2009
DOI: 10.1088/1475-7516/2009/01/042
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A general analysis of non-gaussianity from isocurvature perturbations

Abstract: Light scalars may be ubiquitous in nature, and their quantum fluctuations can produce large non-Gaussianity in the cosmic microwave background temperature anisotropy. The non-Gaussianity may be accompanied with a small admixture of isocurvature perturbations, which often have correlations with the curvature perturbations. We present a general method to calculate the non-Gaussianity in the adiabatic and isocurvature perturbations with and without correlations, and see how it works in several explicit examples. … Show more

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Cited by 67 publications
(67 citation statements)
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“…Isocurvature modes are usually investigated by considering their contribution to the power spectrum. However, if present, they would also contribute to the bispectrum, producing in general both a pure isocurvature bispectrum and mixed bispectra because of the cross-correlation between isocurvature and adiabatic perturbations (Komatsu 2002;Bartolo et al 2002;Komatsu et al 2005;Kawasaki et al 2008Kawasaki et al , 2009Langlois et al 2008;Hikage et al 2009;Langlois & Lepidi 2011;Langlois & van Tent 2011, 2012Kawakami et al 2012). While one might expect isocurvature NG to be negligible, since both (linear) isocurvature modes and (adiabatic) NG appear to be very small, and searches for isocurvature NG using WMAP data did not lead to any detections (Hikage et al 2013a,b), this expectation can be tested at significantly higher precision by Planck.…”
Section: Isocurvature Non-gaussianitymentioning
confidence: 99%
“…Isocurvature modes are usually investigated by considering their contribution to the power spectrum. However, if present, they would also contribute to the bispectrum, producing in general both a pure isocurvature bispectrum and mixed bispectra because of the cross-correlation between isocurvature and adiabatic perturbations (Komatsu 2002;Bartolo et al 2002;Komatsu et al 2005;Kawasaki et al 2008Kawasaki et al , 2009Langlois et al 2008;Hikage et al 2009;Langlois & Lepidi 2011;Langlois & van Tent 2011, 2012Kawakami et al 2012). While one might expect isocurvature NG to be negligible, since both (linear) isocurvature modes and (adiabatic) NG appear to be very small, and searches for isocurvature NG using WMAP data did not lead to any detections (Hikage et al 2013a,b), this expectation can be tested at significantly higher precision by Planck.…”
Section: Isocurvature Non-gaussianitymentioning
confidence: 99%
“…The bispectrum thus contains the four terms: ζ k1 ζ k2 ζ k3 , ζ k1 ζ k2 S k3 , ζ k1 S k2 S k3 , and S k1 S k2 S k3 [48,56,57]. In order to make contact with the parameter f N L that is constrained in contemporary analyses, we define…”
Section: Non-gaussianitymentioning
confidence: 99%
“…In contrast, in Refs. [49,74,75] the fermions are produced from the on shell inflatons and/or curvatons (the latter has the closest identification in our model with σ) after the end of inflation. A sharp observable contrast of our model with these other models is that our scenario predicts an uncorrelated type of isocurvature (i.e.…”
Section: Fermion Isocurvature Modelmentioning
confidence: 78%
“…[49,74,75]). We explicitly predict the amplitudes of fermion density perturbations from a joint effect of the gravitational particle production and σ modulation on m ψ via the matter loop diagrams.…”
Section: Fermion Isocurvature Modelmentioning
confidence: 99%