43 min
Functional Stochastic Localization
Probability Theory, Computational Mathematics and seminar by Kevin Tian, UT Austin
Friday 14:00 Los Angeles (GMT-7)
Recording available
Berkeley, United States
Recording
Abstract
Stochastic localization has become a tool for high-dimensional geometry, sampling and diffusion-model analysis. Motivated by mirror descent and non-Euclidean sampling, this talk generalizes the process by replacing Gaussian regularization with multiples of log-Laplace transforms. It introduces the construction, its analysis, applications and remaining questions.
Topics
stochastic localizationhigh-dimensional geometrysamplingdiffusion-model analysismirror descentnon-Euclidean samplingGaussian regularizationlog-Laplace transforms