2014
DOI: 10.1103/physrevd.90.023523
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Comprehensive analysis of the simplest curvaton model

Abstract: We carry out a comprehensive analysis of the simplest curvaton model, which is based on two non-interacting massive fields. Our analysis encompasses cases where the inflaton and curvaton both contribute to observable perturbations, and where the curvaton itself drives a second period of inflation. We consider both power spectrum and non-Gaussianity observables, and focus on presenting constraints in model parameter space. The fully curvaton-dominated regime is in some tension with observational data, while an … Show more

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Cited by 39 publications
(52 citation statements)
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References 58 publications
(85 reference statements)
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“…The important point to note here is that n s and r T S depend only on the ratio, R, not the mechanism by which the curvaton, or curvaton-like field, sources the final curvature perturbation. This places tight constraints on the values that α, σ min and hence f (σ) can take according to the latest Planck data [41]. We soon find ourselves with a spectral index approaching 0.98 -as in the pure curvaton limit -as R becomes large with relatively small changes in f .…”
Section: Resultsmentioning
confidence: 70%
“…The important point to note here is that n s and r T S depend only on the ratio, R, not the mechanism by which the curvaton, or curvaton-like field, sources the final curvature perturbation. This places tight constraints on the values that α, σ min and hence f (σ) can take according to the latest Planck data [41]. We soon find ourselves with a spectral index approaching 0.98 -as in the pure curvaton limit -as R becomes large with relatively small changes in f .…”
Section: Resultsmentioning
confidence: 70%
“…We follow the notation and methods of our previous paper [8], and here just summarize the main equations. The inflaton field is denoted φ and the curvaton field σ, with potential…”
Section: Evolution and Perturbationsmentioning
confidence: 99%
“…We can phenomenologically represent the decay into the thermal bath via decay rates Γ φ and Γ σ . Hence the model so far possesses five adjustable parameters, which was the model space investigated in our earlier paper [8]. This paper will add a branching ratio f for inflaton-to-curvaton decays.…”
Section: Evolution and Perturbationsmentioning
confidence: 99%
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