activity
19982023
most citedSeveral variable p-adic families of Siegel-Hilbert cusp eigensystems and their Galois representations

6 citations · 13 across the 6 of their papers we have counts for

collaborators

6 papers

math.NT2023★ 1 cited

Congruence modules in higher codimension and zeta lines in Galois cohomology

Srikanth B. Iyengar, Chandrashekhar B. Khare, Jeffrey Manning +1

This work builds on earlier work of the first three authors where a notion of congruence modules in higher codimension is introduced. The main new results are a criterion for detec…

math.NT2021

On Euler systems for adjoint Hilbert modular Galois representations

Eric Urban

We prove the existence of Euler systems for adjoint modular Galois representations using deformations of Galois representations coming from Hilbert modular forms and relate them to…

math.NT2021★ 2 cited

On the cohomology of GL(N) and adjoint Selmer groups

J. Tilouine, E. Urban

We prove -under certain conditions (local-global compatibility and vanishing of integral cohomology), a generalization of a theorem of Galatius and Venkatesh. We consider the case…

math.NT2018★ 1 cited

Integral period relations and congruences

Jacques Tilouine, Eric Urban

Under relatively mild and natural conditions, we establish an integral period relations for the (real or imaginary) quadratic base change of an elliptic cusp form. This answers a c…

math.NT1999★ 6 cited

Several variable p-adic families of Siegel-Hilbert cusp eigensystems and their Galois representations

Jacques Tilouine, Eric Urban

Let F be a totally real field and G=GSp(4)_{/F}. In this paper, we show under a weak assumption that, given a Hecke eigensystem lambda which is (p,P)-ordinary for a fixed parabolic…

math.NT1998★ 3 cited

Selmer groups and the Eisenstein-Klingen ideal

Eric Urban

In this article, we set up a strategy to prove one divisibility towards the main Iwasawa conjecture for the Selmer groups attached to the twisted adjoint modular Galois representat…