Biographical info

Education

Ph.D. in Mathematics, UCLA (awarded 2021 Mar.).
- Advisors: Rowan Killip & Monica Vișan.
- Ph.D. Thesis: Local existence and breakdown of scattering behavior for semilinear Schrödinger equations
B.S. in Mathematics with Minor in Physics, Rutgers University (awarded 2015 May).

Senior Systems Analyst, MIT Lincoln Laboratory (2023 Jul. - present).
Postdoctoral Research Associate, University of Edinburgh (2021 Sep. - 2022 Sep.).
- Performed research in stochastic nonlinear dispersive PDEs.
Ph.D. Student, UCLA (2015 Aug. - 2021 Mar.)
- Performed research in nonlinear dispersive PDEs in pursuit of Ph.D. degree.
- Teaching Assistant in lower-division courses in the Department of Mathematics.
- Primary instructor for Math 33: Ordinary Differential Equations in Fall 2020.
- Co-founder, organizer, and mentor for the UCLA Directed Reading Program.
- Graduate student representative on the Undergraduate Studies Committee (2020 Sep. - 2021 Mar.).
  - The USC discusses and approves proposed changes to program structures and course syllabi in the Department of Mathematics.

Mathematics
- Specialization in differential equations, harmonic analysis, nonlinear dispersive PDEs, mathematical modeling
Python
- Pytorch, Tensorflow, Numpy, Pandas, Scikit-learn, Scipy
C++ (exposure)
LaTeX
Languages: English (native proficiency), Korean (native proficiency)

Local existence and breakdown of scattering behavior for semilinear Schrödinger equations. Ph.D. thesis.
Analyticity and infinite breakdown of regularity in mass-subcritical Hartree scattering. Preprint available at math.AP/2103.08770.
Breakdown of regularity of scattering for mass-subcritical NLS. Int. Math. Res. Not. (2020), doi:10.1093/imrn/rnaa072. Preprint available at math.AP/1909.06032.
Local wellposedness for the critical nonlinear Schrödinger equation on $\mathbb{T}^3$. Discrete Contin. Dyn. Syst. 39 (2019), no. 5, 2763 - 2783. Preprint available at math.AP/1805.08944.