Smooth Compactness for Spaces of Asymptotically Conical Self-Expanders of Mean Curvature Flow
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Publication:5068163
DOI10.1093/imrn/rnz087zbMath1490.53107arXiv1804.09076OpenAlexW2963171281WikidataQ127942575 ScholiaQ127942575MaRDI QIDQ5068163
Publication date: 5 April 2022
Published in: International Mathematics Research Notices (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1804.09076
Higher-dimensional and -codimensional surfaces in Euclidean and related (n)-spaces (53A07) Flows related to mean curvature (53E10)
Related Items (13)
Volume properties and rigidity on self-expanders of mean curvature flow ⋮ Ancient asymptotically cylindrical flows and applications ⋮ Constant weighted mean curvature hypersurfaces in shrinking Ricci solitons ⋮ Rotational symmetry of solutions of mean curvature flow coming out of a double cone ⋮ Closed hypersurfaces of low entropy in \({\mathbb{R}^4}\) are isotopically trivial ⋮ Rotational symmetry of solutions of mean curvature flow coming out of a double cone. II. ⋮ Convexity of 2-convex translating and expanding solitons to the mean curvature flow in \(\mathbb{R}^{n+1}\) ⋮ Entropy in mean curvature flow ⋮ An integer degree for asymptotically conical self-expanders ⋮ Mean convex smoothing of mean convex cones ⋮ Self-expanders of the mean curvature flow ⋮ A mountain-pass theorem for asymptotically conical self-expanders ⋮ Superconvexity of the heat kernel on hyperbolic space with applications to mean curvature flow
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