Conformal properties in classical minimal surface theory
By W. H. Meeks, Joaquín Pérez. 2004
52 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/821ea87c90e14277c28997a2aaa6e1f44fcfb1b6
How researchers see this paper
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In Applied Mathematics
- W. H. Meeks
- A. Ros
- H. Rosenberg
- Shing-Tung Yau
- Y. Netrusov
- Alexander Grigorʼyan
- Joaquín Pérez
- Florentin Münch
In Geometry and Topology
- W. H. Meeks
- A. Ros
- H. Rosenberg
- Alexander Grigorʼyan
- Shing-Tung Yau
- Y. Netrusov
- Joaquín Pérez
- Florentin Münch
Citations in the corpus
- Eigenvalues of elliptic operators and geometric applications (2004, methodology): “We refer a reader to the surveys by Hoffman and Karcher [30] and by Meeks and Perez [43] for more details.”
- Minimal submanifolds (2005, unknown): “Ros, [67], [68], and [69], the survey [66] and references therein.”
- MAXIMUM PRINCIPLES AT INFINITY (2008, background): “See the end of Section 3 of [14] for a sketch of the construction of such an example of a simply connected non-parabolic (hyperbolic), complete flat surface (with boundary) due to Pascal Collin.”
- One-sided complete stable minimal surfaces (2006, background): “The corollary follows from the uniqueness of the plane among complete stable minimal surfaces in R(3) combined with a blow-up argument, see [5], [18] and [31].”
- The space of embedded minimal surfaces of fixed genus in a 3-manifold IV; Locally simply connected (2002, unknown): “This is an area of much current research, see [CM6], the work of Meeks, J. Perez and A. Ros, [MePRs1], [MePRs2], and [MePRs3], the survey [ MeP ] and references therein.”