activity
20202026
most citedRigidity of Automorphic Galois Representations over CM Fields

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

collaborators

6 papers

math.NT2026

Adjoint Bloch--Kato Selmer groups of regular algebraic automorphic Galois representations

Lambert A'Campo, Bence Hevesi, Jack A. Thorne +1

We prove the vanishing of the adjoint Bloch--Kato Selmer group of the Galois representations associated to regular algebraic automorphic representations of general linear groups ov…

math.NT2026

Local-global compatibility of automorphic Galois representations over CM fields at

Lambert A'Campo, Bence Hevesi, Jack A. Thorne +1

Let be a CM number field; then, to any cuspidal, regular algebraic automorphic representation of is associated a compatible system of -adic Gal…

math.NT2024

Dwork Motives, Monodromy and Potential Automorphy

Lambert A'Campo

In this paper we study certain families of motives, which arise as direct summands of the cohomology of the Dwork family. We computationally find examples of interesting families w…

math.GT2022

Two strand twisting

Lambert A'Campo, Sebastian Baader, Livio Ferretti +1

We prove that fibred knots cannot be untied with -moves, for all . More generally, we give an upper bound on the number of two strand twist operations that…

math.NT2022★ 3 cited

Rigidity of Automorphic Galois Representations over CM Fields

Lambert A'Campo

We show the vanishing of adjoint Bloch-Kato Selmer groups of automorphic Galois representations over CM fields. This proves their rigidity in the sense that they have no deformatio…

math.NT2020

Every 7-Dimensional Abelian Variety over the p-adic Numbers has a Reducible -adic Galois Representation

Lambert A'Campo

Let be a complete, discretely valued field with finite residue field and its absolute Galois group. The subject of this note is the study of the set of positive integers…