Suppose π<sub>1</sub> and π<sub>2</sub> are two Hecke–Maass cusp forms for SL(3,ℤ)such that for all primitive characters Χ we have L(1/2, π<sub>1</sub> ⊗ χ) = L(1/2, π<sub>2</sub> ⊗ χ). Then we show that π<sub>1</sub> = π<sub>2</sub>
We prove the non-vanishing of special L-values of cuspidal automorphic forms on GL(2) twisted by Hec...
18 pagesInternational audienceUsing the circle method, we obtain subconvex bounds for GL(3) L-functi...
A description and an example are given of numerical experiments which look for a relation between mo...
AbstractLet f be a self-dual Hecke–Maass cusp form for GL(3). We show that f is uniquely determined ...
Let $\phi$ and $\phi'$ be two $\textrm{GL}(3)$ Hecke--Maass cusp forms. In this paper, we prove that...
Let π be an SL(3,ℤ) Hecke-Maass cusp form satisfying the Ramanujan conjecture and the Sel...
Given two Hecke cusp forms f1 and f2 of SL(2,ℤ). Suppose there is a quadratic character χ...
Let $\pi$ be a $SL(3,\mathbb Z)$ Hecke-Maass cusp form and $\chi$ a primitive Dirichlet character of...
Let π be a Hecke-Maass cusp form for SL(3,ℤ). In this paper we will prove the following s...
AbstractLet g be a fixed normalized Hecke–Maass cusp form for SL(2,Z) associated to the Laplace eige...
Let F be a number field with adele ring AF, and let π, π ′ be cuspidal auto-morphic representations ...
Using L-functions and various known results, we provide a proof of the following Let F be a numbe...
Using L-functions and various known results, we provide a proof of the following Let F be a numbe...
18 pagesInternational audienceUsing the circle method, we obtain subconvex bounds for GL(3) L-functi...
Using L-functions and various known results, we provide a proof of the following Let F be a numbe...
We prove the non-vanishing of special L-values of cuspidal automorphic forms on GL(2) twisted by Hec...
18 pagesInternational audienceUsing the circle method, we obtain subconvex bounds for GL(3) L-functi...
A description and an example are given of numerical experiments which look for a relation between mo...
AbstractLet f be a self-dual Hecke–Maass cusp form for GL(3). We show that f is uniquely determined ...
Let $\phi$ and $\phi'$ be two $\textrm{GL}(3)$ Hecke--Maass cusp forms. In this paper, we prove that...
Let π be an SL(3,ℤ) Hecke-Maass cusp form satisfying the Ramanujan conjecture and the Sel...
Given two Hecke cusp forms f1 and f2 of SL(2,ℤ). Suppose there is a quadratic character χ...
Let $\pi$ be a $SL(3,\mathbb Z)$ Hecke-Maass cusp form and $\chi$ a primitive Dirichlet character of...
Let π be a Hecke-Maass cusp form for SL(3,ℤ). In this paper we will prove the following s...
AbstractLet g be a fixed normalized Hecke–Maass cusp form for SL(2,Z) associated to the Laplace eige...
Let F be a number field with adele ring AF, and let π, π ′ be cuspidal auto-morphic representations ...
Using L-functions and various known results, we provide a proof of the following Let F be a numbe...
Using L-functions and various known results, we provide a proof of the following Let F be a numbe...
18 pagesInternational audienceUsing the circle method, we obtain subconvex bounds for GL(3) L-functi...
Using L-functions and various known results, we provide a proof of the following Let F be a numbe...
We prove the non-vanishing of special L-values of cuspidal automorphic forms on GL(2) twisted by Hec...
18 pagesInternational audienceUsing the circle method, we obtain subconvex bounds for GL(3) L-functi...
A description and an example are given of numerical experiments which look for a relation between mo...
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