We prove that if in a C0 spacetime a complete partial Cauchy hypersurface has a non-empty Cauchy horizon, then the horizon is caused by the presence of almost closed causal curves behind it or by the influence of points at infinity. This statement is related to strong cosmic censorship and a conjecture of Wald. In this light, Wald’s conjecture can be formulated as a PDE problem about the location of Cauchy horizons inside black hole interiors.

Low regularity extensions beyond Cauchy horizons / Lesourd, Martin; Minguzzi, Ettore. - In: CLASSICAL AND QUANTUM GRAVITY. - ISSN 0264-9381. - STAMPA. - 39:(2022), pp. 065007-1-065007-10. [10.1088/1361-6382/ac5009]

Low regularity extensions beyond Cauchy horizons

Minguzzi, Ettore
2022

Abstract

We prove that if in a C0 spacetime a complete partial Cauchy hypersurface has a non-empty Cauchy horizon, then the horizon is caused by the presence of almost closed causal curves behind it or by the influence of points at infinity. This statement is related to strong cosmic censorship and a conjecture of Wald. In this light, Wald’s conjecture can be formulated as a PDE problem about the location of Cauchy horizons inside black hole interiors.
2022
39
065007-1
065007-10
Lesourd, Martin; Minguzzi, Ettore
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Utilizza questo identificatore per citare o creare un link a questa risorsa: https://hdl.handle.net/2158/1256312
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