2 citations · 2 across the 3 of their papers we have counts for
4 papers
Vertical Ends of Constant Mean Curvature H=1/2 in H^2\times R
Barbara Nelli, Ricardo Sa Earp
We prove a vertical halfspace theorem for surfaces with constant mean curvature properly immersed in the product space $\h^2\times\re,$ where $\h^2$ is the hyperbolic pl…
An asymptotic theorem for minimal surfaces and existence results for minimal graphs in
Ricardo Sa Earp, Eric Toubiana
In this paper we prove a general and sharp Asymptotic Theorem for minimal surfaces in . As a consequence, we prove that there is no properly immersed minimal surface w…
Uniqueness of H-surfaces in H^2xR, |H| <= 1/2, with boundary one or two parallel horizontal circles
B. Nelli, R. Sa Earp, W. Santos +1
We prove that a H-surface M in H^2xR, |H| <= 1/2, inherits the symmetries of its boundary when the boundary is either a horizontal curve with curvature greater than one or two para…
Associate and conjugate minimal immersions in MxR
Laurent Hauswirth, Ricardo Sa Earp, Eric Toubiana
We consider minimal immersions in MxR. We study existence and uniqueness of associate and conjugate isometric immersions to a given minimal surface. We use the theory of univalent…