Chuwen Wang

Chuwen Wang is a Visiting Lecturer in the Department of Mathematics at Cornell University. Their research focuses on partial differential equations arising from differential geometry and complex geometry, particularly the development of the auxiliary Monge-Ampère method for fully nonlinear PDEs on Kähler and Hermitian manifolds. They are also interested in Kähler-Ricci flow and Calabi-Yau geometry. Wang's work includes publications on $L^\infty$ estimates for Monge-Ampère and Hessian equations on nef classes, as well as uniform estimates for (n-1)-form fully nonlinear partial differential equations on compact Hermitian manifolds. They teach MATH 1120: Calculus II in the Spring 2026 semester.

Chuwen Wang is a PhD student at Columbia University specializing in complex geometry and partial differential equations. Their research focuses on the analysis of Monge-Ampère and Hessian equations within the context of nef classes, as well as the study of modulus of continuity for solutions to complex Monge-Ampère equations. Wang's work also addresses uniform estimates for form fully nonlinear partial differential equations on compact Hermitian manifolds, contributing to the understanding of geometric structures and analytic properties in complex geometry. Their research bridges the fields of differential geometry and analysis, with applications in complex manifolds and nonlinear PDEs.