Let $ G $ be a higher rank simple real algebraic group, or more generally, any semisimple
real algebraic group with no rank one factors and $ X $ the associated Riemannian …

Given a real semisimple connected Lie group $ G $ and a discrete torsion-free subgroup
$\Gamma< G $ we prove a precise connection between growth rates of the group $\Gamma …

In this short note we observe, on locally symmetric spaces of higher rank, a connection
between the growth indicator function introduced by Quint and the modified critical exponent …

Abstract Let\(X= X_1\times X_2\) be a product of two rank one symmetric spaces of non-
compact type and\(\Gamma\) a torsion-free discrete subgroup in\(G_1\times G_2\). We show …

This paper generalizes to the context of smooth metric measure spaces and submanifolds
with negative sectional curvatures some well-known geometric estimates on the p …

In this short note we observe, on locally symmetric spaces of higher rank, a connection
between the growth indicator function introduced by Quint and the modified critical exponent …

For negatively curved symmetric spaces it is known that the poles of the scattering matrices
defined via the standard intertwining operators for the spherical principal representations of …

Let G be a higher rank simple real algebraic group, or more generally, any semisimple real
algebraic group with no rank one factors and X the associated Riemannian symmetric …

Cette thèse est consacrée à l'étude de l'équation des ondes sur les espaces symétriques et
localement symétriques de type non compact. Un de nos principaux résultats est l'obtention …