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- W2155128273 abstract "We prove that the manifold $M^n$ of minimal radial curvature $K^{min}_ogeq 1$ is homeomorphic to the sphere $S^n$ if its radius or volume is larger than half the radius or volume of the round sphere of constant curvature $1$. These results are optimal and give a complete generalization of the corresponding results for manifolds of sectional curvature bounded from below." @default.
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- W2155128273 date "2001-04-01" @default.
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- W2155128273 title "Manifolds close to the round sphere" @default.
- W2155128273 doi "https://doi.org/10.1215/ijm/1258138359" @default.
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