Results 51 to 60 of about 744 (76)
Cuspidal representations of reductive p-adic groups are relatively injective and projective
, 2015 Cuspidal representations of a reductive p-adic group G over a field of characteristic different from p are relatively injective and projective with respect to extensions that split by a U-equivariant linear map for any subgroup U that is compact modulo ...
Meyer, Ralf
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Forum of Mathematics, SigmaThis article presents new rationality results for the ratios of critical values of Rankin–Selberg L-functions of $\mathrm {GL}(n) \times \mathrm {GL}(n')$ over a totally imaginary field $F.$ The proof is based on a cohomological ...
A. Raghuram
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Twisting formula of epsilon factors
, 2017 For characters of a non-Archimedean local field we have explicit formula for epsilon factors. But in general, we do not have any generalized twisting formula of epsilon factors.
Biswas, Sazzad Ali
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The volumes of Miyauchi subgroups. [PDF]
Arch Math, 2022 Lesesvre D, Petrow I.
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Intertwining operators between line bundles on Grassmannians
, 2013 Let G=GL(n,F) where F is a local field of arbitrary characteristic, and let $\pi_1,\pi_2$ be representations induced from characters of two maximal parabolic subgroups $P_1,P_2$.
Gourevitch, Dmitry, Sahi, Siddhartha
core
The local character expansion near a tame, semisimple element
, 2005 Consider the character of an irreducible admissible representation of a p-adic reductive group. The Harish-Chandra-Howe local expansion expresses this character near a semisimple element as a linear combination of Fourier transforms of nilpotent orbital ...
Adler, Jeffrey D., Korman, Jonathan
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LA FORMULE DE PLANCHEREL POUR LES GROUPES p-ADIQUES. D’APRÈS HARISH-CHANDRA
Journal of the Institute of Mathematics of Jussieu, 2003 J. Waldspurger
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On First Occurrence in the Local Theta Correspondence
, 2004 S. Kudla, S. Rallis, S. Kudla
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Converse theorems and the local Langlands correspondence in families. [PDF]
Invent Math, 2018 Helm D, Moss G.
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Types and unitary representations of reductive p-adic groups. [PDF]
Invent Math, 2018 Ciubotaru D.
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