2008
DOI: 10.1103/physrevd.77.083513
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Classical bounce: Constraints and consequences

Abstract: We perform a detailed investigation of the simplest possible cosmological model in which a bounce can occur, namely that where the dynamics is led by a simple massive scalar field in a general selfinteracting potential and a background spacetime with positively curved spatial sections. By means of a phase space analysis, we give the conditions under which an initially contracting phase can be followed by a bounce and an inflationary phase lasting long enough (i.e., at least 60-70 e-folds) to suppress spatial c… Show more

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Cited by 58 publications
(73 citation statements)
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“…• How do those results compare with models dealing with classical bounces (see, e.g., [23])? If the IR power suppression is probably a generic feature of bounces, the detailed features are modeldependent.…”
Section: Discussionmentioning
confidence: 99%
“…• How do those results compare with models dealing with classical bounces (see, e.g., [23])? If the IR power suppression is probably a generic feature of bounces, the detailed features are modeldependent.…”
Section: Discussionmentioning
confidence: 99%
“…A generic consequence of violating the null energy condition is the appearance of fields with negative kinetic energy: ghosts; a crucial point in bouncing models is actually to construct a regular model in which such ghosts are absent while still having a bouncing phase. It is possible to generate a bounce in the presence of curvature K = 1 without violating the NEC, but only the strong energy condition, SEC, which demands ρ + P ≥ 0 and ρ + 3P ≥ 0, see [22,49] for concrete models. Such a bounce could leave some amount of spatial curvature in the expanding phase, whose amplitude may require a subsequent inflationary phase to dilute it, hence possibly ruining the alternative-to-inflation program (as emphasized above, we shall not be concerned here with the mixed models in which a bounce permits to avoid a primordial singularity while a subsequent inflation phase solves the other puzzles of the standard hot big-bang model).…”
Section: B What Is Used To Get a Bounce?mentioning
confidence: 99%
“…How spatial curvature can drastically modify a model's prediction is illustrated in [22,49]: here, a simple bouncing model is considered, based on a scalar field and curvature. The former has a potential whose maximum is reached at the bounce, which is canceled by the curvature contribution, such that H → 0 without violating the NEC.…”
Section: Spatial Curvature and Non-gaussianitiesmentioning
confidence: 99%
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“…This model might be interesting in its own right, and further details will be presented elsewhere. For previous work on bouncing solutions and their likelihood see, for example, [59,60]. …”
Section: Bounce Solutionmentioning
confidence: 99%