2015
DOI: 10.1103/physrevd.92.123529
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Anisotropic cosmology and inflation from a tilted Bianchi IX model

Abstract: The dynamics of the tilted axisymmetric Bianchi IX cosmological models are explored allowing energy flux in the source fluid. The Einstein equations and the continuity equation are presented treating the equation of state w and the tilt angle of the fluid λ as time dependent functions, but when analysing the phase space w and λ are considered free parameters and the shear, the vorticity and the curvature of the spacetime span a three-dimensional phase space that contains seven fixed points. One of them is an a… Show more

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Cited by 12 publications
(7 citation statements)
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“…An equally interesting possibility is that anisotropic inflation (see e.g. [153] for a Bianchi IX model of inflation) led to a breaking of statistical isotropy. The best-studied model posits that the power spectrum take the following form [154]…”
Section: Primordial Power Spectrum-broken Isotropymentioning
confidence: 99%
“…An equally interesting possibility is that anisotropic inflation (see e.g. [153] for a Bianchi IX model of inflation) led to a breaking of statistical isotropy. The best-studied model posits that the power spectrum take the following form [154]…”
Section: Primordial Power Spectrum-broken Isotropymentioning
confidence: 99%
“…Most of the attempts to address these anomalies are based on models which respect Gaussianity, but break SI. It is well known, however, that (untilted) anisotropic models of the Universe respect parity [505,506,507], and thus cannot produce correlations between even and odd multipoles, which are hinted at by the quadrupole-octupole alignment.…”
Section: Anomaly Detection: a How-to Guidementioning
confidence: 99%
“…In this letter, I show by a concrete example how a generic Bianchi I space-time dynamically aligns itself with a direction of the vector field a An analysis of Bianchi IX type model with possible inflationary solutions is discussed in Ref. 21. b More generally ,this statement is valid for any perfect fluid with an equation of state −1 ≤ w < −1/3, where P = wρ.…”
Section: Introductionmentioning
confidence: 96%