Jessica Fintzen is a German mathematician whose research concerns the representation theory of algebraic groups over the p-adic numbers, with connections to the Langlands program. She is jointly appointed at the University of Cambridge, Duke University, and the University of Bonn. WebarXiv:1511.06771v4 [math.NT] 10 Sep 2024 ... ELLEN EISCHEN, JESSICA FINTZEN, ELENA MANTOVAN, AND ILA VARMA Abstract. In the 1970’s, Serre exploited congruences between q-expansion coefficients of Eisenstein series to produce p-adic families of Eisenstein series and, in turn, p-adic zeta functions.

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WebJessica Fintzen. Professor of Mathematics. [email protected]. Personal website. Brian Fitzpatrick. Lecturer of Mathematics. [email protected]. ... Web23 mrt. 2001 · The notion of depth is defined by Moy-Prasad [MP2]. The notion of a generic character will be defined in §9. When G = GLn or G is the multiplicative group of a central division algebra of dimension n with (n, p) = 1, our generic characters are just the generic characters in [My] (where the definition is due to Kutzko). Moreover, in these cases, our … tsr ofcom

Ontheconstructionoftamesupercuspidal representations - arXiv

Web5 aug. 2013 · Epipelagic representations and invariant theory. LetG be a reductive p-adic group. We give a new construction of small-depth “epipelagic” supercuspidal representations ofG (k), using stable orbits in Geometric Invariant Theory (GIT). In contrast to previously known methods, this construction works without any restrictions on the residue ... Web24 okt. 2024 · Jessica Fintzen, From representations of p-adic groups to congruences of automorphic forms, Modularity and Moduli Spaces, BIRS, BIRS talk, 19w5210, math, mathematics, video. Banff International Research Station. Banff International Research Station. presentation. mpeg4. 207M. WebBonn, 07.07.22. Jessica Fintzen, professor of our Mathematical Institute and member of the Hausdorff Center for only a few months, was awarded the Whitehead Prize of the London Mathematical Society (LMS) for her groundbreaking work in representation theory, in particular as it relates to number theory via the (local) Langlands program. tsrn radio