Piotr's work covers advances in Geometric Function Theory including a wide range of topics at the intersection of classical analysis, geometric analysis, the theory of Sobolev spaces, and analysis on metric spaces.
We are bringing together mathematicians from these and other fields to share recent advances and to honor Piotr's contributions to the world of mathematics
Scientific content of the conference:
Geometric function and mapping theory and nonlinear potential theory; quasiconformal and quasiregular mappings, mappings of finite and bounded distortion etc. in Euclidean spaces, Heisenberg and Carnot-Carathéodory groups and in more general metric measure spaces.
Calculus of Variations.
Geometric measure theory.
Function spaces, function spaces on metric measure spaces and related methods of harmonic analysis.
Analytic aspects of convex geometry.