Nov 22, 2013
Friday
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09:30 AM - 10:30 AM
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The Penrose inequality for asymptotically locally hyperbolic spaces with nonpositive mass
Dan Lee (Queens College, CUNY)
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- Location
- MSRI: Simons Auditorium
- Video
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- Abstract
- In the asymptotically locally hyperbolic setting it is possible to have metrics with scalar curvature at least -6 and negative mass when the genus of the conformal boundary at infinity is positive. Using inverse mean curvature flow, we prove a Penrose inequality for these negative mass metrics. The motivation comes from a previous result of P. Chrusciel and W. Simon, which states that the Penrose inequality we prove implies a static uniqueness theorem for negative mass Kottler metrics
- Supplements
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Lee
194 KB application/pdf
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