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• W3151423632 abstract "In Roesch (Proof of a null penrose conjecture using a new quasi-local mass, arXiv:1609.02875 [gr-qc], 2016), the notion of Double Convexity for a foliation of a conical null hypersurface was introduced to give a proof, if satisfied, of the Null Penrose Inequality. Double Convexity constrains the geometry of a Marginally Outer Trapped Surface (MOTS), called a quasi-round MOTS. In the first part of this paper, for a class of strictly stable Weakly Isolated Horizons, we show the existence of a unique foliation by quasi-round MOTS. In the second part, we show that any subsequent space-time perturbation continues to admit a quasi-round MOTS. Finally, for perturbations of the quasi-round MOTS in Schwarzschild, we identify sufficient conditions on the asymptotics of any past-pointing null hypersurface that yields the Null Penrose Inequality." @default.
• W3151423632 created "2021-04-13" @default.
• W3151423632 creator A5014446518 @default.
• W3151423632 date "2021-04-05" @default.
• W3151423632 modified "2023-10-08" @default.
• W3151423632 title "Quasi-Round MOTSs and Stability of the Schwarzschild Null Penrose Inequality" @default.
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• W3151423632 doi "https://doi.org/10.1007/s00023-021-01047-y" @default.
• W3151423632 hasPublicationYear "2021" @default.
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