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• W3044821487 abstract "Abstract In this paper we study the structure of the pointed-Gromov–Hausdorff limits of sequences of Ricci shrinkers. We define a regular-singular decomposition following the work of Cheeger–Colding for manifolds with a uniform Ricci curvature lower bound, and prove that the regular part of any non-collapsing Ricci shrinker limit space is strongly convex, inspired by Colding–Naber’s original idea of parabolic smoothing of the distance functions." @default.
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• W3044821487 date "2020-07-11" @default.
• W3044821487 modified "2023-09-27" @default.
• W3044821487 title "On the regular-convexity of Ricci shrinker limit spaces" @default.
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• W3044821487 doi "https://doi.org/10.1515/crelle-2020-0021" @default.
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