activity
20192023
most citedOn -refined Friedberg-Jacquet integrals and the classical symplectic locus in the eigenvariety

3 citations · 6 across the 3 of their papers we have counts for

collaborators

5 papers

math.NT2023★ 3 cited

On -refined Friedberg-Jacquet integrals and the classical symplectic locus in the eigenvariety

Daniel Barrera Salazar, Andrew Graham, Chris Williams

Friedberg--Jacquet proved that if is a cuspidal automorphic representation of , then is a functorial transfer from if…

math.NT2022★ 2 cited

On the GL(2n) eigenvariety: branching laws, Shalika families and -adic -functions

Daniel Barrera Salazar, Mladen Dimitrov, Andrew Graham +2

In this paper, we prove that a -eigenvariety is étale over the (pure) weight space at non-critical Shalika points, and construct multi-variable -adic -functi…

math.NT2021★ 1 cited

On the p-adic interpolation of unitary Friedberg--Jacquet periods

Andrew Graham

We establish functoriality of higher Coleman theory for certain unitary Shimura varieties and use this to construct a -adic analytic function interpolating unitary Friedberg--Ja…

math.NT2020

Anticyclotomic Euler systems for unitary groups

Andrew Graham, Syed Waqar Ali Shah

Let be an odd integer. We construct an anticyclotomic Euler system for certain cuspidal automorphic representations of unitary groups with signature .

math.NT2019

Bounding Selmer groups for the Rankin--Selberg convolution of Coleman families

Andrew Graham, Daniel R. Gulotta, Yujie Xu

Let and be two cuspidal modular forms and let be a Coleman family passing through , defined over an open affinoid subdomain of weight space $\mathcal{W…