A dimension descent scheme for the positive mass theorem in arbitrary dimension
Simon Brendle (Columbia University)
| Wed Jul 15, 08:30-10:30 (6 weeks from now) | |
Abstract: We describe an inductive scheme for proving the positive mass theorem in arbitrary dimension, extending the minimal hypersurface approach pioneered by Schoen and Yau. This is joint work with Yipeng Wang.
analysis of PDEsdifferential geometry
Audience: researchers in the topic
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 |
