Главная
Study mode:
on
1
Intro
2
KLS conjecture
3
Boundary measure
4
Convexity
5
Partitioning
6
Normalization
7
Is it relevant
8
Applications
9
Motivations
10
Proofs
Description:
Explore the Kannan-Lovasz-Simonovits (KLS) conjecture and recent progress towards its resolution in this 46-minute lecture by Bo'az Klartag. Delve into the isoperimetric problem in high-dimensional convex bodies, examining optimal partitioning methods and their implications. Learn about the connection between the KLS conjecture and Bourgain's slicing conjecture, and discover the key technique of Eldan's Stochastic Localization. Cover topics such as log-concave measures, boundary measure, convexity, partitioning, and normalization. Gain insights into the relevance, applications, and motivations behind this mathematical problem, with a focus on recent proofs and advancements in the field.

On Yuansi Chen's Work on the KLS Conjecture I

Hausdorff Center for Mathematics
Add to list
0:00 / 0:00