activity
20022026
most citedThe de Rham-Witt complex and p-adic vanishing cycles

29 citations · 112 across the 24 of their papers we have counts for

collaborators

29 papers

math.AG2026

On Frobenius rigidity for motivic cohomology

Thomas H. Geisser

We study how motivic and étale motivic cohomology of a smooth and proper variety changes under extensions of algebraically closed base fields . With finite coefficients, motivic…

math.AG2024

Brauer and Neron-Severi groups of surfaces over finite fields

Thomas H. Geisser

We give a version of the Artin-Tate formula for surfaces over finite fields not assuming Tate's conjecture. It gives an equality between terms related to the Brauer group on the on…

math.NT2022

On Integral Class field theory for varieties over -adic fields

Thomas H. Geisser, Baptiste Morin

Let be a finite extension of the -adic numbers with ring of integers , a regular scheme, proper, flat, and geometrically irreducible…

math.AG2021

Pontryagin duality for varieties over -adic fields

Thomas H. Geisser, Baptiste Morin

We define cohomological complexes of locally compact abelian groups associated with varieties over -adic fields and prove a duality theorem under some assumption. Our duality ta…

math.NT2020★ 3 cited

Special values of L-functions of one-motives over function fields

Thomas H. Geisser, Takashi Suzuki

The purpose of this paper is to give a formula for the leading coefficient at of the -function of one-motives over function fields in terms of Weil-étale cohomology, gener…

math.NT2018★ 4 cited

A Weil-etale version of the Birch and Swinnerton-Dyer formula over function fields

Thomas H. Geisser, Takashi Suzuki

We give a reformulation of the Birch and Swinnerton-Dyer conjecture over global function fields in terms of Weil-etale cohomology of the curve with coefficients in the Neron model,…