works on
automorphic representations 2cm fields 2galois representations 2adjoint representation 1bloch-kato selmer groups 1local langlands correspondence 1p-adic conditions 1p-adic hodge theory 1

From the 2 of 4 linked papers with an AI index.

collaborators

4 papers

math.NT2026

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

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

The paper proves that the adjoint Bloch–Kato Selmer group of Galois representations attached to regular algebraic automorphic representations of GL_n over CM fields is zero, using…

math.NT2026

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

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

The paper proves that Galois representations attached to cuspidal regular algebraic automorphic representations of GL_n over CM fields are potentially semi‑stable and match the loc…

math.NT2026

Local-global compatibility at for torsion automorphic forms

Bence Hevesi

We prove local-global compatibility results at for the automorphic group determinants constructed by Scholze, generalising the result of Varma to torsion classes appe…

math.NT2024

Ordinary parts and local-global compatibility at

Bence Hevesi

We prove local-global compatibility results at for the torsion automorphic Galois representations constructed by Scholze, generalising the work of Caraiani--Newton. In par…