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arXiv 2007.09009astro-ph.CO
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The Completed SDSS-IV extended Baryon Oscillation Spectroscopic Survey: Growth rate of structure measurement from anisotropic clustering analysis in configuration space between redshift 0.6 and 1.1 for the Emission Line Galaxy sample

Amélie Tamone, Anand Raichoor, Cheng Zhao, Arnaud de Mattia, Claudio Gorgoni, Etienne Burtin, Vanina Ruhlmann-Kleider, Ashley J. Ross, Shadab Alam, Will J. Perc… 展开作者

Amélie Tamone, Anand Raichoor, Cheng Zhao, Arnaud de Mattia, Claudio Gorgoni, Etienne Burtin, Vanina Ruhlmann-Kleider, Ashley J. Ross, Shadab Alam, Will J. Percival, Santiago Avila, Michael J. Chapman, Chia-Hsun Chuang, Johan Comparat, Kyle S. Dawson, Sylvain de la Torre, Hélion du Mas des Bourboux, Stephanie Escoffier, Violeta Gonzalez-Perez, Jiamin Hou, Jean-Paul Kneib, Faizan G. Mohammad, Eva-Maria Mueller, Romain Paviot, Graziano Rossi, Donald P. Schneider, Yuting Wang, Gong-Bo Zhao

英文摘要:

We present the anisotropic clustering of emission line galaxies (ELGs) from the Sloan Digital Sky Survey IV (SDSS-IV) extended Baryon Oscillation Spectroscopic Survey (eBOSS) Data Release 16 (DR16). Our sample is composed of 173,736 ELGs covering an area of 1170 deg$^2$ over the redshift range $0.6 \leq z \leq 1.1$. We use the Convolution Lagrangian Perturbation Theory in addition to the Gaussian Streaming Redshift-Space Distortions to model the Legendre multipoles of the anisotropic correlation function. We show that the eBOSS ELG correlation function measurement is affected by the contribution of a radial integral constraint that needs to be modelled to avoid biased results. To mitigate the effect from unknown angular systematics, we adopt a modified correlation function estimator that cancels out the angular modes from the clustering. At the effective redshift, $z_{\rm eff}=0.85$, including statistical and systematical uncertainties, we measure the linear growth rate of structure $fσ_8(z_{\rm eff}) = 0.35\pm0.10$, the Hubble distance $D_H(z_{\rm eff})/r_{\rm drag} = 19.1^{+1.9}_{-2.1}$ and the comoving angular diameter distance $D_M(z_{\rm eff})/r_{\rm drag} = 19.9\pm1.0$. These results are in agreement with the Fourier space analysis, leading to consensus values of: $fσ_8(z_{\rm eff}) = 0.315\pm0.095$, $D_H(z_{\rm eff})/r_{\rm drag} = 19.6^{+2.2}_{-2.1}$ and $D_M(z_{\rm eff})/r_{\rm drag} = 19.5\pm1.0$, consistent with $Λ$CDM model predictions with Planck parameters.

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