Young Ho Kim

Ph.D. Student in Mathematics, Indiana University Bloomington

About

I am a fifth year Ph.D. student in Mathematics, Indiana University Bloomington.
My advisor is Professor Nam Q. Le.
I received a B.S. in Mathematical Sciences from Seoul National University, Seoul, South Korea.
email: yk89 (at) iu (dot) edu

Here is my CV (Updated May 2025).

I am interested in the study of Partial Differential Equations. So far, I have worked on equations of Monge-Ampère type that include the following:

(with Nam Le, Ling Wang, and Bin Zhou) Singular Abreu Equations and linearized Monge-Ampère equations with drifts, accepted to J. Eur. Math. Soc. (JEMS). file
Interior Harnack inequality and Hölder estimates for linearized Monge-Ampère equations in divergence form with drift, Calc. Var. PDE. 64,123 (2025). file
On the One-dimensional Singular Abreu Equations, Appl. Math. Optim. 90,35 (2024). file
On approximation of convex functionals with a convexity constraint and general Lagrangians, arXiv:2504.07783, preprint. file

PDE/Applied Math Seminar, Indiana University Bloomington, Apr 2023
Graduate Student Seminar, Indiana University Bloomington, Apr 2024
KI-SAARC Summer School in Optimal Transport, KAIST, Jun 2024
PDE/Applied Math Seminar, Indiana University Bloomington, Oct 2024
Graduate Student Seminar, Indiana University Bloomington, Nov 2024
PDE/Applied Math Seminar, Indiana University Bloomington, Mar 2025
14th Ohio River Analysis Meeting, University of Cincinnati, Mar 2025
Mitake-Tran PDE Reading seminar, online, Apr 2025.
Workshop on PDEs, Math Physics and Numerics 2025, Texas A&M University, Aug 2025