48 min
Finite-particles rates for drifting models
Machine Learning, Applied Mathematics and seminar by Krishna Balasubramanian, UC Davis
Monday 15:30 Los Angeles (GMT-7)
Recording available
Berkeley, United States
Recording
Abstract
A Wasserstein-gradient-flow perspective suggests a conservative alternative for one-step generative models. This talk replaces a displacement velocity with the difference of smoothed data and model scores, derives finite-particle bounds through a joint-entropy identity, and compares the resulting guarantees with those for a non-conservative Laplace-kernel method.
Topics
Wasserstein-gradient-flowone-step generative modelsdisplacement velocitymodel scoresfinite-particle boundsjoint-entropy identitynon-conservative Laplace-kernel methodconservative alternative