About
Maxim Kirsebom is an Associate Researcher in the Department of Mathematics at the University of Hamburg, specializing in dynamical systems and ergodic theory with applications to Diophantine approximation. His research examines extreme value theory in homogeneous dynamics, shrinking target problems, and random fractal generation.
Key interests include developing probabilistic frameworks for dynamical Borel-Cantelli lemmas, analyzing unipotent flows on homogeneous spaces, and exploring metrical properties of continued fractions. Recent work establishes connections between geometric group actions and distribution laws for extremal events.
Dr. Kirsebom actively supervises doctoral students and organizes workshops on dynamical systems methodology. He collaborates internationally on problems bridging number theory, probability, and statistical mechanics.
