I'm an L. E. Dickson Instructor at the University of Chicago, Department of Mathematics. I obtained my PhD in mathematics from Stanford University under the supervision of Prof. Richard Schoen. Before going to Stanford, I was an undergraduate math major at the National Taiwan University (NTU).

My research interests are partial differential equations, differential geometry and geometric measure theory.

*Asymptotics for the Ginzburg-Landau equation on manifolds with boundary under homogeneous Neumann condition*, submitted. [arXiv]*Geometric Variational Problems: Regular and Singular behavior.*PhD Thesis, Stanford University, June 2017.*A compactness result for energy-minimizing harmonic maps with rough domain metric*. Communications in Analysis and Geometry**25**(2017), No.5, 927-940. [Journal][arXiv]

- Autumn 2018: "Anaylsis in Rn (accelerated)" at UChicago
- Spring 2018: "Abstract Linear Algebra" at UChicago
- Winter 2018: "Analysis in Rn" at UChicago
- Fall 2017: "Mathematical Methods for Physical Sciences I" at UChicago

I have collaborated with my colleagues to write notes on topics courses taught at Stanford.

- Topics in minimal submanifolds (Taught by Richard Schoen, Spring 2015)

Joint with C. Li and C. Mantoulidis.

- Harmonic analysis and isoperimetric inequalities (Taught by Yi Wang, Spring 2014)

Joint with O. Chodosh, N. Edelen, C. Henderson, P. Hintz, C. Mantoulidis.

E-mail: chengdr "at" uchicago.edu