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math.DGJan 1, 2024
7
citations (OpenAlex)
authors
  • Otis Chodosh
  • Chao Li
  • Paul Minter
  • Douglas Stryker
institutions
  • Courant Institute of Mathematical Sciences
  • Homerton University Hospital
  • Stanford University
  • University of Cambridge
arXiv abstractPDF
paper

Stable minimal hypersurfaces in R5

arXiv:2401.01492 · doi:10.4007/annals.2026.204.1.5

Abstract

We show that a complete, two-sided, stable minimal hypersurface in R5 is flat.

final version, to appear in Ann. of Math

References in corpus (4)

  • Minimal hypersurfaces with bounded index
  • L^2 harmonics forms on non compact manifolds
  • A Green's function proof of the Positive Mass Theorem
  • Comparison theorems for three-dimensional manifolds with scalar curvature bound
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