Published September 15, 2008 | Version v1
Journal article

Homogeneous and isotropic cosmologies with nonlinear electromagnetic radiation

  • 1. Irving K. Barber School of Arts and Sciences, University of British Columbia Okanagan, 3333 University Way, Kelowna, British Columbia, V1V 1V7 (Canada) and Pacific Institute for Theoretical Physics, Department of Physics and Astronomy, University of British Columbia, 6224 Agricultural Road, Vancouver, British Columbia, V6T 1Z1 (Canada)

Description

In this paper I examine cosmological models that contain a stochastic background of nonlinear electromagnetic radiation. I show that for Born-Infeld electrodynamics the equation of state parameter, w=P/ρ, remains close to 1/3 throughout the evolution of the universe if E2=B2 in the late universe to a high degree of accuracy. Theories with electromagnetic Lagrangians of the form L=-(1/4)F2+αF4 have recently been studied in magnetic universes, where the electric field vanishes. It was shown that the F4 term can produce a bounce in the early universe, avoiding an initial singularity. Here I show that the inclusion of an electric field, with E2≅B2 in the late universe, eliminates the bounce and the universe begins with an initial singularity. I also examine theories with Lagrangians of the form L=-(1/4)F2-μ8/F2, which have been shown to produce a period of late time accelerated expansion in magnetic universes. I show that, if an electric field is introduced, the accelerated phase will only occur if E2<3B2.

Additional details

Publishing Information

Journal Title
Physical Review. D, Particles Fields
Journal Volume
78
Journal Issue
6
Journal Page Range
p. 063524-063524.4
ISSN
0556-2821
CODEN
PRVDAQ

INIS

Country of Publication
United States
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
41002161
Subject category
S79: ASTROPHYSICS, COSMOLOGY AND ASTRONOMY;
Descriptors DEI
ACCURACY; BORN-INFELD THEORY; COSMOLOGICAL MODELS; COSMOLOGY; ELECTRIC FIELDS; ELECTRODYNAMICS; ELECTROMAGNETIC RADIATION; EQUATIONS OF STATE; LAGRANGIAN FUNCTION; NONLINEAR PROBLEMS; SINGULARITY; STOCHASTIC PROCESSES; UNIVERSE
Descriptors DEC
EQUATIONS; FUNCTIONS; MATHEMATICAL MODELS; RADIATIONS

Optional Information

Notes
(c) 2008 The American Physical Society