I am an interdisciplinary Ph.D. student at the intersection of mathematical optimization and theoretical computer science. My dissertation research centers around ways algebra and representation theory can influence approaches to the design and analysis of scalable combinatorial optimization algorithms. Such an approach can impose powerful analytic structure on disordered computational problems, and has lead to my achieving of the first parallel algorithm for finding the optimal basis of a non-graphic matroid and first application of semigroup representation theory to the analysis of sampling methods for maximum constraint satisfaction. I am also broadly interested in applying optimization to more concrete optimal control and machine learning problems. In particular, I have applied such concepts to understand incentive-aligned recommendation systems and control decentralized markets in an academic setting, as well as for machine learning and statistical estimation for dynamic pricing computations based on real time data in the ride share industry.
Listed skills include Leadership, Combinatorics, Distributed Systems, Data Science, and 25 others.