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Antipodal correlation on the meron wormhole and a bang-crunch universe

Antipodal correlation on the meron wormhole and a bang-crunch universe
Antipodal correlation on the meron wormhole and a bang-crunch universe
We present a covariant Euclidean wormhole solution to Einstein Yang-Mills system and study scalar perturbations analytically. The fluctuation operator has a positive definite spectrum. We compute the Euclidean Green’s function, which displays maximal antipodal correlation on the smallest three sphere at the center of the throat. Upon analytic continuation, it corresponds to the Feynman propagator on a compact bang-crunch universe. We present the connection matrix that relates past and future modes. We thoroughly discuss the physical implications of the antipodal map in both the Euclidean and Lorentzian geometries and give arguments on how to assign a physical probability to such solutions.
1550-7998
Papadoulaki, Olga
f580a9e4-48cf-49f9-bbd1-37a48b307c42
Betzios, Panagiotis
73bf2511-81f6-4a7b-b33f-d349e1263a6b
Gaddam, Nava
dd28c620-3972-493f-b764-659742100334
Papadoulaki, Olga
f580a9e4-48cf-49f9-bbd1-37a48b307c42
Betzios, Panagiotis
73bf2511-81f6-4a7b-b33f-d349e1263a6b
Gaddam, Nava
dd28c620-3972-493f-b764-659742100334

Papadoulaki, Olga, Betzios, Panagiotis and Gaddam, Nava (2018) Antipodal correlation on the meron wormhole and a bang-crunch universe. Physical Review D, 97, [126006]. (doi:10.1103/PhysRevD.97.126006).

Record type: Article

Abstract

We present a covariant Euclidean wormhole solution to Einstein Yang-Mills system and study scalar perturbations analytically. The fluctuation operator has a positive definite spectrum. We compute the Euclidean Green’s function, which displays maximal antipodal correlation on the smallest three sphere at the center of the throat. Upon analytic continuation, it corresponds to the Feynman propagator on a compact bang-crunch universe. We present the connection matrix that relates past and future modes. We thoroughly discuss the physical implications of the antipodal map in both the Euclidean and Lorentzian geometries and give arguments on how to assign a physical probability to such solutions.

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Accepted/In Press date: 13 January 2018
e-pub ahead of print date: 11 June 2018
Published date: 11 June 2018

Identifiers

Local EPrints ID: 421940
URI: http://eprints.soton.ac.uk/id/eprint/421940
ISSN: 1550-7998
PURE UUID: 896c46af-0bb8-41e3-986a-a1a28cea5862

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Date deposited: 11 Jul 2018 16:30
Last modified: 15 Apr 2024 17:06

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Contributors

Author: Olga Papadoulaki
Author: Panagiotis Betzios
Author: Nava Gaddam

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