SDSS galaxy bias from halo mass-bias relation and its cosmological implications

Uroš Seljak, Alexey Makarov, Rachel Mandelbaum, Christopher M. Hirata, Nikhil Padmanabhan, Patrick McDonald, Michael R. Blanton, Max Tegmark, Neta A. Bahcall, and J. Brinkmann
Phys. Rev. D 71, 043511 – Published 16 February 2005

Abstract

We combine the measurements of luminosity dependence of bias with the luminosity dependent weak lensing analysis of dark matter around galaxies to derive the galaxy bias and constrain amplitude of mass fluctuations. We take advantage of theoretical and simulation predictions that predict that, while halo bias is rapidly increasing with mass for high masses, it is nearly constant in low mass halos. We use a new weak lensing analysis around the same Sloan Digital Sky Survey (SDSS) galaxies to determine their halo mass probability distribution. We use these halo mass probability distributions to predict the bias for each luminosity subsample. Galaxies below L* are antibiased with b<1 and for these galaxies bias is only weakly dependent on luminosity. In contrast, for galaxies above L* bias is rapidly increasing with luminosity. These observations are in an excellent agreement with theoretical predictions based on weak lensing halo mass determination combined with halo bias-mass relations. We find that for standard cosmological parameters theoretical predictions are able to explain the observed luminosity dependence of bias over six magnitudes in absolute luminosity. We combine the bias constraints with those from the Wilkinson Microwave Anisotropy Probe (WMAP) and the SDSS power spectrum analysis to derive new constraints on bias and σ8. For the most general parameter space that includes running and neutrino mass, we find σ8=0.88±0.06 and b*=0.99±0.07. In the context of spatially flat models we improve the limit on the neutrino mass for the case of three degenerate families from mν<0.6eV without bias to mν<0.18eV with bias (95% C.L.), which is weakened to mν<0.24eV if running is allowed. The corresponding limit for 3   massless+1   massive neutrino is 1.37 eV.

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  • Received 25 June 2004

DOI:https://doi.org/10.1103/PhysRevD.71.043511

©2005 American Physical Society

Authors & Affiliations

Uroš Seljak1, Alexey Makarov1, Rachel Mandelbaum1, Christopher M. Hirata1, Nikhil Padmanabhan1, Patrick McDonald1, Michael R. Blanton2, Max Tegmark3,4, Neta A. Bahcall5, and J. Brinkmann6

  • 1Physics Department, Princeton University, Princeton, New Jersey 08544, USA
  • 2Center for Cosmology and Particle Physics, Department of Physics, New York University, 4 Washington Place, New York, New York 10003, USA
  • 3Department of Physics, University of Pennsylvania, Philadelphia, Pennsylvania 19101, USA
  • 4Department of Physics, Massachusetts Institute of Technology, Cambridge, Massachusetts 02139, USA
  • 5Princeton University Observatory, Princeton, New Jersey 08544, USA
  • 6Apache Point Observatory, 2001 Apache Point Road, Sunspot, New Mexico 88349-0059, USA

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Issue

Vol. 71, Iss. 4 — 15 February 2005

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