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Yahata, Kazuhiro; Suto, Yasushi; Kayo, Issha; Matsubara, Takahiko; Connolly, Andrew J; Vanden Berk, Daniel; Sheth, Ravi; Szapudi, István; Anderson, Scott F; Bahcall, Neta; Brinkmann, Jon; Csabai, István; Fan, Xiaohui; Loveday, Jon; Szalay, Alexander S; York, Donald
Publications of the Astronomical Society of Japan, 08/2005, Letnik: 57, Številka: 4Journal Article
We report on the first result from the clustering analysis of SDSS quasars. We computed the two-point correlation function (2PCF) of SDSS quasars in redshift space at $8\,h^{-1} \,\mathrm{Mpc} < s < 500\,h^{-1} \,\mathrm{Mpc}$ , with particular attention to its baryonic signature. Our sample consisted of 19986 quasars extracted from the SDSS Data Release 4. The redshift range of the sample is $0.72 \le z \le 2.24$ (the mean redshift is $\overline{z} = 1.46$ ) and the reddening-corrected $i$ -band apparent magnitude range is $15.0 \le m_{i,\mathrm{rc}} \le 19.1$ . Due to the relatively low number density of the quasar sample, the bump in the power spectrum due to the baryon density, $\Omega_{\mathrm{b}}$ , is not clearly visible. The effect of the baryon density is, however, to distort the overall shape of the 2PCF. The degree of distortion makes it an interesting alternate measure of the baryonic signature. Assuming a scale-independent linear bias and a spatially flat universe, we combined the observed quasar 2PCF and the predicted matter 2PCF to put constraints on $\Omega_{\mathrm{b}}$ and $\Omega_{\Lambda}$ (the cosmological constant). Our result was fitted as $0.80-2.8\Omega_{\mathrm{b}} < \Omega_{\Lambda} < 0.90-1.4\Omega_{\mathrm{b}}$ at the $2 \,\sigma$ confidence level. The “mean” bias parameter of our quasar sample is $1.59 \,{\sigma_8}^{-1}$ (for $\Omega_{\mathrm{b}} = 0.04$ and $\Omega_{\Lambda} = 0.7$ ), where $\sigma_8$ is the top-hat mass fluctuation amplitude at $8\,h^{-1} \,\mathrm{Mpc}$ . We also estimated the corresponding bias parameter of quasars at $z = 0, b_{\mathrm{QSO,Fry}}(0)$ , assuming Fry’s bias evolution model. For $\Omega_{\mathrm{b}} = 0.04, \Omega_{\Lambda} = 0.73$ , and $\Omega_{\mathrm{d}} = 0.23$ , we found $b_{\mathrm{QSO,Fry}}(0) = 0.54 + 0.83 \,{\sigma_8}^{-1}$ which is valid for $0.6 < \sigma_8 < 1.0$ .
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