Classical geometries for spherically symmetric systems can be effectively obtained from quantum coherent states for the relevant degrees of freedom. This description replaces the classical singularity of black holes with integrable structures in which tidal forces remain finite, and there is no inner Cauchy horizon. It is then shown how the extension to rotating systems can avoid the classical inner horizon provided the rotation is not ultra-rigid.

Casadio R. (2024). QUANTUM ROTATING BLACK HOLES (RECOVERING GEOMETRY IN A QUANTUM WORLD). 14-B, METROLOHICHNA STR, KIEV, 03680, UKRAINE : BOGOLYUBOV INST THEORETICAL PHYSICS NATL ACAD SCI UKRAINE [10.15407/ujpe69.7.466].

QUANTUM ROTATING BLACK HOLES (RECOVERING GEOMETRY IN A QUANTUM WORLD)

Casadio R.
2024

Abstract

Classical geometries for spherically symmetric systems can be effectively obtained from quantum coherent states for the relevant degrees of freedom. This description replaces the classical singularity of black holes with integrable structures in which tidal forces remain finite, and there is no inner Cauchy horizon. It is then shown how the extension to rotating systems can avoid the classical inner horizon provided the rotation is not ultra-rigid.
2024
XII Bolyai–Gauss–Lobachevsky Conference (BGL-2024): Non-Euclidean Geometry in Modern Physics and Mathematics
466
471
Casadio R. (2024). QUANTUM ROTATING BLACK HOLES (RECOVERING GEOMETRY IN A QUANTUM WORLD). 14-B, METROLOHICHNA STR, KIEV, 03680, UKRAINE : BOGOLYUBOV INST THEORETICAL PHYSICS NATL ACAD SCI UKRAINE [10.15407/ujpe69.7.466].
Casadio R.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/995089
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