# Maxim Mornev

I am a postdoc in the group of Richard Pink working in number theory. My research is supported by ETH Zürich Postdoctoral Fellowship Program and Marie Skłodowska-Curie Actions COFUND program.

## Papers

Tate modules of isocrystals and good reduction of Drinfeld modules

Shtuka cohomology and special values of Goss L-functions

Tannakian properties of unit Frobenius-modules
J. Number Theory 166 (2016) 19–30

## Courses and seminars

Étale cohomology seminar

Drinfeld modules seminar

## Theses

Shtuka cohomology and special values of Goss L-functions
PhD thesis. Advisors: Lenny Taelman and Fabrizio Andreatta.
An improved version is available on arXiv.

Zero-cycles on surfaces

## Notes

The notes are from my days as a PhD student.

The pro-étale cohomology of $\mathbb{Z}_\ell$
Étale Cohomology

A sketch of Hodge Theory
Seminar on K3 surfaces and their automorphisms

Derived categories
Coherent Cohomology

Flat and étale morphisms
The Étale Fundamental Group