**Lectures :**

*François Delarue* (Univ. Nice Côte d'Azur) Mean field games and control

*Pierre-Emmanuel Jabin* (Pennsylvania State Univ.) Some new developments on the mean-field limits of non-exchangeable systems

*Eva Löcherbach* (Univ.Paris 1) Mean-field limits for systems of interacting and spiking neurons

**Talks** :

*Didier Bresch* (CNRS - Univ. Savoie) Mean-field limit of Vlasov-Fokker-Planck equations

*Thomas Cavallazzi* (Univ. Rennes) Quantitative weak propagation of chaos for McKean-Vlasov SDEs driven by $\alpha$-stable processes

*Antoine Diez* (Kyoto Univ.) Introduction to propagation of chaos and mean-field models

*Xavier Erny* (École Polytechnique) Annealed limit and quenched control for a diffusive disordered mean-field model with random jumps

*Leo Hahn* (Univ. Clermont Auvergne) Invariant measure and mixing behavior of a pair of run-and-tumble processes with hard-core interactions

*Yi Han* (Univ. Cambridge) Stochastic PDEs on Hilbert space with irregular noise coefficients

*William Hammersley* (Univ. Nice Côte d'Azur) Regularising gradient descents on the space of probability measures with the rearranged stochastic heat equation

*Pierre Le Bris* (Sorbonne Univ.) An observation concerning the effect of the Random Batch Method on phase transition

*Marta Leocata* (Scuola Normale Superiore, Pisa) Some variations on the mean-field limit: different types of interactions and the first-order approximation

*Eric Luçon* (Univ. Paris Cité) How large is the mean-field framework? LLN and CLT for empirical measures of diffusions on (random) graphs

*Rémi Moreau* (Univ. Rennes) Constrained in law BSDE and associated particle system

*Michela Ottobre* (Heriot Watt Univ.) McKean-Vlasov S(P)Des with additive noise

*Katharina Schuh* (TU Wien) Global contractivity for Langevin dynamics with distribution-dependent forces and uniform in time propagation of chaos

*Lukasz Szpruch* (Univ. Edinburgh) Fisher-Rao Gradient Descent for Stochastic Control Problems

*Yoan Tardy* (Sorbonne Univ.) Convergence of the empirical measure for the Keller-Segel model in both subcritical and critical cases

*Milica Tomasevic* (CNRS - École Polytechnique) Particle approximation of the doubly parabolic Keller-Segel equation in the plane

*Ke Yan *(Univ. Rennes) Extended mean-field control problem with partial observation