A test of the nature of cosmic acceleration using galaxy redshift distortions
L. Guzzo, M. Pierleoni, B. Meneux, E. Branchini, O. Le Fevre, C., Marinoni, B. Garilli, J. Blaizot, G. De Lucia, A. Pollo, H. J. McCracken, D., Bottini, V. Le Brun, D. Maccagni, J. P. Picat, R. Scaramella, M. Scodeggio,, L. Tresse, G. Vettolani, A. Zanichelli, C. Adami

TL;DR
This paper measures galaxy redshift distortions at redshift 0.8 to test models of cosmic acceleration, finding results consistent with a cosmological constant but with large uncertainties that future surveys could reduce.
Contribution
It provides the first measurement of galaxy clustering anisotropy at z=0.8 using a large faint galaxy survey, testing dark energy models through structure growth.
Findings
Measured anisotropy parameter b = 0.70 +/- 0.26
Estimated growth rate of structure f = 0.91 +/- 0.36
Results consistent with cosmological constant model
Abstract
Observations of distant supernovae indicate that the Universe is now in a phase of accelerated expansion the physical cause of which is a mystery. Formally, this requires the inclusion of a term acting as a negative pressure in the equations of cosmic expansion, accounting for about 75 per cent of the total energy density in the Universe. The simplest option for this "dark energy" corresponds to a cosmological constant, perhaps related to the quantum vacuum energy. Physically viable alternatives invoke either the presence of a scalar field with an evolving equation of state, or extensions of general relativity involving higher-order curvature terms or extra dimensions. Although they produce similar expansion rates, different models predict measurable differences in the growth rate of large-scale structure with cosmic time. A fingerprint of this growth is provided by coherent galaxy…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
