Gergely Zábrádi

My main area of research is the p-adic Langlands programme which is a new, dynamically developing field on the frontiers of number theory and representation theory.

Keywords

arithmetic algebraic geometry, p-adic Galois representations, representations of p-adic groups, automorphic forms, p-adic Langlands programme, Iwasawa theory, perfektoid spaces, p-adic Hodge theory

Highlighted publications

2021 – Pal, Aprameyo; Zábrádi, Gergely ✉ – COHOMOLOGY AND OVERCONVERGENCE FOR REPRESENTATIONS OF POWERS OF GALOIS GROUPS – mtmt.hu
2018 – Zábrádi, Gergely – Multivariable (φ,Γ)-modules and smooth o-torsion representations – mtmt.hu
2022 – Cherubini, Giacomo ✉; Wu, Han ✉; Zábrádi, Gergely – On Kuznetsov-Bykovskii's formula of counting prime geodesics – mtmt.hu
2021 – Carter, Annie; Kedlaya, Kiran S.; Zábrádi, Gergely – Drinfeld's lemma for perfectoid spaces and overconvergence of multivariate (φ,Γ)-modules – mtmt.hu
2018 – Zábrádi, Gergely – Multivariable (phi, Gamma)-modules and products of Galois groups – mtmt.hu