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Rutgers University, Computer Science Department Colloquium
3/31/2017 10:30 am
CoRE A 301

Multiresolution Matrix Factorization

Risi Kondor, The University of Chicago

Faculty Host: Kostas Bekris and Dimitri Metaxas

Abstract

The sheer size of today's datasets dictates that learning algorithms compress or reduce their input data and/or make use of parallelism. Multiresolution Matrix Factorization (MMF) makes a connection between such computational strategies and some classical themes in Applied Mathematics, namely Multiresolution Analysis and Multigrid Methods. In particular, the similarity matrices appearing in data often have multiresolution structure, which can be exploited both for learning and to facilitate computation.

In addition to the general MMF framework, I will present our new, high performance parallel MMF software library and show some results on matrix compression/sketching and Gaussian process regression tasks (joint work with Nedelina Teneva, Pramod Mudrakarta, Yi Ding, Jonathan Eskreis-Winkler and Vikas Garg).

Bio

Risi Kondor is a machine learning researcher, and currently assistant professor at the Computer Science and Statistics departments at The University of Chicago. Risi obtained his B.A. in Mathematics and Theoretical Physics from Cambridge, followed by an M.Sc. in Machine Learning from Carnegie Mellon and a PhD from Columbia, and postdoc positions at the Gatsby Unit (UCL) and Caltech.

Risi's current research interests are focused on four areas: 1. Multiresolution methods for large scale machine learning 2. Harmonic analysis (wavelets) on graphs 3. Machine learning for molecular dynamics simulations 4. Representation theoretic methods for constructing invariant features and combinatorial optimization.