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Harnack inequalities for evolving hypersurfaces on the sphere
Published 10 Dec 2015 in math.DG and math.AP | (1512.03374v2)
Abstract: We prove Harnack inequalities for hypersurfaces flowing on the unit sphere by $p$-powers of a strictly monotone, 1-homogeneous, convex, curvature function $f$, $0<p\leq 1.$ If $f$ is the mean curvature, we obtain stronger Harnack inequalities.
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