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Application of Curvature Comparison Theorems in Minimal Surfaces

By Yujie Wu

We use generalized minimal or capillary hypersurfaces to study comparison theorems of certain class of positively curved manifolds (with boundary); this is also called Gromov's $\mu$-bubble method. We apply these results to obtain useful geometric bounds such as Urysohn width, bandwidth estimates, and study rigidity of (free boundary) minimal hypersurfaces.

Information about the video

  • Date of recording 03/12/2025
  • Date of publication 05/12/2025
  • Institution IHES
  • Language English
  • Audience Researchers
  • Format MP4

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