Cylindrically symmetric spinning Brans-Dicke space-times with closed timelike curves

We present here three new exact solutions of Brans–Dicke theory for a stationary geometry with cylindrical symmetry in the presence of matter in rigid rotation with . All the solutions have eternal closed timelike curves in some region of space–time which has a size that depends on ω. Moreover, two...

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Detalles Bibliográficos
Autores principales: Anchordoqui, Luis Alfredo, Pérez Bergliaffa, Santiago Esteban, Trobo, Marta Liliana, Birman, Graciela S.
Formato: Articulo Preprint
Lenguaje:Inglés
Publicado: 1999
Materias:
Acceso en línea:http://sedici.unlp.edu.ar/handle/10915/123140
Aporte de:
id I19-R120-10915-123140
record_format dspace
institution Universidad Nacional de La Plata
institution_str I-19
repository_str R-120
collection SEDICI (UNLP)
language Inglés
topic Física
Space (mathematics)
Physics
General relativity
Limit (mathematics)
Spinning
Closed timelike curve
Symmetry (physics)
Rotation (mathematics)
Classical mechanics
Spacetime
Limit (mathematics)
Closed timelike curve
Omega
Mathematical physics
Rotation (mathematics)
spellingShingle Física
Space (mathematics)
Physics
General relativity
Limit (mathematics)
Spinning
Closed timelike curve
Symmetry (physics)
Rotation (mathematics)
Classical mechanics
Spacetime
Limit (mathematics)
Closed timelike curve
Omega
Mathematical physics
Rotation (mathematics)
Anchordoqui, Luis Alfredo
Pérez Bergliaffa, Santiago Esteban
Trobo, Marta Liliana
Birman, Graciela S.
Cylindrically symmetric spinning Brans-Dicke space-times with closed timelike curves
topic_facet Física
Space (mathematics)
Physics
General relativity
Limit (mathematics)
Spinning
Closed timelike curve
Symmetry (physics)
Rotation (mathematics)
Classical mechanics
Spacetime
Limit (mathematics)
Closed timelike curve
Omega
Mathematical physics
Rotation (mathematics)
description We present here three new exact solutions of Brans–Dicke theory for a stationary geometry with cylindrical symmetry in the presence of matter in rigid rotation with . All the solutions have eternal closed timelike curves in some region of space–time which has a size that depends on ω. Moreover, two of them do not go over a solution of general relativity in the limit ω→∞.
format Articulo
Preprint
author Anchordoqui, Luis Alfredo
Pérez Bergliaffa, Santiago Esteban
Trobo, Marta Liliana
Birman, Graciela S.
author_facet Anchordoqui, Luis Alfredo
Pérez Bergliaffa, Santiago Esteban
Trobo, Marta Liliana
Birman, Graciela S.
author_sort Anchordoqui, Luis Alfredo
title Cylindrically symmetric spinning Brans-Dicke space-times with closed timelike curves
title_short Cylindrically symmetric spinning Brans-Dicke space-times with closed timelike curves
title_full Cylindrically symmetric spinning Brans-Dicke space-times with closed timelike curves
title_fullStr Cylindrically symmetric spinning Brans-Dicke space-times with closed timelike curves
title_full_unstemmed Cylindrically symmetric spinning Brans-Dicke space-times with closed timelike curves
title_sort cylindrically symmetric spinning brans-dicke space-times with closed timelike curves
publishDate 1999
url http://sedici.unlp.edu.ar/handle/10915/123140
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