High Dimensional Measures - Geometric and Probabilistic Aspects
Hausdorff Center for Mathematics via YouTube
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Overview
Syllabus
Emanuel Milman: Functional Inequalities on sub-Riemannian manifolds via QCD
Olivier Guédon: On the asymptotic geometry of the unit ball of Schatten classes
Han Huang: Rank of Sparse Bernoulli Matrices
Dongmeng Xi: On the Gaussian Minkowski Problem
Franz Schuster: Blaschke–Santaló Inequalities for Minkowski and Asplund Endomorphisms
Andreas Bernig: Intrinsic volumes on pseudo-Riemannian manifolds
Bo’az Klartag: One more proof of the Alexandrov-Fenchel inequality
Yuansi Chen: Recent progress on the KLS conjecture
Stanislaw Szarek: The projective/injective ratio and GPTs
Stanislav Nagy: Quantiles, depth, and symmetries: Geometry in multivariate statistics
M. Fradelizi: The functional form of Mahler conjecture for even log-concave functions in dimension 2
Liran Rotem: Riesz Representation Theorem for Log-Concave Functions
Dmitry Ryabogin: On bodies floating in equilibrium in every direction
Konstantin Tikhomirov: Random Graph Matching with Improved Noise Robustness
Pierre Youssef: Outliers in sparse Wigner matrices
Galyna Livshyts: On some tight convexity inequalities for symmetric convex sets
Santosh Vempala: Reducing Isotropy to KLS: An Almost Cubic Volume Algorithm
Alina Stancu: Some comments on the fundamental gap of the Dirichlet Laplacian in hyperbolic space
Vlad Yaskin: A solution to the 5th and 8th Busemann-Petty problems near the Euclidean ball
Mark Meckes: Magnitude and intrinsic volumes in subspaces of L1
Grigorios Paouris: Non-Asymptotic results for singular values of Gaussian matrix products
Taught by
Hausdorff Center for Mathematics