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• W3119175505 abstract "Abstract Lapid and Mao formulated a conjecture on an explicit formula of Whittaker–Fourier coefficients of automorphic forms on quasi-split reductive groups and metaplectic groups as an analogue of the Ichino–Ikeda conjecture. They also showed that this conjecture is reduced to a certain local identity in the case of unitary groups. In this article, we study the even unitary-group case. Indeed, we prove this local identity over p -adic fields. Further, we prove an equivalence between this local identity and a refined formal degree conjecture over any local field of characteristic zero. As a consequence, we prove a refined formal degree conjecture over p -adic fields and get an explicit formula of Whittaker–Fourier coefficients under certain assumptions." @default.
• W3119175505 created "2021-01-18" @default.
• W3119175505 creator A5045794854 @default.
• W3119175505 date "2021-01-08" @default.
• W3119175505 modified "2023-09-27" @default.
• W3119175505 title "ON A CERTAIN LOCAL IDENTITY FOR LAPID–MAO’S CONJECTURE AND FORMAL DEGREE CONJECTURE : EVEN UNITARY GROUP CASE" @default.
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• W3119175505 doi "https://doi.org/10.1017/s1474748020000523" @default.
• W3119175505 hasPublicationYear "2021" @default.
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