R. Earp

activity

20052008

most citedVertical Ends of Constant Mean Curvature H=1/2 in H^2\times R

2 citations · 2 across the 3 of their papers we have counts for

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Showing 2007Show all

2 papers · 1 filter

math.DG2007

An asymptotic theorem for minimal surfaces and existence results for minimal graphs in $H^{2} \times R$

Ricardo Sa Earp, Eric Toubiana

In this paper we prove a general and sharp Asymptotic Theorem for minimal surfaces in $H^{2} \times R$ . As a consequence, we prove that there is no properly immersed minimal surface w…

math.DG2007

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…

An asymptotic theorem for minimal surfaces and existence results for minimal graphs in H2×R

Uniqueness of H-surfaces in H^2xR, |H| <= 1/2, with boundary one or two parallel horizontal circles

An asymptotic theorem for minimal surfaces and existence results for minimal graphs in $H^{2} \times R$