Stable minimal hypersurfaces in $\mathbb R^4$
Otis Chodosh (Stanford University)
Abstract: I will explain why stable minimal hypersurfaces in $\mathbb R^4$ are flat. This is joint work with Chao Li.
analysis of PDEsdifferential geometry
Audience: researchers in the topic
( paper )
Comments: Get-together (30 min) $\cdot$ presentation Otis Chodosh (60 min) $\cdot$ questions and discussions (30 min).
NCTS international Geometric Measure Theory seminar
Series comments: We envisage an event built around virtual presentations on progress in geometric measure theory by external speakers. Every researcher is free to register as a participant and thus gain access to a virtual facility which is complete with lobby, lecture hall, and areas with boards for discussion. Thus, it shall recreate the exchange possibilities found at international conferences.
Focus: regularity and singularity theories for submanifolds of Riemannian manifolds and some of its applications.
Frequency: one presentation every other month.
Registration: required for new participants, go to the seminar website (allow at least one working day for processing).
Virtual venue: HyHyve space NCTS iGMT seminar (only for registered participants, opened one hour before the events).
You might want to consult the description of the premises and instructions.
Former organiser: Guido De Philippis (till March 2022).
| Organizers: | Ulrich Menne*, Yoshihiro Tonegawa, Neshan Wickramasekera |
| *contact for this listing |
