Curvatures of embedded minimal disks blow up on subsets of c1 curves

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Abstract

Using results of Colding-Minicozzi and an extension due to Meeks, we prove that a sequence of properly embedded minimal disks in a 3-ball must have a subsequence whose curvature blow-up set lies in a union of disjoint C1 curves.

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APA

White, B. (2015). Curvatures of embedded minimal disks blow up on subsets of c1 curves. Journal of Differential Geometry, 100(2), 389–394. https://doi.org/10.4310/jdg/1430744125

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