Frobenius Theorem for Log-Lipschitz Subbundles
Liding Yao (University of Wisconsin-Madison)
Abstract: In differential geometry, Frobenius theorem says that if a (smooth) real tangential subbundle is involutive, i.e. that X,Y are sections implies that [X,Y] is also a section, then this subbundle is spanned by some coordinate vector fields. Recently we prove the Frobenius theorem in the log-Lipschitz setting. In the talk I will go over the formulation of the theorem and show how harmonic analysis involves in the proof.
analysis of PDEsclassical analysis and ODEsfunctional analysismetric geometry
Audience: researchers in the topic
Series comments: Description: A senior graduate student/postdoc series in harmonic analysis, geometric measure theory, and partial differential equations.
Meetings will be weekly, and usually will occur on Monday, with some exceptions. For each talk, the Zoom link is made available in the website too. Contact Bruno Poggi at poggi008@umn.edu if you would like to subscribe to the seminar mailing list.
| Organizers: | Bruno Poggi*, Ryan Matzke, Jose Luis Luna Garcia* |
| *contact for this listing |