Positive mass and Penrose type inequalities for asymptotically hyperbolic hypersurfaces

Mathematics – Differential Geometry

Scientific paper

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18 pages, no figures

Scientific paper

We establish versions of the Positive Mass and Penrose inequalities for a
class of asymptotically hyperbolic hypersurfaces. In particular, under the
usual dominant energy condition, we prove in all dimensions $n\geq 3$ an
optimal Penrose inequality for certain graphs in hyperbolic space $\mathbb
H^{n+1}$ whose boundary has constant mean curvature $n-1$.

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