About
I am a postdoctoral researcher in the Department of Mathematics at Louisiana State University. I earned my Ph.D. in Mathematics from the Georgia Institute of Technology in 2025, where I was advised by Michael T. Lacey.
My research lies at the intersection of analytic number theory, discrete harmonic analysis, and additive combinatorics. I study prime numbers and other sparse arithmetic sets using ideas from the Hardy–Littlewood circle method and harmonic analysis.
Research interests
- Analytic number theory and the Hardy–Littlewood circle method
- Discrete harmonic analysis, improving estimates, and sparse bounds
- Additive problems involving primes, arithmetic progressions, and Gaussian integers
- Arithmetic questions in restricted-digit and Cantor-type sets
- Sparse signal recovery and nonconvex optimization
Recent news
- I participated in the International Congress of Mathematicians (ICM 2026), held July 23–30 at the Pennsylvania Convention Center in Philadelphia.
- A new preprint with Rui Han studies the small denominator problem for generalized Minkowski–Funk transforms.
- A density theorem for higher-order sums of prime numbers appeared in Research in the Mathematical Sciences.
- I joined Louisiana State University as a postdoctoral researcher.