Gilbert Moss
Published 2014-12-11Version 1
We prove a GL(n)xGL(n-1) local converse theorem for l-adic families of smooth representations of GL(n,F) where F is a finite extension of Q_p and l is different from p. To do so, we also extend the theory of Rankin-Selberg integrals, first introduced by Jacquet, Piatetski-Shapiro, and Shalika, to the setting of families, continuing previous work of the author.
A local converse Theorem for U(2,2)
On the local converse theorem and the descent theorem in families
Automorphism Groups of Finite Extensions of Fields and the Minimal Ramification Problem
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