Keisler measures were introduced by H.J. Keisler in 1987 as finitely additive probability measures on Boolean algebras of definable sets. Almost 20 years later Keisler's work was revisited, significantly improved and deepened in a series of papers by E. Hrushovski, A. Pillay, Y. Peterzil, P. Simon. In this talk I will survey Keisler measures and try to demonstrate that Keisler's measures on so called distal structures provide a very natural framework for various combinatorial problems.
[After H.J. Keisler, E. Hrushovski, A. Pillay, Y. Peterzil, P. Simon,..]
De Jean-Pierre Demailly
De Ludovic Rifford
De Julien Berestycki
De Denis Roze
De Ignacio Madrid Canales
De Juan Camilo Arosemena Serrato
De Francesca Arici
De Shirly Geffen
De Amine Marrakchi
![[1112] Approche variationnelle pour les équations de Monge-Ampère complexes et applications géométriques](/media/cache/video_light/uploads/video/2016-03-19_DEMAILLY-video--4348ae62ebecb6ec8ec196676b08fed2.jpg)
![[1113] Singulières minimisantes en géométrie sous-riemanniennes](/media/cache/video_light/uploads/video/2016-03-19_RIFFORD-video--24b939fdf8a75ef6503b87c72cacefc4.jpg)
![[1114] NIP, Keisler measures and combinatorics](/media/cache/video_light/uploads/video/2016-03-19_STARCHENKO-video--6e743725cee3604543982e5c1ac2a8b5.jpg)
![[1115] The Hodge theory of the decomposition theorem](/media/cache/video_light/uploads/video/2016-03-19_WILLIAMSON-video--87096c96c4d836c8a13911355fe8e05b.jpg)
