4.7 Article

The amplitude of mass density fluctuations at z ≈ 3.25 from the Lyα forest of Q1422+231

Journal

MONTHLY NOTICES OF THE ROYAL ASTRONOMICAL SOCIETY
Volume 313, Issue 2, Pages 364-376

Publisher

BLACKWELL SCIENCE LTD
DOI: 10.1046/j.1365-8711.2000.03263.x

Keywords

intergalactic medium; quasars : absorption lines; cosmology : observations; cosmology : theory; dark matter; large-scale structure of Universe

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The real-space optical-depth distribution along the line of sight to the QSO Q1422+231 is recovered from two HIRES spectra using a modified version of the inversion method proposed by Nusser & Haehnelt. The first two moments of the truncated optical-depth distribution are used to constrain the density-fluctuation amplitude of the intergalactic medium (IGM) assuming that the IGM is photoionized by a metagalactic UV background and obeys a temperature-density relation. The fluctuation amplitude and the power-law index alpha of the relation between gas and neutral hydrogen (H I) density are degenerate. The rms of the IGM density at z approximate to 3.25 estimated from the first spectrum is sigma = root exp[(1.8 +/- 0.27)(2)alpha(2)] - 1, with 1.56 < alpha < 2 for plausible reionization histories. This corresponds to 0.9 less than or similar to sigma less than or similar to 2.1 with sigma(alpha = 1.7) = 1.44 +/- 0.3. The values obtained from the second spectrum are higher by approximate to 20 per cent. If the IGM density traces the dark matter (DM) as suggested by numerical simulations we have measured the fluctuation amplitude of the DM density at an effective Jeans scale of a few 100 kpc. For cold dark matter (CDM)-like power spectra the amplitude of dark matter fluctuations on these small scales depends on the cosmological density parameter Omega. For power spectra normalized to reproduce the space density of present-day clusters and with a slope parameter of Gamma = 0.21 consistent with the observed galaxy power spectrum, the inferred Omega can be expressed as: Omega = 0.61(alpha/1.7)(1.3)(x(J)/0.62)(-0.6) for a flat universe, and Omega = 0.91(alpha/1.7)(1.3)(x(J)/0.62)(-0.7) for a lambda = 0 universe. x(J) is the effective Jeans scale in (comoving) h(-1) Mpc. Based on a suite of detailed mock spectra the 1 sigma error is approximate to 25 per cent. The estimates increase with increasing Gamma. For the second spectrum we obtain 15 per cent lower values.

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