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- W2950912779 abstract "We prove an existence result for non rotational constant mean curvature ends in $mathbb{H}^2 times mathbb{R}$, where $mathbb{H}^2$ is the hyperbolic real plane. The value of the curvature is $h , in , (0, 1/2)$. We use Schauder theory and a continuity method for solution of the prescribed mean curvature equation of exterior domains of $mathbb{H}^2$. We also prove a fine property of the asymptotic behavior of the rotational ends introduced by Sa Earp and Toubiana." @default.
- W2950912779 created "2019-06-27" @default.
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- W2950912779 date "2011-03-23" @default.
- W2950912779 modified "2023-09-27" @default.
- W2950912779 title "Constant mean curvature graphs on exterior domains of the hyperbolic plane" @default.
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