中文无码

报告人：陈家煌 博士 （中科院）

时间：2024年11月12日 14:00-

腾讯会议ID：291-310-077

摘要：The Z/2 harmonic 1-forms were introduced by Clifford Taubes to generalize the Uhlenbeck compactness theorem. These 1-forms turn out to be the 3-dimensional analog of quadratic differentials and can be used to compactify a character variety.

On the other hand, Z/2 eigensections generalize Laplacian eigenfunctions on S^2. Specifically, Z/2 critical eigensections serve as flat models for Z/2 harmonic 1-forms.In this talk, after an introduction to Z/2 harmonic 1-from, we will discuss existence of infinitely many Z/2 critical eigensections. This is joint work with S. He.

邀请人: 林德燮

欢迎广大师生积极参与！