Quentin Gazda

activity

20152026

most citedSpecial Functions and Gauss-Thakur Sums in Higher Rank and Dimension

4 citations · 9 across the 11 of their papers we have counts for

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math.AG2022

Carlitz twists: their motivic cohomology, regulators, zeta values and polylogarithms

Quentin Gazda, Andreas Maurischat

The integral $t$ -motivic cohomology and the class module of a (rigid analytically trivial) Anderson $t$ -motive were introduced by the first author in [Gaz22b]. This paper is devote…

math.NT2022

Residue of special functions of Anderson $A$ -modules at the characteristic graph

Quentin Gazda, Andreas Maurischat

Let $E$ be an Anderson $A$ -module over $C_{\infty}$ . The period lattice of $E$ is related to its module of special functions by means of a non-canonical isomorphism introd…

math.AG2022

Regulators in the Arithmetic of Function Fields

Quentin Gazda

As a natural sequel to the study of A-motivic cohomology initiated in "On the integral part of A-motivic cohomology", we develop a notion of regulator for rigid analytically trivia…

math.NT2022★ 3 cited

On the Integral Part of A-Motivic Cohomology

Quentin Gazda

The deepest arithmetic invariants attached to an algebraic variety defined over a number field $F$ are conjecturally captured by the integral part of its motivic cohomology. There…

Carlitz twists: their motivic cohomology, regulators, zeta values and polylogarithms

Residue of special functions of Anderson A-modules at the characteristic graph

Regulators in the Arithmetic of Function Fields

On the Integral Part of A-Motivic Cohomology

Residue of special functions of Anderson $A$ -modules at the characteristic graph