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Bessel functions and local converse conjecture of Jacquet

Published 20 Jul 2014 in math.NT and math.RT | (1407.5251v2)

Abstract: In this paper, we prove a kernel formula of Bessel functions attached to irreducible smooth supercuspidal representations of p-adic $GL(n)$. We also show that the Bessel function defined by Bessel distribution coincides with the Bessel function defined via uniqueness of Whittaker models on the open Bruhat cell. As an application we give a proof of the local converse conjecture of Jacquet.

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