Scale-dependent bias from the primordial non-Gaussianity with a Gaussian-squared field
Shuichiro Yokoyama
Abstract
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Shuichiro Yokoyama
Abstract
Open-access reader
We investigate the halo bias in the case where the primordial curvature fluctuations, Φ, are sourced from both a Gaussian random field and a Gaussian-squared field, as Φ( x ) = ϕ( x )+ψ( x ) 2 −⟨ψ( x ) 2 å ngle , so-called ``ungaussiton model''. We employ the peak-background split formula and find a new scale-dependence in the halo bias induced from the Gaussian-squared field.
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We investigate the halo bias in the case where the primordial curvature fluctuations, Φ, are sourced from both a Gaussian random field and a Gaussian-squared field, as Φ( x ) = ϕ( x )+ψ( x ) 2 −⟨ψ( x ) 2 å ngle , so-called ``ungaussiton model''. We employ the peak-background split formula and find a new scale-dependence in the halo bias induced from the Gaussian-squared field.
Key concepts: Non-Gaussianity, Physics, Halo effect, Gaussian random field, Gaussian, Halo, Primordial fluctuations, Field (mathematics)