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• W2949166120 abstract "This note is a continuation of the author's paper cite{Li}. We prove that if the metric $g$ of a 4-manifold has bounded Ricci curvature and the curvature has no local concentration everywhere, then it can be smoothed to a metric with bounded sectional curvature. Here we don't assume the bound for local Sobolev constant of $g$ and hence this smoothing result can be applied to the collapsing case." @default.
• W2949166120 created "2019-06-27" @default.
• W2949166120 creator A5013973657 @default.
• W2949166120 date "2009-11-16" @default.
• W2949166120 modified "2023-09-27" @default.
• W2949166120 title "Smoothing Riemannian Metrics with Bounded Ricci Curvatures in Dimension Four, II" @default.
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