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and Cosmology

Extragalactic Astronomy and Cosmology: An Introduction

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8.1 Redshift Surveys of Galaxies<br />

315<br />

Fig. 8.4. Left: the power spectrum of galaxies is displayed,<br />

as determined from different galaxy surveys, where Δ 2 (k) ∝<br />

k 3 P(k) is a dimensionless description of the power spectrum.<br />

Right: model spectra for Δ(k) are plotted, where Γ varies<br />

from 0.5 (uppermost curve) to 0.2; the data from the various<br />

surveys have been suitably averaged. We see that a value of<br />

Γ ∼ 0.25 for the shape parameter fits the observations quite<br />

well<br />

Fig. 8.5. Left: power spectrum of the galaxy distribution as<br />

measured in the 2dFGRS (points with error bars), here represented<br />

as Δ 2 (k) ∝ k 3 P(k). The curves show power spectra<br />

from CDM models with different shape parameter Γ = Ω m h,<br />

<strong>and</strong> two values of Ω b : one as obtained from primordial nucleosynthesis<br />

(BBN, solid curves), <strong>and</strong> the other for models<br />

without baryons (dashed curves). The Hubble constant h = 0.7<br />

<strong>and</strong> the slope n s = 1 of the primordial power spectrum were<br />

assumed. A very good fit to the observational data is obtained<br />

for Γ ≈ 0.2 (from Peacock, 2003, astro-ph/0309240). Right:<br />

confidence contours in the Ω m h–Ω b /Ω m -plane. Two regions<br />

in parameter space are seen to provide good fits to the data.<br />

The upper region is incompatible with many other cosmological<br />

data. In contrast, the lower left domain in parameter space<br />

is in remarkable agreement with measurements from BBN<br />

(see Sect. 4.4.4), with the baryon fraction in clusters of galaxies<br />

(see Sect. 8.2.3), <strong>and</strong> with CMB anisotropy measurements<br />

(see Sect. 8.6)

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