Research Group:
Speaker:
Hamza Ounesli
Schedule:
Friday, April 23, 2021 - 11:00 to 12:00
Location:
Online
Abstract:
A measure of maximal entropy is an invariant measure of the geodesic flow of a given Riemannian manifold (M,g) for which the topological entropy of the flow coincides with the measure entropy. The question of existence, uniqueness and explicit construction of such measures in general is a highly non trivial problem, In the talk we will present some of the results in case of metrics of negative sectional curvature without conjugate points.