Motion of hypersurfaces by Gauss curvature
We consider n-dimensional convex Euclidean hypersurfaces moving with normal velocity proportional to a positive power α of the Gauss curvature. We prove that hypersurfaces contract to points in finite time, and for α ∈ (1/(n + 2], 1/n] we also prove t
|Collections||ANU Research Publications|
|Source:||Pacific Journal of Mathematics|
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