Joel A. Tropp
Steele Family Professor of Applied and Computational Mathematics; Graduate Option Representative for Computing and Mathematical Sciences
algorithms, numerical analysis, statistics, random matrix theory
Overview
Joel Tropp's work lies at the interface of applied mathematics, electrical engineering, computer science, and statistics. This research concerns the theoretical and computational aspects of data analysis, sparse modeling, randomized linear algebra, and random matrix theory.
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- Chen, Yifan;Epperly, Ethan N. et al. (2024) Randomly pivoted Cholesky: Practical approximation of a kernel matrix with few entry evaluationsCommunications on Pure and Applied Mathematics
- Kireeva, Anastasia;Tropp, Joel A. (2024) Randomized matrix computations: themes and variations
- Chen, Chi-Fang;Dalzell, Alexander M. et al. (2024) Sparse Random Hamiltonians Are Quantumly EasyPhysical Review X
- Tropp, Joel A. (2022) ACM 204: Lectures on Convex Geometry
- Tropp, Joel A. (2022) ACM 204: Matrix Analysis
- Tropp, Joel A. (2022) ACM 217: Probability in High Dimensions
- Tropp, Joel A. (2022) Randomized block Krylov methods for approximating extreme eigenvaluesNumerische Mathematik
- Nakatasukasa, Yuji;Tropp, Joel A. (2021) Fast & accurate randomized algorithms for linear systems and eigenvalue problems
- Ding, Lijun;Yurtsever, Alp et al. (2021) An Optimal-Storage Approach to Semidefinite Programming Using Approximate ComplementaritySIAM Journal of Optimization
- Levis, Aviad;Lee, Daeyoung et al. (2021) Inference of Black Hole Fluid-Dynamics from Sparse Interferometric Measurements
Related Courses
2022-23
CMS/ACM 117 – Probability Theory and Stochastic Processes
ACM 206 – Topics in Computational Mathematics
ACM 217 – Advanced Topics in Probability
2021-22
CMS/ACM 117 – Probability Theory and Stochastic Processes
ACM/IDS 204 – Topics in Linear Algebra and Convexity
2020-21
CMS/ACM 117 – Probability Theory and Stochastic Processes
ACM 217 – Advanced Topics in Stochastic Analysis