The inverse mean curvature flow perpendicular to the sphere
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🧮 math.DG
math.AP
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flowbetacurvaturehypersurfacesinversemeanperpendicularsphere
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We consider the smooth inverse mean curvature flow of strictly convex hypersurfaces with boundary embedded in $\mathbb{R}^{n+1},$ which are perpendicular to the unit sphere from the inside. We prove that the flow hypersurfaces converge to the embedding of a flat disk in the norm of $C^{1,\beta},$ $\beta<1.$
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