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- W2951284014 abstract "Let $G$ be a connected and simply connected semisimple algebraic group over $Bbb Q$ and let $Gammasubset G(Bbb Q)$ be an arithmetic subgroup. Let $K_inftysubset G(Bbb R)$ be a maximal compact subgroup and let $d$ be the dimension of the symmetric space $G({mathbb R})/K_infty$. Let $sigma$ be an irreducible unitary representation of $K_infty$. We prove that for every $Gamma$ there exists a normal subgroup $Gamma_1subset Gamma$ of finite index such that the quotient of the counting function of the $Gamma_1$-cuspidal spectrum of weight $sigma$ and $T^{d/2}$ has a positive lower bound as $Ttoinfty$." @default.
- W2951284014 created "2019-06-27" @default.
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- W2951284014 date "2004-04-02" @default.
- W2951284014 modified "2023-09-27" @default.
- W2951284014 title "Weak Weyl's law for congruence subgroups" @default.
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