Rankin-Selberg local factors modulo \(\ell \)
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Publication:508442
DOI10.1007/s00029-016-0258-6zbMath1385.11033arXiv1408.5252OpenAlexW1806078384WikidataQ59603603 ScholiaQ59603603MaRDI QIDQ508442
Nadir Matringe, Robert Kurinczuk
Publication date: 7 February 2017
Published in: Selecta Mathematica. New Series (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1408.5252
Representations of Lie and linear algebraic groups over local fields (22E50) Representation-theoretic methods; automorphic representations over local and global fields (11F70)
Related Items (8)
The Kirillov model in families ⋮ Representations of \(p\)-adic groups over commutative rings ⋮ TEST VECTORS FOR LOCAL CUSPIDAL RANKIN–SELBERG INTEGRALS ⋮ CHARACTERIZING THE MOD- LOCAL LANGLANDS CORRESPONDENCE BY NILPOTENT GAMMA FACTORS ⋮ THE -MODULAR LOCAL LANGLANDS CORRESPONDENCE AND LOCAL CONSTANTS ⋮ Characterisation of the poles of the $\ell$-modular Asai $L$-factor ⋮ Extension of Whittaker functions and test vectors ⋮ A characterization of the relation between two \(\ell\)-modular correspondences
Cites Work
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- A lemma on highly ramified \(\epsilon\)-factors
- Automorphic forms on \(GL(3)\). I, II
- Induced \(R\)-representations of \(p\)-adic reductive groups
- Derivatives and \(L\)-functions for \(\mathrm{GL}_n\)
- \(\nu\)-tempered representations of \(p\)-adic groups. I: \(l\)-adic case
- Interpolating local constants in families
- Smooth representations modulo \(\ell\) of \(\mathrm{GL}_m(D)\)
- Derivatives and asymptotics of Whittaker functions
- Rankin-Selberg Convolutions
- The Admissible Dual of GL(N) via Compact Open Subgroups. (AM-129)
- The Characters of the Finite General Linear Groups
- The Irreducible Representations of the Finite General Linear Groups
- Induced representations of reductive ${\germ p}$-adic groups. II. On irreducible representations of ${\rm GL}(n)$
- Induced representations of reductive ${\germ p}$-adic groups. I
- Gamma Factors of Pairs and a Local Converse Theorem in Families
- TEST VECTORS FOR LOCAL CUSPIDAL RANKIN–SELBERG INTEGRALS
- Représentations banales de
- Congruences modulo \(l\) between \(\varepsilon\) factors for cuspidal representations of \(\mathrm{GL}(2)\)
- Semisimple Langlands correspondence for \(\operatorname {GL}(n,F)\bmod \ell\neq p\)
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