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Title:
The systole of large genus minimal surfaces in positive Ricci curvature

Speaker:
Henrik Matthiesen

Abstract:
We prove that the systole (or more generally, any k-th homology systole) of a minimal surface in an ambient three manifold of positive Ricci curvature tends to zero as the genus of the minimal surfaces becomes unbounded. This is joint work with Anna Siffert.

Link:
https://www.ias.edu/video/varimethgeo/2019/0129-HenrikMatthiesen