Aspects of Today's Cosmology 2011
DOI: 10.5772/24088
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Cosmological Bianchi Class A Models in Sáez-Ballester Theory

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Cited by 2 publications
(5 citation statements)
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“…In summary, we presented the corresponding Einstein Klein Gordon equation for the quintom model, which is applied to the Bianchi Type I cosmological model including as a matter content a barotropic perfect fluid and cosmological constant, and the classical solutions are given in a quadrature form for null and constant scalar potentials, these solutions are related to the Sáez-Ballester formalism, [35][36][37][38].…”
Section: Discussionmentioning
confidence: 99%
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“…In summary, we presented the corresponding Einstein Klein Gordon equation for the quintom model, which is applied to the Bianchi Type I cosmological model including as a matter content a barotropic perfect fluid and cosmological constant, and the classical solutions are given in a quadrature form for null and constant scalar potentials, these solutions are related to the Sáez-Ballester formalism, [35][36][37][38].…”
Section: Discussionmentioning
confidence: 99%
“…For particular values in the γ parameter, the equation (30) has a solution. This formalism was studied by one of the author and collaborators, in the FRW and Bianchi type Class A cosmological models, [36][37][38].…”
Section: Classical Field Equation For Bianchi Type Imentioning
confidence: 99%
“…Employing the equations (38) and (39), we choose this value before to realize the integration, obtaining ∆Ω ± 3…”
Section: Exponential Scalar Potentialmentioning
confidence: 99%
“…We presented the corresponding Einstein Klein Gordon equation for the quintom model, which is applied to the FRW cosmological model with a barotropic perfect fluid and cosmological constant as the matter content; the classical solutions are given in a quadrature form for constant scalar potentials, in an inflationary stage (p = −ρ) these solutions are related to the Sáez-Ballester formalism, [36][37][38][39]. For the inflationary stage with a potential that is a product of exponentials of the fields we found two exact solutions, one with a potential expansion law and the other with an exponential one.…”
Section: Exponential Scalar Potentialmentioning
confidence: 99%
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