An Observational Determination of the Bolometric Quasar Luminosity Function

By P. Hopkins, Gordon Richards, L. Hernquist. 2006

902 citations recorded by the source corpus.

We combine a large set of quasar luminosity function (QLF) measurements from the rest-frame optical, soft and hard X-ray, and near- and mid-IR bands to determine the bolometric QLF in the redshift interval z = 0-6. Accounting for the observed distributions of quasar column densities and variation of SED shapes, as well as their dependence on luminosity, makes it possible to integrate the observations in a reliable manner and provides a baseline in redshift and luminosity larger than that of any individual survey. We infer the QLF break luminosity and faint-end slope out to z ~ 4.5 and confirm at high significance (≳10 σ) previous claims of a flattening in both the faint- and bright-end slopes with redshift. With the best-fit estimates of the column density distribution and quasar SED, which both depend on luminosity, a single bolometric QLF self-consistently reproduces the observed QLFs in all bands and at all redshifts for which we compile measurements. Ignoring this luminosity dependence does not yield a self-consistent bolometric QLF and there is no evidence for any additional dependence on redshift. We calculate the expected relic black hole mass function and mass density, cosmic X-ray background, and ionization rate as a function of redshift and find that they are consistent with existing measurements. The peak in the total quasar luminosity density is well constrained at z = 2.15 ± 0.05. We provide a number of fitting functions to the bolometric QLF and its manifestations in various bands, as well as a script to return the QLF at arbitrary frequency and redshift from these fits.

Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics

View Paper: https://www.semanticscholar.org/paper/3a3f5bfd455ed95640e8611a59fe5cccde4ffa5f

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In Astronomy and Astrophysics

  1. L. Hernquist
  2. P. Hopkins
  3. Volker Springel
  4. D. M. Alexander
  5. R. Somerville
  6. R. Dav'e
  7. Thomas J. Cox
  8. Simon D. M. White

In Nuclear and High Energy Physics

  1. L. Hernquist
  2. P. Hopkins
  3. Volker Springel
  4. M. McQuinn
  5. C. Faucher-Giguére
  6. Thomas J. Cox
  7. E. Quataert
  8. D. M. Alexander

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