4.7 Article

From Cosmicflows distance moduli to unbiased distances and peculiar velocities

Journal

MONTHLY NOTICES OF THE ROYAL ASTRONOMICAL SOCIETY
Volume 505, Issue 3, Pages 3380-3392

Publisher

OXFORD UNIV PRESS
DOI: 10.1093/mnras/stab1457

Keywords

galaxies: distances and redshifts; cosmological parameters; dark matter; large-scale structure of Universe; cosmology: theory

Funding

  1. Israel Science Foundation [ISF 936/18, ISF 1358/18]
  2. Project IDEXLYON at the University of Lyon [ANR-16-IDEX-0005]
  3. US National Science Foundation [AST09-08846]
  4. NASA [NNX12AE70G]
  5. NASA [75075, NNX12AE70G] Funding Source: Federal RePORTER

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Studies have shown that surveys of galaxy distances and radial peculiar velocities can be used to reconstruct large-scale structures. The main source of uncertainties in these data comes from errors in distance moduli. Correction for lognormal bias can help in eliminating spurious nearby outflow and strong infall, leading to more accurate estimation of galaxy data.
Surveys of galaxy distances and radial peculiar velocities can be used to reconstruct the large-scale structure. Other than systematic errors in the zero-point calibration of the galaxy distances the main source of uncertainties of such data is errors on the distance moduli, assumed here to be Gaussian and thus turning into lognormal errors on distances and velocities. Naively treated, this leads to spurious nearby outflow and strong infall at larger distances. The lognormal bias is corrected here and tested against mock data extracted from a Lambda CDM simulation, designed to statistically follow the grouped Cosmicflows-3 (CF3) data. Considering a subsample of data points, all of which have the same true distances or the same redshifts, the lognormal bias arises because the means of the distributions of observed distances and velocities are skewed off the means of the true distances and velocities. However, the medians are invariant under the lognormal transformation. This invariance allows the Gaussianization of the distances and velocities and the removal of the lognormal bias. This bias Gaussianization correction (BGc) algorithm is tested against mock CF3 catalogues. The test consists of a comparison of the BGc estimated with the simulated distances and velocities and of an examination of the Wiener filter reconstruction from the BGc data. Indeed, the BGc eliminates the lognormal bias. The estimation of Hubble's constant (H-0) is also tested. The residual of the BGc-estimated H-0 from the simulated values is -0.6 +/- 0.7 kms(-1) Mpc(-1), and is dominated by the cosmic variance. The BGc correction of the actual CF3 data yields H-0 = 75.8 +/- 1.1 kms(-1) Mpc(-1).

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