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The bahamas project: effects of a running scalar spectral index on large-scale structure

Sam G Stafford, Ian G. McCarthy, Robert A. Crain, Jaime Salcido, Joop Schaye, Andreea S. Font, Juliana Kwan, Simon Pfeifer

2020Monthly Notices of the Royal Astronomical Society16 citationsDOIOpen Access PDF

Abstract

ABSTRACT Recent analyses of the cosmic microwave background (CMB) and the Lyman α forest indicate a mild preference for a deviation from a power-law primordial matter power spectrum (a so-called running). We introduce an extension to the bahamas suite of simulations to explore the effects that a running scalar spectral index has on large-scale structure (LSS), using Planck CMB constraints to initialize the simulations. We focus on five key statistics: (i) the non-linear matter power spectrum (ii) the halo mass function; (iii) the halo two-point autocorrelation function; (iv) total mass halo density profiles; and (v) the halo concentration–mass relation. We find that the matter power spectrum in a Planck-constrained running cosmology is affected on all k-scales examined in this study. These effects on the matter power spectrum should be detectable with upcoming surveys such as LSST and Euclid. A positive running cosmology leads to an increase in the mass of galaxy groups and clusters, with the favoured negative running leading to a decrease in mass of lower mass ($M \lesssim 10^{13} \, \textrm{M}_{\odot }$) haloes, but an increase for the most massive ($M \gtrsim 10^{13} \, \textrm{M}_{\odot }$) haloes. Changes in the mass are generally confined to $5\rm {-}10{{\ \rm per\ cent}}$ which, while not insignificant, cannot by itself reconcile the claimed tension between the primary CMB and cluster number counts. We also demonstrate that the observed effects on LSS due to a running scalar spectral index are separable from those of baryonic effects to typically a few per cent precision.

Topics & Concepts

PhysicsSpectral indexScale (ratio)Scalar (mathematics)Index (typography)AstrophysicsStatistical physicsAstronomySpectral lineQuantum mechanicsGeometryComputer scienceMathematicsWorld Wide WebGalaxies: Formation, Evolution, PhenomenaRadio Astronomy Observations and TechnologyCosmology and Gravitation Theories