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Subsequent Singularities in Mean-Convex Mean Curvature Flow

Published 8 Mar 2011 in math.DG | (1103.1469v3)

Abstract: We use Ilmanen's elliptic regularization to prove that for an initially smooth mean convex hypersurface in Euclidean n-space moving by mean curvature flow, the surface is very nearly convex in a spacetime neighborhood of every singularity. Previously this was known only (i) for n < 7, and (ii) for arbitrary n up to the first singular time.

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