Recent developments in analysis on spaces of measures.
Charles BERTUCCI
Université Paris Dauphine
Date(s) : 13/10/2026 iCal
14h30 - 15h30
I will present two natural ways to look at functions defined on spaces of (probability) measures, one arising from the linear structure of the space of signed measures and one more in line with the geometry of the underlying base space. I will namely focus on the notions of derivatives and convexity. I will conclude by presenting briefly an application for the study of Hamilton-Jacobi equations on Wasserstein spaces motivated by a problem of large deviations of systems of interacting particles.
Emplacement
I2M Saint-Charles - Salle de séminaire
Catégories
