Speaker:
Vesa Julin
Schedule:
Tuesday, January 12, 2021 - 15:00
Location:
Online
Location:
Zoom
Abstract:
I will discuss about our recent article (joint work with Joonas Niinikoski) where we considers the weak solution of the volume preserving mean curvature flow. Here by weak solution we mean a flat flow, obtained via the minimizing movements scheme. We show in R^2 and R^3 that starting from any set of finite perimeter, the flow asymptotically convergences to a disjoint union of equisize balls, up to possible translations. The key technical result is a new quantitative Alexandrov theorem.