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math.AG2025
Pairing Anderson motives via formal residues in the Frobenius endomorphism
Quentin Gazda, Andreas Maurischat
Anderson modules form a generalization of Drinfeld modules and are commonly understood as the counterpart of abelian varieties but with function field coefficients. In an attempt t…
math.AG2022
Carlitz twists: their motivic cohomology, regulators, zeta values and polylogarithms
Quentin Gazda, Andreas Maurischat
The integral -motivic cohomology and the class module of a (rigid analytically trivial) Anderson -motive were introduced by the first author in [Gaz22b]. This paper is devote…
math.AG2012
Torsion group schemes as iterative differential Galois groups
Andreas Maurischat
We are considering iterative derivations on the function field L of abelian schemes in positive characteristic p>0, and give conditions when the torsion group schemes of this abeli…