Organized Chaos: Scatter in the relation between stellar mass and halo mass in small galaxies
Shea Garrison-Kimmel, James S. Bullock, Michael Boylan-Kolchin, Emma, Bardwell

TL;DR
This study investigates how scatter in the stellar-to-halo mass relation affects galaxy counts and the 'too-big-to-fail' problem, revealing that high scatter and steep slopes can resolve discrepancies in Local Group dwarf galaxies.
Contribution
It quantifies the impact of scatter on the stellar-halo mass relation and proposes fitting functions, offering new insights into galaxy formation models and the 'too-big-to-fail' problem.
Findings
Steeper slopes emerge with increased scatter in the relation.
High scatter can eliminate the 'too-big-to-fail' problem in some cases.
Simulation comparisons show large variation in scatter among different models.
Abstract
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 vs. halo mass relation at low masses, . Assuming models with log-normal scatter about a median relation of the form , the preferred log-slope steepens from in the limit of zero scatter to in the case of dex of scatter in at fixed halo mass. We provide fitting functions for the best-fit 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 ( dex) and if the median relation is steep enough (), then the "too-big-to-fail" problem seen in the Local…
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