2005
DOI: 10.1103/physrevd.72.063002
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Non-Gaussianity from cosmic magnetic fields

Abstract: Magnetic fields in the early universe could have played an important role in sourcing cosmological perturbations. While not the dominant source, even a small contribution might be traceable through its intrinsic non-Gaussianity. Here we calculate analytically the one, two and three point statistics of the magnetic stress energy resulting from tangled Gaussian fields, and confirm these with numerical realizations of the fields. We find significant non-Gaussianity, and importantly predict higher order moments th… Show more

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Cited by 85 publications
(118 citation statements)
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“…This has been calculated in [1,4,6,18], and it shares the same k-dependence as the spectral amplitude of the magnetic field energy density Ω B . For a causal magnetic field with n ≥ 2 it is simply constant in k up to the damping scale k D , which we assume time-independent.…”
Section: Jhep00(2010)000mentioning
confidence: 90%
“…This has been calculated in [1,4,6,18], and it shares the same k-dependence as the spectral amplitude of the magnetic field energy density Ω B . For a causal magnetic field with n ≥ 2 it is simply constant in k up to the damping scale k D , which we assume time-independent.…”
Section: Jhep00(2010)000mentioning
confidence: 90%
“…While the majority of the studies on primordial and CMB NG focus on the scalar mode, tensor-mode NG has been attracting attention as a probe of high-energy theories of gravity (e.g., Maldacena & Pimentel 2011;McFadden & Skenderis 2011;Soda et al 2011;Shiraishi et al 2011;Gao et al 2011) or primordial magnetic fields (Brown & Crittenden 2005;Shiraishi et al 2012;Shiraishi 2012) 5 . Recently, the possibility of observable tensor bispectra has been vigorously discussed in a model where the inflaton couples to a pseudoscalar field (Barnaby et al 2012a;Cook & Sorbo 2013;Ferreira & Sloth 2014).…”
Section: Parity-violating Tensor Non-gaussianity Motivated By Pseudo-mentioning
confidence: 99%
“…In this case the only non-zero correlations between multipole coefficients are between those that have ∆l = 0 and ∆l = ±2, and ∆m = 0, ∆m = ±1, and ∆m = ±2, and we have accounted for all non-zero correlations. Even though we have computed only the two-point correlation function, such off-diagonal correlations indicate that in this model the CMB temperature anisotropy is non-gaussian [31]. Such an homogeneous magnetic field might explain the tentative large-scale non-gaussianity of the CMB temperature anisotropy (also see Refs.…”
Section: Discussionmentioning
confidence: 99%