Sung Gi Park

Sung Gi Park is a Veblen Research Instructor jointly affiliated with Princeton University and the Institute for Advanced Study. Previously, he completed his graduate studies at Harvard University under the supervision of Mihnea Popa. His academic appointments bridge two prestigious institutions with a focus on advanced mathematical research.

His research specializes in:

• Birational geometry and applications of Hodge theory
• Analysis of singular varieties using Hodge modules
• Hyperbolicity phenomena and geometric structures
• Classification and properties of singularities in algebraic varieties

Recent work emphasizes the intersection of Hodge theory with birational geometry, developing novel approaches to longstanding problems.

Publication analysis reveals two dominant themes:

• Advanced algebraic geometry (5 preprints on singularities/Hodge theory)
• Contributions to commutative algebra and graph theory (2 peer-reviewed papers)

This demonstrates both specialized depth in geometric methods and interdisciplinary versatility.

Teaching experience includes:

• Upcoming instruction in Riemann Surfaces (MAT 531) and Multivariable Calculus (MAT 201) at Princeton
• Previous teaching roles in Multivariable Calculus (Math 21A) and Algebraic Topology (Math 231A) at Harvard

His instructional responsibilities span foundational to advanced graduate-level mathematics courses.