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Structured Matrix Learning from Matrix-Vector Products

Wednesday 16:30 New York (GMT-5)

Recording available

Providence, United States · In person
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Abstract

Chris Musco studies how to approximate an unknown matrix by a structured one using a limited, adaptively chosen sequence of matrix-vector products. This models operator learning in scientific machine learning as well as computational algorithms. Randomized SVD provides strong guarantees for low-rank targets; analogous results for sparse and hierarchical structures are less developed. The talk presents progress on efficient algorithms for these classes and a broader complexity theory. Joint work with Noah Amsel, Pratyush Avi, Tyler Chen, Prathamesh Dharangutte, Chinmay Hegde, Feyza Duman Keles, Diana Halikias, Cameron Musco, and David Persson.

Topics

matrix-vector productsoperator learningscientific machine learningRandomized SVDlow-rank targetshierarchical structurescomplexity theory