A new convergence theorem for mean curvature flow of hypersurfaces in quaternionic projective spaces
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Publication:6651884
DOI10.2140/PJM.2024.332.219MaRDI QIDQ6651884
Shiyang Li, Entao Zhao, Hongwei Xu
Publication date: 11 December 2024
Published in: Pacific Journal of Mathematics (Search for Journal in Brave)
mean curvature flowreal hypersurfacescurvature pinchingconvergence theoremquaternionic projective spaces
Cites Work
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- Mean curvature flow of higher codimension in hyperbolic spaces
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- Mean curvature flow of pinched submanifolds of \(\mathbb{CP}^n\)
- Three-manifolds with positive Ricci curvature
- The sphere theorems for manifolds with positive scalar curvature
- An optimal differentiable sphere theorem for complete manifolds
- Rigidity theorems in rank-1 symmetric spaces
- Manifolds with 1/4-pinched curvature are space forms
- The extension and convergence of mean curvature flow in higher codimension
- New Developments in Mean Curvature Flow of Arbitrary Codimension Inspired By Yau Rigidity Theory
- Mean curvature flow of arbitrary codimension in complex projective spaces
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