1 citations · 1 across the 6 of their papers we have counts for
6 papers
Degeneration of monodromy in the theory of Eisenstein congruences for classical groups
Sam Mundy
We give a new Hecke-theoretic method to control the growth of monodromy in -adic families of automorphic Galois representations for unitary groups and quasisplit classical group…
A vanishing theorem for residual Eisenstein cohomology
Sam Mundy
We study the residual Eisenstein cohomology of semisimple groups in the context of maximal parabolic subgroups which remain maximal over . Under certain general hypothe…
On the Bernstein-Zelevinsky classification and epsilon factors in families
Sam Mundy
We define a certain Hecke theoretic notion of family of smooth admissible representations of , or of products of such groups, where is a nonarchimedean local field of…
On the Bernstein--Zelevinsky classification in families
Sam Mundy
We study the variation of admissible representations of -adic in families from the point of view of the Bernstein--Zelevinsky classification and show that the ramified pa…
Multiplicity of Eisenstein series in cohomology and applications to and
Sam Mundy
We set up a general framework to compute the exact multiplicity with which certain automorphic representations appear in both the cuspidal and Eisenstein cohomology of locally symm…
A New Proof of an Arithmetic Riemann-Roch Theorem
Sam Mundy
In this paper, we give a new proof of an arithmetic analogue of the Riemann-Roch Theorem, due originally to Serge Lang. Lang's result was first proved using the lattice point geome…