Abstract

Modelling the anisotropies in the cosmic infrared background (CIB) on all the scales is a challenging task because the nature of the galaxy evolution is complex and too many parameters are therefore often required to fit the observational data. We present a new halo model for the anisotropies of the CIB using only four parameters. Our model connects the mass accretion on the dark matter haloes to the star formation rate. Despite its relative simplicity, it is able to fit both the Planck and Herschel CIB power spectra and is consistent with the external constraints for the obscured star formation history derived from infrared deep surveys used as priors for the fit. Using this model, we find that the halo mass with the maximum efficiency for converting the accreted baryons into stars is log10Mmax = 12.94-0.02+0.02 M⊙, consistent with other studies. Accounting for the mass loss through stellar evolution, we find for an intermediate-age galaxy that the star formation efficiency defined as M⋆(z)/Mb(z) is equal to 0.19 and 0.21 at redshift 0.1 and 2, respectively, which agrees well with the values obtained by previous studies. A CIB model is used for the first time to simultaneously fit Planck and Herschel CIB power spectra. The high angular resolution of Herschel allows us to reach very small scales, making it possible to constrain the shot noise and the one-halo term separately, which is difficult to do using the Planck data alone. However, we find that large angular scale Planck and Herschel data are not fully compatible with the small-scale Herschel data (for ℓ > 3000). The CIB is expected to be correlated with the thermal Sunyaev-Zel’dovich (tSZ) signal of galaxy clusters. Using this halo model for the CIB and a halo model for the tSZ with a single parameter, we also provide a consistent framework for calculating the CIB × tSZ cross correlation, which requires no additional parameter. To a certain extent, the CIB at high frequencies traces galaxies at low redshifts that reside in the clusters contributing to the tSZ, giving rise to the one-halo term of this correlation, while the two-halo term comes from the overlap in the redshift distribution of the tSZ clusters and CIB galaxies. The CIB × tSZ correlation is thus found to be higher when inferred with a combination of two widely spaced frequency channels (e.g. 143 × 857 GHz). We also find that even at ℓ ∼ 2000, the two-halo term of this correlation is still comparable to the one-halo term and has to be accounted for in the total cross-correlation. The CIB, tSZ, and CIB × tSZ act as foregrounds when the kinematic SZ (kSZ) power spectrum is measured from the cosmic microwave background power spectrum and need to be removed. Because of its simplistic nature and the low number of parameters, the halo model formalism presented here for these foregrounds is quite useful for such an analysis to measure the kSZ power spectrum accurately.

Highlights

  • The cosmic infrared background (CIB) is made up of the cumulative emission of the infrared radiation from the dusty starforming galaxies throughout the Universe

  • It is assumed that no recycled gas contributes to the star formation. In spite of these assumptions, we show that this simple physical model describes the CIB power spectra well

  • We presented the halo models for calculating the CIB and thermal Sunyaev-Zel’dovich (tSZ) power spectra, and we use them below to calculate the CIB−tSZ correlation in a consistent halo model formalism

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Summary

Introduction

The cosmic infrared background (CIB) is made up of the cumulative emission of the infrared radiation from the dusty starforming galaxies throughout the Universe. When this effect is neglected, the clustering signal on smaller angular scales might be interpreted as being due to a very high number of satellite haloes (which was the case for Amblard et al 2011) compared to what is found in numerical simulations (discussion in Viero et al 2013) Several studies such as Shang et al (2012), Viero et al (2013), and Planck Collaboration XXX (2014) have improved upon the previous halo models by considering a link between the galaxy luminosity (L) and the host halo mass (Mh) in their model (through a L−Mh relation).

New halo model for the CIB power spectrum
From accretion onto the dark matter haloes to SFR
SFR for the haloes and subhaloes
SFR to CIB power spectra
CIB–CMB lensing cross-correlation
Observational constraints on the power spectra
External observational constraints
Fitting the data
Results
Halo model formalism
Halo mass definition
Redshift contributions to the power spectra
Conclusions

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