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- W4308633718 abstract "Let F be a p-adic field, and Gn one of the groups GL(n, F), GSO(2n-1, F), GSp(2n, F), or GSO(2(n - 1), F). Using the mirabolic subgroup or analogues of it, and related derivative functors, we give an asymptotic expansion of functions in the Whittaker model of generic representations of Gn, with respect to a minimal set of characters of subgroups of the maximal torus. Denoting by Zn the center of Gn, and by Nn the unipotent radical of its standard Borel subgroup, we characterize generic representations occurring in L2(ZnNnGn) in terms of these characters. This is related to a conjecture of Lapid and Mao for general split groups, asserting that the generic representations occurring in L2(ZnNnGn) are the generic discrete series; we prove it for the group Gn." @default.
- W4308633718 created "2022-11-13" @default.
- W4308633718 creator A5059665622 @default.
- W4308633718 date "2010-05-31" @default.
- W4308633718 modified "2023-10-16" @default.
- W4308633718 title "Derivatives and Asymptotics of Whittaker functions" @default.
- W4308633718 doi "https://doi.org/10.48550/arxiv.1005.5629" @default.
- W4308633718 hasPublicationYear "2010" @default.
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