The Power Spectrum of Galaxy Clustering in the Las Campanas Redshift Survey

Astronomy and Astrophysics – Astrophysics

Scientific paper

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48 pages, including 15 of 16 postscript figures, uses AASTEX v4.0 style files, to appear in ApJ. The full paper is available a

Scientific paper

10.1086/177993

The Las Campanas Redshift Survey (LCRS) contains 23697 galaxies, with an average redshift $z = 0.1$, distributed over six $1.5\arcdeg$ by $80\arcdeg$ slices in the North and South galactic caps. We have computed the power spectrum $P(k)$ for LCRS galaxies over wavelengths $\lambda = 2\pi / k = 5 - 400\ h^{-1}$~Mpc. The LCRS $P(k)$ may be approximated as $\propto k^{-1.8 \pm 0.1}$ for small scales $\lambda = 5 - 30\ h^{-1}$~Mpc, changing to $\propto k^{1 \pm 1}$ for large scales $\lambda \approx 200 - 400\ h^{-1}$~Mpc. The overall amplitude corresponds to $\sigma_8 = 1.0 \pm 0.1$ in redshift space. Comparisons to the power spectra of other redshift surveys will be presented; the LCRS results agree best with those from the combined Center for Astrophysics and Southern Sky redshift surveys. We find evidence for type- dependent clustering differences in the LCRS, such that galaxies brighter than about $M^* - 1$ appear about 50\% more strongly clustered than those fainter, and that a sample of emission galaxies shows 30\% weaker clustering than the full LCRS sample. On large scales $\lambda \gtrsim 40\ h^{-1}$~Mpc, we have also fit the LCRS results to various linear CDM models, and find that a number of them could meet the constraints set by the LCRS power spectrum, the Hubble constant range $0.5 \lesssim h \lesssim 0.8$, the abundance of galaxy clusters, and the reasonable assumption that LCRS galaxies are roughly unbiased tracers of the mass, relative to the normalization provided by the 4-year COBE DMR data. The possibilites include open CDM or flat non-zero cosmological-constant CDM models with $\Omega_0 \approx 0.4-0.6$ and shape parameter $\Gamma \approx 0.2-0.3$, as well as flat $\Omega_0 = 1$ models with massive neutrino density $\Omega_\nu \approx 0.2-0.3$ or a spectral tilt $n \approx 0.7-0.8$. (abridged)

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