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Holographic Probes of Inner Horizons

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abstract

We study the inner horizons of rotating and charged black holes in anti-de Sitter space. These black holes have a classical analytic extension through the inner horizon to additional asymptotic regions. If this extension survives in the quantum theory, it requires particular analytic properties in a dual CFT, which give a prescription for calculating correlation functions for operators placed on any asymptotic boundary of the maximally extended spacetime. We show that for charged black holes in three or greater dimensions, and rotating black holes in four or greater dimensions, these analytic properties are inconsistent in the dual CFT, implying the absence of an analytic extension for quantum fields past the inner horizon. Thus, we find that strong cosmic censorship holds for all AdS black holes except rotating BTZ. To further study the latter case, we insert classical perturbations near the boundary at late times, producing shockwaves traveling along the inner horizon. We holographically compute CFT correlators in this background that probe a high energy scattering process near the inner horizon and argue that the shockwave does not destabilize the inner horizon violently enough to prevent signaling between different asymptotic regions of the Penrose diagram. This provides evidence that the rotating BTZ black hole does violate the strong cosmic censorship conjecture.

fields

hep-th 1

years

2024 1

verdicts

CONDITIONAL 1

representative citing papers

The Structure of Quantum Singularities on a Cauchy Horizon

hep-th · 2024-11-18 · conditional · novelty 7.0

A QFT construction based on defect operators in the causal complement predicts a universal, index-dependent bound on robust Cauchy horizon singularities, explaining the observed mildness.

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  • The Structure of Quantum Singularities on a Cauchy Horizon hep-th · 2024-11-18 · conditional · none · ref 31 · internal anchor

    A QFT construction based on defect operators in the causal complement predicts a universal, index-dependent bound on robust Cauchy horizon singularities, explaining the observed mildness.