Dana Bartošová (University of Florida)
- Date
- Wednesday 10 March 2021
- Category
- Models and Sets Seminar
Universal minimal flows of group extensions
Minimal flows of a topological group $G$ are often described as the building blocks of dynamical systems with the acting group $G$. The universal minimal flow is the most complicated one, in the sense that it is minimal and admits a homomorphism onto any minimal flow. We will study how group extensions interact with universal minimal flows, in particular extensions of and by a compact group.