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Density theorems for GL(n)
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Strong bounds - going beyond Sarnak's density hypothesis - are obtained for the number of automorphic forms for the congruence subgroup Gamma_0(q) of SL_n(Z) violating the Ramanujan conjecture at any given unramified place. The proof is based on a relative trace formula of Kuznetsov type and best-possible bounds for certain Kloosterman sums for GL(n). Further applications are given.
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Cited by 1 Pith paper
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Optimal Lifting for the Projective Action of $SL_3(Z)$
For almost all pairs of points in P^2(F_q), an element of SL3(Z) with entries bounded by q^{1/3+ε} realizes the projective action.
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