My name is Yujie Wu. My contact information is here.
I am a postdoc researcher at the University of Potsdam from fall 2025 to summer 2026, sponsored by the ERC project Comparison and rigidity for scalar curvature “COMSCAL” of Rudolf Zeidler.
Starting fall 2026, I will be a postdoc researcher at Carnegie Mellon University, mentored by Robin Neumayer.
I was a graduate student in the math department at Stanford University from Sep 2020 to June 2025. My advisor is Otis Chodosh.
My research area is Differential Geometry, Analysis and PDEs. In particular, I am interested in minimal (hyper)surfaces; I have recently worked on projects that study how the ambient manifolds’ geometry (in particular their curvature assumptions) influence the topology and geometry of their immersed and embedded stable minimal (hyper)surfaces. I am also thinking about the Allen-Cahn equation and their relations to minimal surface theory.
You can find me on arxiv, Google Scholar and ORCiD.
“Capillary Hypersurfaces and Variational Methods in Positively Curved Manifolds with Boundary.” Download. Advisor: Otis Chodosh
“Construction of Harmonic Maps by MinMax Methods.” Download. Advisor: Tristan Rivière.
Capillary Hypersurfaces and Variational Methods Slides.
From $\mu$-bubble to $\theta$-bubble: Geometry of Mean Convex Manifolds with NNSC
Capillary surfaces in manifolds with nonnegative scalar curvature and strictly mean convex boundary
Free boundary stable minimal hypersurfaces in positively curved 4-manifolds:
Teaching Assistant, Stanford University
Guide to Stanford introductory math courses.
Course Assistant, Stanford University
Course Assistant, ETH Zurich
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