family E of elliptic curves over C,...
For an abelian surface A over a number field k, we study the limiting distribution of the normalized...
Ce travail a pour but de chercher des familles infinies de courbes elliptiques rationnelles les mieu...
AbstractWe study the distribution of the size of the Selmer groups arising from a 2-isogeny and its ...
We describe a probability distribution on isomorphism classes of principally quasi-polarized p-divis...
For any sufciently general family of curves over a nite eld Fq and any elementary abelian `-group H ...
Serre’s uniformity problem asks whether there exists a bound k such that for any p \u3e k, the Galoi...
For each open subgroup $G$ of $\mathrm{GL}_2(\hat{\mathbb{Z}})$ containing $-I$ with full determinan...
International audienceWe investigate the isogeny graphs of supersingular elliptic curves over $\math...
Abstract. Using maximal isotropic submodules in a quadratic module over Zp, we prove the existence o...
Using maximal isotropic submodules in a quadratic module over Z[subscript p], we prove the existence...
Motivated by a recent application to hash functions suggested by O. Chevassut, P.-A. Fouque, P. Gaud...
AbstractLet H be the upper half plane and X=SL(2, Z)\H the corresponding modular surface. Theory and...
In this article we construct a Galois and Hecke equivariant morphism connecting the first cohomology...
This is a research in progress. We begin the talk by introducing the problem of distribution of modu...
Abstract. Given a complex algebraic curve C and a non-isotrivial family E of elliptic curves over C,...
For an abelian surface A over a number field k, we study the limiting distribution of the normalized...
Ce travail a pour but de chercher des familles infinies de courbes elliptiques rationnelles les mieu...
AbstractWe study the distribution of the size of the Selmer groups arising from a 2-isogeny and its ...
We describe a probability distribution on isomorphism classes of principally quasi-polarized p-divis...
For any sufciently general family of curves over a nite eld Fq and any elementary abelian `-group H ...
Serre’s uniformity problem asks whether there exists a bound k such that for any p \u3e k, the Galoi...
For each open subgroup $G$ of $\mathrm{GL}_2(\hat{\mathbb{Z}})$ containing $-I$ with full determinan...
International audienceWe investigate the isogeny graphs of supersingular elliptic curves over $\math...
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