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Simultaneous nonvanishing of Dirichlet $L$-functions and twists of Hecke-Maass L-functions
We prove that given a Hecke-Maass form $f$ for $\text{SL}(2, \mathbb{Z})$ and a sufficiently large prime $q$, there exists a primitive Dirichlet character $\chi$ of conductor $q$ such that the $L$-values $L(\tfrac{1}{2}, f \otimes \chi)$ and $L(\tfrac{1}{
Das, Soumya, Khan, Rizwanur
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Applications of the Kuznetsov formula on GL(3). [PDF]
Blomer V.
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Assignment of groups responsible for the "opsin shift" and light absorptions of rhodopsin and red, green, and blue iodopsins (cone pigments). [PDF]
Kosower EM.
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Mean values connected with the Dedekind zeta-function of a non-normal cubic field
Lü Guangshi
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The metabolism of tryptophan: The mode of formation of kynurenic acid from tryptophan. [PDF]
Robson W.
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On effective determination of symmetric-square lifts
Sun Qingfeng
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THE SUBCONVEXITY PROBLEM FOR L-FUNCTIONS
International Congress of Mathematicans, 2019Estimating the size of automorphic L-functions on the critical line is a central problem in analytic number theory. An easy consequence of the standard analytic properties of theL-function is the convexity bound, whereas the generalised Riemann ...
R. Munshi
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Sums of twisted GL(2) L-functions over function fields
, 2003Let K be a function field of odd characteristic, and let π (resp.,η) be a cuspidal automorphic representation of GL2(AK ) (resp.,GL1(AK )). Then we show that a weighted sum of the twists of L (s, π) by quadratic charactersχD, ∑ D L(s, π ⊗ χD)a0(s, π, D ...
Benji Fisher, S. Friedberg
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Piatetski-Shapiro ’ s Work on Converse Theorems
, 2013Converse theorems were a central feature of Piatetski-Shapiro’s work on automorphic L-functions, from his first paper on the subject in 1971 to the last applications to functoriality in 2011.
J. Cogdell
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