2016
DOI: 10.1088/1475-7516/2016/03/001
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Simulating the large-scale structure of HI intensity maps

Abstract: Intensity mapping of neutral hydrogen (HI) is a promising observational probe of cosmology and large-scale structure. We present wide field simulations of HI intensity maps based on N-body simulations of a 2.6 Gpc/h box with 2048 3 particles (particle mass 1.6 × 10 11 M /h). Using a conditional mass function to populate the simulated dark matter density field with halos below the mass resolution of the simulation (10 8 M /h < M halo < 10 13 M /h), we assign HI to those halos according to a phenomenological hal… Show more

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Cited by 24 publications
(30 citation statements)
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References 150 publications
(279 reference statements)
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“…As discussed in the introduction, the shape and amplitude of the function MHI(M, z) is of primary importance for future surveys that aim at putting constraints on the cosmological parameters using intensity mapping. We now compare our findings with the theoretical model of Bagla et al (2010), which has been commonly used in the literature to perform forecasts (Camera et al 2013;Bull et al 2015;Villaescusa-Navarro et al 2014, 2015bCarucci et al 2015;Villaescusa-Navarro et al 2015a) and to create mock 21cm intensity mapping maps (Seehars et al 2015). Bagla et al (2010) proposed a functional form for the MHI(M, z) function as follows…”
Section: Comparison With Theoretical Models and Implications For Intementioning
confidence: 97%
“…As discussed in the introduction, the shape and amplitude of the function MHI(M, z) is of primary importance for future surveys that aim at putting constraints on the cosmological parameters using intensity mapping. We now compare our findings with the theoretical model of Bagla et al (2010), which has been commonly used in the literature to perform forecasts (Camera et al 2013;Bull et al 2015;Villaescusa-Navarro et al 2014, 2015bCarucci et al 2015;Villaescusa-Navarro et al 2015a) and to create mock 21cm intensity mapping maps (Seehars et al 2015). Bagla et al (2010) proposed a functional form for the MHI(M, z) function as follows…”
Section: Comparison With Theoretical Models and Implications For Intementioning
confidence: 97%
“…In the above expressions, n(M ) denotes the dark matter halo mass function [taken to have the Sheth-Tormen (Sheth & Tormen 2002) form in the present study], and b(M, z) (Scoccimarro et al 2001) is the corresponding halo bias. From the above expression for the power spectrum, we can define the the angular power spectrum, denoted by C 's (e.g., Battye et al 2012;Seehars et al 2016) which is given by:…”
Section: Fisher Matrix Forecastsmentioning
confidence: 99%
“…Typically, threedimensional analyses of clustering in wide-field surveys require the assumption of an underlying cosmological model. This requirement is circumvented by performing a tomographic analysis with the angular correlation function (or power spectrum) within bins of redshift (e.g., Seehars et al 2016;Nicola et al 2014). Using the angular power spectrum, denoted by C (z), is thus effectively suited to obtaining meaningful cosmological forecasts from an intensity mapping survey.…”
Section: Introductionmentioning
confidence: 99%
“…Ideally, one would use a calibration of the conditional mass function needed above directly from high-resolution N -body simulations (Angulo et al 2014). In this work, we use the approximation discussed by Seehars et al (2016) which uses the conditional mass function obtained from the ellipsoidal collapse model (Sheth & Tormen 2002). Consider a region (say, a cell in a simulation volume) which has a mass M cell and let δL,0 be the corresponding density contrast in the initial conditions linearly extrapolated to z = 0.…”
Section: Appendix A: Semi-analytical Halo Fieldmentioning
confidence: 99%
“…In the actual simulation, there would be scatter in the value of f coll for the same M cell and δNL. Although this scatter is non-trivial for halo masses approaching the cell size due to mass conservation, for large enough cell sizes it is possible to account for the scatter at a given redshift by simply Poisson-sampling the halo mass function (Sheth & Lemson 1999a,b;Seehars et al 2016). For multiple redshifts, one should in principle generate merger trees to avoid artificial appearance and disappearance of haloes as the density evolves (see, e.g.…”
Section: Appendix A: Semi-analytical Halo Fieldmentioning
confidence: 99%