SIMBAD references

2017MNRAS.464.3108G - Mon. Not. R. Astron. Soc., 464, 3108-3120 (2017/January-3)

Organized chaos: scatter in the relation between stellar mass and halo mass in small galaxies.

GARRISON-KIMMEL S., BULLOCK J.S., BOYLAN-KOLCHIN M. and BARDWELL E.

Abstract (from CDS):

We use Local Group galaxy counts together with the ELVIS N-body simulations to explore the relationship between the scatter and slope in the stellar mass versus halo mass relation at low masses, M* ≃ 105-108 M. Assuming models with lognormal scatter about a median relation of the form M*Mhalo_^α, the preferred log-slope steepens from α ≃ 1.8 in the limit of zero scatter to α ≃ 2.6 in the case of 2 dex of scatter in M* at fixed halo mass. We provide fitting functions for the best-fitting relations as a function of scatter, including cases where the relation becomes increasingly stochastic with decreasing mass. We show that if the scatter at fixed halo mass is large enough (>= 1 dex) and if the median relation is steep enough (α >= 2), then the 'too-big-to-fail' problem seen in the Local Group can be self-consistently eliminated in about ∼5-10 per cent of realizations. This scenario requires that the most massive subhaloes host unobservable ultra-faint dwarfs fairly often; we discuss potentially observable signatures of these systems. Finally, we compare our derived constraints to recent high-resolution simulations of dwarf galaxy formation in the literature. Though simulation-to-simulation scatter in M* at fixed Mhalo is large among different authors (∼2 dex), individual codes produce relations with much less scatter and usually give relations that would overproduce local galaxy counts.

Abstract Copyright: © 2016 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Journal keyword(s): galaxies: haloes - Local Group - cosmology: theory - dark matter - dark matter

Simbad objects: 39

goto Full paper

goto View the references in ADS

To bookmark this query, right click on this link: simbad:2017MNRAS.464.3108G and select 'bookmark this link' or equivalent in the popup menu