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- W3197166217 abstract "Consider a Riemannian manifold $(M^{m}, g)$ whose volume is the same as the standard sphere $(S^{m}, g_{round})$. If $p>frac{m}{2}$ and $int_{M} left{ Rc-(m-1)gright}_{-}^{p} dv$ is sufficiently small, we show that the normalized Ricci flow initiated from $(M^{m}, g)$ will exist immortally and converge to the standard sphere. The choice of $p$ is optimal." @default.
- W3197166217 created "2021-09-13" @default.
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- W3197166217 date "2021-09-06" @default.
- W3197166217 modified "2023-09-23" @default.
- W3197166217 title "Ricci curvature integrals, local functionals, and the Ricci flow" @default.
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- W3197166217 doi "https://doi.org/10.48550/arxiv.2109.02449" @default.
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