ACADEMIC RESEARCH & EDUCATION

Algebraic Geometry • Number Theory

My doctoral research focused on algebraic geometry and number theory, where I studied the Galois module structure of sheaves on algebraic curves with group actions (weakly ramified covers).

At Michigan State University, I taught over seven years of core calculus and differential equations courses, reaching hundreds of students across STEM majors. I also collaborated with math educators on curriculum development, including first proof-based mathematics and technology-assisted advanced calculus. My teaching was recognized with the university’s Excellence in Teaching Award.

Before graduate school, I earned additional degrees in Statistics and Business Administration, which continue to shape my approach to applied research and industry problem-solving.

For a detailed list of research papers, teaching history, and curriculum projects, see below to contact me.

Related

• Galois Module Structure of Weakly Ramified Covers of Curves (Michigan State University, 2020)

Degrees

• Ph. D. in Mathematics, Michigan State University

• B.S. in Mathematics, Stony Brook University

• B.S. in Statistics, Sungkyunkwan University

• B.S. in Business Administration, Sungkyunkwan University