TY - JOUR
AB - 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 that the spectrum of $\Gamma \backslash X$ is related to the
asymptotic growth of $\Gamma$ in the two direction defined by the two factors.
We obtain that $L^2(\Gamma \backslash G)$ is tempered for large class of
$\Gamma$.
AU - Weich, Tobias
AU - Wolf, Lasse Lennart
ID - 51207
JF - Geom Dedicata
TI - Temperedness of locally symmetric spaces: The product case
VL - 218
ER -