PARABOLIC AND HYPERBOLIC SCREW MOTION SURFACES IN ℍ2×ℝ
By Ricardo Sa Earp. Journal of the Australian Mathematical Society, 2008
76 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/85c8d59bf23a7ece5d556f926ef84a17e23a4de9
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- I. Fernández
- Pablo Mira
- J. A. Gálvez
- H. Rosenberg
- M. M. Rodŕıguez
- Laurent Mazet
- Benoît Daniel
- L. Hauswirth
In Geometry and Topology
- I. Fernández
- Pablo Mira
- J. A. Gálvez
- M. M. Rodŕıguez
- Laurent Mazet
- H. Rosenberg
- Benoît Daniel
- Ricardo Sa Earp
Citations in the corpus
- Minimal surfaces and harmonic diffeomorphisms from the complex plane onto certain Hadamard surfaces (2010, methodology): “This Scherk type surface in H is unique up to isometries of the ambient space and was explicitly computed by U. Abresch and R. Sa Earp [ Sa ].”
- Harmonic maps and constant mean curvature surfaces in H 2 x R (2007, background): “This type of surfaces has been obtained in a totally different way by Sa Earp [ SaE ].”
- Holomorphic quadratic differentials and the Bernstein problem in Heisenberg space (2007, background): “These surfaces are described in [Sa] (see also [FeMi1, Dan2]), and they are open pieces of the sister surfaces of the saddle-type minimal graphs in Nil3.”
- The Dirichlet problem for the minimal surface equation, with possible infinite boundary data, over domains in a Riemannian surface (2008, methodology): “By integrating this equation with f(0) = 0, we get minimal surfaces that were first obtained by Sa Earp [14] and Abresch (see the Appendix).”