I am a PreDoc at the HUN-REN Alfréd Rényi Institute of Mathematics. Before that I was a Ph.D. student at BME (Budapest University of Technology and Economics).
My supervior was Károly Simon.
My main interest is in random fractals which are at the cross roads of fractal geometry and stochastic processes. I study the geometric measure-theoretic properties of overlapping random self-similar sets, investigating aspects such as Hausdorff dimension, Lebesgue measure, and the existence of interior points. This work relies primarily on tools from large deviation theory and branching processes, as well as matrix product theory.
My CV.