About Me
I am a 5th year PhD student in Mathematics at Princeton University. I am fortunate to get advised by Peter Constantin and Alexandru Ionecsu. My research interests primarily lie in partial differential equations arise in incompressible fluid dynamics. In particularly, my recent works focus on self-similar solutions of 2-D Euler.
I am seeking a postdoctoral position starting in Fall 2027.
Publications & Preprints
8. On Flexibility of 2D Euler Steady States with Singular Linearization. (with
Noah Stevenson) in preparation
7. Time-periodic flows and steady eddies in a punctured torus. (with
Matei Coiculescu) in preparation
6. Linear and Nonlinear Instability in Two-Dimensional Inertial Magnetohydrodynamics.
arXiv (2026)
5. Self-Similar Solutions of the Two-Dimensional Incompressible Euler Equation from Large Initial Data.
arXiv submitted (2026)
4. Multi-Sink Solutions to the Self-Similar Euler Equations. (with
Matei Coiculescu)
arXiv submitted (2026)
3. Asymmetric Self-similar Spiral Solutions of 2-D Incompressible Euler Equations.
arXiv to appear in Annals of PDE (2025)
2. Global well-posedness of slightly supercritical SQG equations and gradient estimate.
Nonlinearity (2023)
1. Emergent behaviors of discrete Lohe aggregation flows. (with Hansol Park and Seung-Yeol Ha)
DCDS-B (2022)