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Advanced
Differential Geometry
[386]
The second pinching theorem for hypersurfaces with constant mean curvature in a sphere
Hongwei Xu
Zhejiang University
Zhiyuan Xu
Zhejiang University
Differential Geometry
mathscidoc:1609.10348
Mathematische Annalen, 356, 869–883, 2013
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[387]
Geometric and differentiable rigidity of submanifolds in spheres
Hongwei Xu
Zhejiang University
Fei Huang
Zhejiang University
Entao Zhao
Zhejiang University
Differential Geometry
mathscidoc:1609.10347
J. Math. Pures Appl., 99, 330-342, 2013
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[388]
Rigidity of Einstein manifolds with positive scalar curvature
Hongwei Xu
Zhejiang University
Juanru Gu
Zhejiang University
Differential Geometry
mathscidoc:1609.10346
Distinguished Paper Award in 2017
Mathematische Annalen, 358, 169–193, 2014
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[389]
Geometric, topological and differentiable rigidity of submanifolds in space forms
Hongwei Xu
Zhejiang University
Juanru Gu
Zhejiang University
Differential Geometry
mathscidoc:1609.10345
Distinguished Paper Award in 2017
Geometric And Functional Analysis, 23, (5), 1684–1703, 2013.10
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Hongwei Xu · Juanru Gu. Rigidity of Einstein manifolds with positive scalar curvature. 2013.
2
Pak Tung Ho. Differentiable rigidity of hypersurface in space forms. 2014.
3
Hongwei Xu · Yan Leng · Juanru Gu. Geometric and topological rigidity for compact submanifolds of odd dimension. 2014.
4
Juanru Gu · Hongwei Xu. A sharp differentiable pinching theorem for submanifolds in space forms. 2016.
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[390]
Pinching estimates for dual flows in hyperbolic and de Sitter space
Claus Gerhardt
Ruprecht-Karls-Universität, Institut für Angewandte Mathematik
Differential Geometry
mathscidoc:1609.10344
2016
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We prove pinching estimates for dual flows provided the curvature function used in the inverse flow in de Sitter space is convex.
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