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DECOHERENCE OF FRIEDMANN-ROBERTSON-WALKER GEOMETRIES IN THE PRESENCE OF MASSIVE VECTOR-FIELDS WITH U(1) AND SO(3) GLOBAL SYMMETRIES

Title
DECOHERENCE OF FRIEDMANN-ROBERTSON-WALKER GEOMETRIES IN THE PRESENCE OF MASSIVE VECTOR-FIELDS WITH U(1) AND SO(3) GLOBAL SYMMETRIES
Type
Article in International Scientific Journal
Year
1995
Authors
BERTOLAMI, O
(Author)
Other
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MONIZ, PV
(Author)
Other
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Journal
Title: Nuclear Physics BImported from Authenticus Search for Journal Publications
Vol. 439
Pages: 259-290
ISSN: 0550-3213
Publisher: Elsevier
Scientific classification
FOS: Natural sciences > Physical sciences
Other information
Authenticus ID: P-007-1WE
Abstract (EN): Retrieval of classical behaviour in quantum cosmology is usually discussed in the framework of midi superspace models in the presence of scalar fields and the inhomogeneous modes corresponding either to gravitational or scalar fields. In this work, we propose an alternative model to study the decoherence of homogeneous and isotropic geometries where the scalar field is replaced by a massive vector field with a global internal symmetry. We study here the cases with U (1) and SO(3) global internal symmetries. The presence of a mass term breaks the conformal invariance and allows for the longitudinal modes of the spin-1 field to be present in the Wheeler-DeWitt equation. In the case of the U(1) global internal symmetry, we have only one single ''classical'' degree of freedom while in the case of the SO(3) global symmetry, we are led to consider a simple two-dimensional minisuperspace model. These minisuperspaces are shown to be equivalent to a set of coupled harmonic oscillators where the kinetic term of the longitudinal modes has a coefficient proportional to the inverse of the scale factor. The conditions for a suitable decoherence process and correlations between coordinates and momenta are established. The validity of the semi-classical Einstein equations when massive vector fields (Abelian and non-Abelian) are present is also discussed.
Language: English
Type (Professor's evaluation): Scientific
No. of pages: 32
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