Contragredients and a multiplicity one theorem for general spin groups

DOI10.1007/S00209-023-03228-3OpenAlexW4321447199WikidataQ121977932 ScholiaQ121977932MaRDI QIDQ2686292

Shuichiro Takeda, Melissa Emory

Publication date: 27 February 2023

Published in: Mathematische Zeitschrift (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2104.04814

Mathematics Subject Classification ID

Forms and linear algebraic groups (11Exx) Discontinuous groups and automorphic forms (11Fxx) Lie groups (22Exx)

Related Items (1)

On local zeta-integrals for \(\mathrm{GSp}(4)\) and \(\mathrm{GSp}(4) \times \mathrm{GL}(2)\)

Cites Work

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• Multiplicity one theorems
• Multiplicity one theorems: the Archimedean case
• Howe correspondences on a \(p\)-adic field
• Arthur's multiplicity formula for \(\mathrm{GSp}_4\) and restriction to \(\mathrm{Sp}_4\)
• Generic transfer for general spin groups
• Clifford modules
• Symplectic local root numbers, central critical L-values, and restriction problems in the representation theory of classical groups
• Une variante d'un r\'esultat de Aizenbud, Gourevitch, Rallis et Schiffmann
• Generalizing the MVW involution, and the contragredient
• Integral canonical models for Spin Shimura varieties

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