Stable constant mean curvature surfaces

By W. H. Meeks, A. Ros. 2008

74 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/322a2cd4073f8d28b5d596cea5a7eb0e7a72db08

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

1. Joaquín Pérez
2. W. H. Meeks
3. T. Colding
4. H. Rosenberg
5. A. Ros
6. Alexander Grigorʼyan
7. W. Minicozzi

Citations in the corpus

• General curvature estimates for stable H-surfaces in 3-manifolds applications (2009, unknown): “Curvature estimates for stable H -surfaces in 3-manifolds are an important tool in the study of H -surfaces, see for instance Meeks-Perez-Ros [12].”
• The classical theory of minimal surfaces (2011, background): “Therefore, a possible approach to proving Theorem 10.6 is to verify that SM = 0, but instead of proving this fact directly, Meeks, Pérez and Ros demonstrated that SM can be integrated in the following sense: Given a minimal surface M ∈ M, there exists a one-parameter family {Mt}t ⊂ M such that M0 =”