Shengwen Wang

Dr. Shengwen Wang is a Lecturer in Geometric Analysis at Queen Mary University of London (QMUL), affiliated with the School of Mathematical Sciences and the Centre for Geometry, Analysis and Gravitation. He holds a PhD from Johns Hopkins University (2018) and has held postdoctoral positions at SUNY Binghamton, QMUL, and the University of Warwick. His research focuses on geometric analysis and partial differential equations, emphasizing regularity theory and singularity analysis of geometric flows like mean curvature flow and Allen-Cahn equations, with applications in geometric topology and mathematical relativity.

Research Interests: His work explores the formation of singularities in geometric PDEs, including minimal surfaces, Ricci flows, and their applications. He has contributed to entropy stability, topological rigidity of self-shrinkers, and curvature estimates in geometric flows.

Publications: Recent work includes studies on entropy stability (J. Reine Angew. Math., 2020), topological rigidity (Int. Math. Res. Not., 2020), and mean curvature flow singularities (Nonlinear Anal., 2025). His articles often address energy quantization, transition layers, and curvature estimates in geometric contexts.

• Awards: George E. Owen Fellowship (2012-2015), Grad Student Travel Grant (2018).
• Teaching: Courses include Partial Differential Equations, Differential Geometry, and Mean Curvature Flow.
• Professional Activities: Referee for leading journals (e.g., Journal of Differential Geometry), organizer of QMUL’s Internal School Colloquium, and active in geometric analysis conferences.

He is part of the Centre for Geometry, Analysis and Gravitation, fostering interdisciplinary research in geometric flows and their applications.