2003
DOI: 10.1086/345424
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Linear Gas Dynamics in the Expanding Universe

Abstract: We investigate the relationship between the dark matter and baryons in the linear regime. This relation is quantified by the so-called '' filtering scale.'' We show that a simple Gaussian Ansatz that uses the filtering scale provides a good approximation to the exact solution.

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Cited by 28 publications
(38 citation statements)
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“…Gnedin (2000) extended the usefulness of the filtering mass to the fully non‐linear regime by showing that it is also related to another characteristic mass scale – the largest halo mass for which the gas content is substantially suppressed compared to the cosmic fraction. As we show below, if we follow previous calculations (Gnedin & Hui 1998; Gnedin 2000; Gnedin et al 2003), we find a characteristic mass at high redshift of ∼10 6 M ⊙ , approximately constant at z ≳ 60 and decreasing only slowly with time afterwards. This is somewhat larger than the mass scale of the first objects and suggests a potent effect on the formation of the first objects.…”
Section: Introductionsupporting
confidence: 86%
“…Gnedin (2000) extended the usefulness of the filtering mass to the fully non‐linear regime by showing that it is also related to another characteristic mass scale – the largest halo mass for which the gas content is substantially suppressed compared to the cosmic fraction. As we show below, if we follow previous calculations (Gnedin & Hui 1998; Gnedin 2000; Gnedin et al 2003), we find a characteristic mass at high redshift of ∼10 6 M ⊙ , approximately constant at z ≳ 60 and decreasing only slowly with time afterwards. This is somewhat larger than the mass scale of the first objects and suggests a potent effect on the formation of the first objects.…”
Section: Introductionsupporting
confidence: 86%
“…We take the k ‐space filter W b to be a Gaussian. Such a filter gives a good fit to the gas fluctuations over a wide range of wavenumber (Gnedin et al 2003; see also Zaroubi et al 2006). In principle, we expect k F to depend on the physical state of the IGM.…”
Section: Generating Mock Quasar Spectramentioning
confidence: 99%
“…This effect can be modelled by a window function W g ( k ) such that P g ( k ) = W 2 g ( k ) P DM ( k ), which can be choose as a Gaussian window function (see e.g. Hui & Gnedin 1997; Gnedin 2000; Gnedin et al 2003). In an adiabatically evolving universe, gas traces dark matter down to very small scales and W g would be effectively unity.…”
Section: The Analytical Modelmentioning
confidence: 99%