The last decades have seen a steadily growing interest in the study of a priori estimates of the height function of constant mean curvature compact graphs or, more generally, compact hypersurfaces with boundary having some constant higher order mean curvature immersed into semi-Riemannian product spaces of the type \(\mathbb {R}\times M^n\) or \(-\mathbb {R}\times M^n\) , where \(M^n\) is an arbitrary Riemannian manifold.

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Height Estimates and Half-Space Theorems

  • Henrique Fernandes de Lima,
  • Giovanni Molica Bisci,
  • Marco Antonio Lázaro Velásquez

摘要

The last decades have seen a steadily growing interest in the study of a priori estimates of the height function of constant mean curvature compact graphs or, more generally, compact hypersurfaces with boundary having some constant higher order mean curvature immersed into semi-Riemannian product spaces of the type \(\mathbb {R}\times M^n\) or \(-\mathbb {R}\times M^n\) , where \(M^n\) is an arbitrary Riemannian manifold.