Published multiple papers, including preprints and journal articles, on topics such as minimizing the arithmetic and communication complexity of Jacobi's method for eigenvalues and singular values, and structured divide-and-conquer for the definite generalized eigenvalue problem.
Research Experience
Was a Measurement Science and Engineering Fellow in the Applied and Computational Math Division of NIST, working primarily with Barry Schneider; now an NSF Postdoc in the math department at UC Berkeley, mentored by James Demmel.
Education
Completed a B.A. in mathematics at Washington University in St. Louis in 2018; then completed a Ph.D. in mathematics at UC San Diego, where his advisor was Ioana Dumitriu.
Background
Research interests include numerical analysis, (randomized) numerical linear algebra, and scientific computing. Currently an NSF Postdoc in the math department at UC Berkeley.
Miscellany
Preferred pronouns are he/him; CV is available online.