Laboratoire de Mathématiques et Applications

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20022025

most citedGlobal Jacquet-Langlands correspondence, multiplicity one and classification of automorphic representations

72 citations

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Showing 2012Show all

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math.RT2012

Cuspidal representations of $G L (n, F)$ distinguished by a maximal Levi subgroup, with $F$ a non-archimedean local field

Nadir Matringe

Let $ρ$ is a cuspidal representation of $G L (n, F)$ , with $F$ a non archimedean local field, and $H$ a maximal Levi subgroup of $G L (n, F)$ . We show that if $ρ$ is $H$ -distinguished, t…

math.PR2012★ 1 cited

Means in complete manifolds: uniqueness and approximation

Marc Arnaudon, Laurent Miclo

Let $M$ be a complete Riemannian manifold, $N\in \NN$ and $p \geq 1$ . We prove that almost everywhere on $x = (x_{1}, ..., x_{N}) \in M^{N}$ for Lebesgue measure in $M^{N}$ , the measure $\di μ(x)…

math.AG2012

On the Tate conjecture for the Fano surfaces of cubic threefolds

Xavier Roulleau

A Fano surface of a smooth cubic threefold X in P^4 parametrizes the lines on X. In this note, we prove that a Fano surface satisfies the Tate conjecture over a field of finite typ…

Cuspidal representations of GL(n,F) distinguished by a maximal Levi subgroup, with F a non-archimedean local field

Means in complete manifolds: uniqueness and approximation

On the Tate conjecture for the Fano surfaces of cubic threefolds

Cuspidal representations of $G L (n, F)$ distinguished by a maximal Levi subgroup, with $F$ a non-archimedean local field