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Nonhomogeneous Gauss Curvature Flows
Indiana University Mathematics Journal, 1998The authors study Gauss curvature flows of hypersurfaces with an arbitrary speed function, not necessarily homogeneous. Given a closed convex \(n\)-dimensional hypersurface \(M_0\) in \(\mathbb{R}^{n+1}\), the authors consider its expansion along its outward normal vector direction with speed equal to a given function \(F(1/K)\), where \(K\) is the ...
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