Friedrich Martin Schneider is a mathematician affiliated with the Institute of Discrete Mathematics and Algebra at the Faculty of Mathematics and Computer Science , Technische Universität Freiberg. His research focuses on topological groups, functional analysis, ergodic theory, and dynamical systems, often intersecting with algebra and geometry. His work explores exotic groups without non-trivial unitary representations, measure concentration phenomena, and the escape property in topological groups. He has contributed to the MacWilliams extension theorem for infinite rings, the Liouville property in random walks, and the classification of profinite algebras. Collaborations with Sławomir Solecki, Andreas Thom, and Vladimir Pestov highlight his interdisciplinary impact. Recent publications emphasize geometric group theory, invariant means, and applications to computer science, including constraint satisfaction problems and intrinsic dimensionality in data analysis. Funded by the German Research Foundation (DFG), he leads a research group with Paula Kahl, Josefin Bernard, and Yannik Höll.








