Explore isoperimetric inequalities in high dimensional convex sets in this third part of Lecture 4, delivered by Joseph Lehec at the Institut Henri Poincaré. Delve into advanced mathematical concepts related to Bourgain's slicing problem and the Kannan, Lovasz, and Simonovits (KLS) isoperimetric conjecture. Over the course of 71 minutes, gain insights into these complex geometric problems and their implications in high-dimensional spaces. This lecture is part of a comprehensive IHP school series featuring Bo'az Klartag and Joseph Lehec, designed to deepen understanding of cutting-edge topics in convex geometry.
Isoperimetric Inequalities in High Dimensional Convex Sets - Lecture 4, Part 3
Institut Henri Poincaré via YouTube
Overview
Syllabus
Isoperimetric inequalities in high dimensional convex sets (Lecture 4 - Part 3)
Taught by
Institut Henri Poincaré
Related Courses
-
Isoperimetric Inequalities in High Dimensional Convex Sets - Lecture 1, Part 1
-
Isoperimetric Inequalities in High Dimensional Convex Sets - Lecture 1, Part 4
-
Isoperimetric Inequalities in High Dimensional Convex Sets - Lecture 3, Part 3
-
Isoperimetric Inequalities in High Dimensional Convex Sets - Lecture 2, Part 4
-
Isoperimetric Inequalities in High Dimensional Convex Sets - Lecture 1, Part 3
-
Isoperimetric Inequalities in High Dimensional Convex Sets - Lecture 2, Part 3
