An isometrical \(\mathbb{C}\mathrm P^n\)-theorem

DOI10.1007/S11464-018-0684-1zbMath1395.53038OpenAlexW2791032715MaRDI QIDQ722446

Hongwei Sun, Xiaole Su, Yu-Sheng Wang

Publication date: 23 July 2018

Published in: Frontiers of Mathematics in China (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11464-018-0684-1

zbMATH Keywords

rigiditypositive sectional curvaturetotally geodesic submanifolds

Mathematics Subject Classification ID

Global Riemannian geometry, including pinching (53C20)

Related Items (1)

A finite quotient of join in Alexandrov geometry

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• The radius rigidity theorem for manifolds of positive curvature
• Manifolds with positive curvature
• A generalized sphere theorem
• Free involutions on complex projective spaces
• Collapsing three-manifolds under a lower curvature bound.
• The low-dimensional metric foliations of Euclidean spheres
• Torus actions on manifolds of positive sectional curvature.
• Radius of locally convex subsets in Alexandrov spaces with curvature \(\geqslant 1\) and radius \(>\pi /2\)
• Generalized packing radius theorems of Alexandrov spaces with curvature ≥ 1
• A generalization of Berger's rigidity theorem for positively curved manifolds
• A.D. Alexandrov spaces with curvature bounded below
• New Extremal Problems for the Riemannian Recognition Program via Alexandrov Geometry
• Index parity of closed geodesics and rigidity of Hopf fibrations

This page was built for publication: An isometrical \(\mathbb{C}\mathrm P^n\)-theorem