Paper 'Data-Driven Stochastic Closure Modeling via Conditional Diffusion Model and Neural Operator' accepted by Journal of Computational Physics; Presented work at DTE & AICOMAS 2025, AGU24, APS/DFD 2024, and selected for DFD-Interact which features top submissions.
Research Experience
Spent a few months working on proving the Morrey’s Conjecture by providing several numerical examples at UCLA.
Education
PhD Candidate, Computer Sciences, University of Wisconsin-Madison; Bachelor of Science, Applied Mathematics + Specialization in Computing, University of California, Los Angeles (UCLA).
Background
Research Interests: Developing efficient data-driven models for complex systems that are multi-scale, multi-physics, and chaotic in nature. Current research focuses on stochastic modeling using advanced generative approaches, including diffusion models, flow matching, and their variants. Also interested in nonlocal modeling and continuous spatiotemporal representations.