Research
I study simple models of highly non-convex functions in high dimensions—especially spin glasses—to find general principles for optimization and sampling. Some of this work helps delineate what quantum and classical algorithms can achieve.
In recent work, my collaborators and I identified a diffusion-model structure within classical spin-glass theory from the 1980s. We use this connection to make progress on open problems in sampling theory.
Earlier, during my Ph.D. at Cornell, I applied the Sum-of-Squares proof-to-algorithm framework to optimization problems in signal processing and unsupervised learning. I also developed a circuits-to-codes method for quantum error correction.
From 2024 to 2026, I was part of a small team that taught itself digital and analog nanoelectronics layout, reaching its first tapeout on Intel’s 3 nm process within six months. As an end-to-end contributor, I worked across layout, verification, debugging, and tapeout preparation for three integrated circuits implementing new universal protocols for inter-satellite communication.
Selected publications
Lecture notes
Non-research presentations
Miscellaneous
Contact Information
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