4.7 Article

THE IMPACT OF INHOMOGENEOUS REIONIZATION ON THE SATELLITE GALAXY POPULATION OF THE MILKY WAY

Journal

ASTROPHYSICAL JOURNAL
Volume 710, Issue 1, Pages 408-420

Publisher

IOP PUBLISHING LTD
DOI: 10.1088/0004-637X/710/1/408

Keywords

cosmology: theory; dark matter; large-scale structure of universe

Funding

  1. NASA ATFP [NNX08AH26G, NAS 5-26555]
  2. NSF [AST-0807312, AST-0908883]
  3. Terman Fellowship at Stanford University
  4. NASA through Hubble Fellowship [HF-01225.01]
  5. Division Of Astronomical Sciences
  6. Direct For Mathematical & Physical Scien [0965694, 0908883] Funding Source: National Science Foundation
  7. NASA [NNX08AH26G, 101529] Funding Source: Federal RePORTER

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We use the publicly available subhalo catalogs from the via Lactea II simulation along with a Gpc-scale N-body simulation to understand the impact of inhomogeneous reionization on the satellite galaxy population of the Milky Way. The large-volume simulation is combined with a model for reionization that allows us to predict the distribution of reionization times for Milky Way mass halos. Motivated by this distribution, we identify candidate satellite galaxies in the simulation by requiring that any subhalo must grow above a specified mass threshold before it is reionized; after this time the photoionizing background will suppress both the formation of stars and the accretion of gas. We show that varying the reionization time over the range expected for Milky Way mass halos can change the number of satellite galaxies by roughly 2 orders of magnitude. This conclusion is in contradiction with a number of studies in the literature, and we conclude that this is a result of inconsistent application of the results of Gnedin; subtle changes in the assumptions about how reionization affects star formation in small galaxies can lead to large changes in the effect of changing the reionization time on the number of satellites. We compare our satellite galaxies to observations using both abundance matching and stellar population synthesis methods to assign luminosities to our subhalos and account for observational completeness effects. Additionally, if we assume that the mass threshold is set by the virial temperature T(vir) = 8 x 10(3) K we find that our model accurately matches the v(max) distribution, radial distribution, and luminosity function of observed Milky Way satellites for a reionization time z(reion) = 8(-2)(+3), assuming that the via Lactea II subhalo distribution is representative of the Milky Way. This results in the presence of 540(-340)(+100) satellite galaxies.

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