PT-symmetry in one-way wormholes

Fuente: arXiv
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Auteurs principaux: Koiran, Pascal, Zejli, Hicham, Levy, J-P, Margnat, Florent, Duval, M-F, Zejli, Hasnae
Format: Preprint
Publié: 2024
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author Koiran, Pascal
Zejli, Hicham
Levy, J-P
Margnat, Florent
Duval, M-F
Zejli, Hasnae
author_facet Koiran, Pascal
Zejli, Hicham
Levy, J-P
Margnat, Florent
Duval, M-F
Zejli, Hasnae
contents In a recent paper, we studied a modified version of the Einstein-Rosen bridge. This modified bridge is traversable and works as a one-way membrane: a particle on the first sheet falling toward the throat will reach it in finite time (in Eddington coordinates), and will continue its trajectory on the second sheet. In this paper, we show that the particle undergoes a PT-symmetry as it crosses the throat. This could lead to observable effects thanks to an additional ingredient proposed by Einstein and Rosen: congruent points on the two sheets are identified. We propose a bimetric model to realize this identification for our modified bridge.
format Preprint
id arxiv_https___arxiv_org_abs_2409_02951
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle PT-symmetry in one-way wormholes
Koiran, Pascal
Zejli, Hicham
Levy, J-P
Margnat, Florent
Duval, M-F
Zejli, Hasnae
General Relativity and Quantum Cosmology
In a recent paper, we studied a modified version of the Einstein-Rosen bridge. This modified bridge is traversable and works as a one-way membrane: a particle on the first sheet falling toward the throat will reach it in finite time (in Eddington coordinates), and will continue its trajectory on the second sheet. In this paper, we show that the particle undergoes a PT-symmetry as it crosses the throat. This could lead to observable effects thanks to an additional ingredient proposed by Einstein and Rosen: congruent points on the two sheets are identified. We propose a bimetric model to realize this identification for our modified bridge.
title PT-symmetry in one-way wormholes
topic General Relativity and Quantum Cosmology
url https://arxiv.org/abs/2409.02951