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L p pinching and compactness theorems for compact Riemannian manifolds

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Publication:3992109
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DOI10.1515/form.1992.4.323zbMath0753.53027OpenAlexW2005347670WikidataQ115236473 ScholiaQ115236473MaRDI QIDQ3992109

Deane Yang

Publication date: 28 June 1992

Published in: Forum Mathematicum (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/141677


zbMATH Keywords

isoperimetric constantMoser iterationHamilton's Ricci flow


Mathematics Subject Classification ID

Global Riemannian geometry, including pinching (53C20)


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Convergence of the Ricci flow on asymptotically flat manifolds with integral curvature pinching ⋮ Effective \(L_p\) pinching for the concircular curvature ⋮ Convergence of Riemannian 4-manifolds with \(L^2\)-curvature bounds ⋮ A conformally invariant gap theorem characterizing \(\mathbb{CP}^2\) via the Ricci flow ⋮ Some aspects of Ricci flow on the 4-sphere ⋮ Ricci flow and a sphere theorem for \(L^{n/2}\)-pinched Yamabe metrics ⋮ Compactness of conformal metrics with integral bounds on curvature



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