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Boundaries of prescribed mean curvature
1993The author refers to the study of the functional \[ {\mathcal J}_ H(X)= | \partial X|(\Omega)+ \int_ \Omega \phi_ X(x) H(x) dx, \] where \(\Omega\) is an open subset of \(\mathbb{R}^ n\) \((n\geq 2)\), \(H\in L'(\Omega)\), \(\phi_ X\) is the characteristic function of the measurable set \(X\subset \mathbb{R}^ n\) and \(|\partial X|(\Omega)\) is the ...
E. Gonzalez, U. Massari, Tamanini, Italo
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On the scalar curvature of constant mean curvature hypersurfaces in space forms
Journal of Mathematical Analysis and Applications, 2010Luis J Alias
exaly
Uniqueness of two-convex closed ancient solutions to the mean curvature flow
Annals of Mathematics, 2020Sigurd Angenent +2 more
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Mean curvature flow on graphs for image and manifold restoration and enhancement
Signal Processing, 2014Abdallah El Chakik, Xavier Desquesnes
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Translation surfaces with constant mean curvature in 3-dimensional spaces
Journal of Geometry, 1999Huili Liu, Liu Huili
exaly
Inverse anisotropic mean curvature flow and a Minkowski type inequality
Advances in Mathematics, 2017Chao Xia
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