KIAS fellow, Korea Institute for Advanced Study (KIAS), 2019.10-

Research fellow, Korea Institute for Advanced Study (KIAS), 2017.11-2019.09

B.Sc in mathematics, Brown Univ., 2009-2013

Ph.D in mathematics, Princeton Univ., 2013-2017

Advisors: Yakov Sinai and Tarek Elgindi

Thesis: Dynamics of the incompressible Euler equations at critical regularity

- (with Tarek Elgindi) On Singular Vortex Patches, II: Long-time dynamics

preprint.

- (with Tarek Elgindi) On Singular Vortex Patches, I: Well-posedness Issues

submitted.

- (with Sung-Jin Oh) On the Cauchy problem for the Hall and electron magnetohydrodynamic equations without resistivity I: illposedness near degenerate stationary solutions

preprint.

- (with Tsuyoshi Yoneda) A remark on the zeroth law and instantaneous vortex stretching on the incompressible 3D Euler equations

submitted.

- (with Sun-Chul Kim) On the stationary solutions and inviscid limit for the generalized Proudman-Johnson equation with O(1)-forcing

**J. Math. Anal. Appl.**journal

- Self-similar solutions for dyadic models of the Euler equations

**J. Differential Equations.**journal

- (with Tarek Elgindi) Finite-time Singularity Formation for Strong Solutions to the axi-symmetric 3D Euler Equations

**Ann. PDE.**, to appear.

- (with Tarek Elgindi) Finite-time Singularity Formation for Strong Solutions to the Boussinesq System

submitted.

- (with Tarek Elgindi) On the Effects of Advection and Vortex Stretching

**Arch. Rational Mech. Anal.**, to appear.

- (with Tarek Elgindi) Symmetries and Critical Phenomena in Fluids

**Comm. Pure Appl. Math.**, to appear. published online.

- (with Tarek Elgindi) Ill-posedness for the incompressible Euler equations in critical Sobolev spaces

**Ann. PDE.**journal

- (with Sasha Sodin) A Limit theorem for stochastically decaying partitions at the edge

**Random Matrices Theory Appl.**journal

- (with Benoit Pausader) Discrete Schr\"{o}dinger equation and ill-posedness for the Euler equation

**Discrete Contin. Dyn. Syst.**journal

- (with Dong Li) A Blow-Up Result for Dyadic Models of the Euler Equations

**Comm. Math Phys.**journal

- Outer Billiards with Contraction: Regular Polygons

**Dyn. Syst.**journal

- Outer Billiards with Contraction: Attracting Cantor Sets

**Exp. Math.**journal