Answers are grounded in this paper and cite their sources.
Large-scale structure surveys in the coming years will measure the redshift-space power spectrum to unprecedented accuracy, allowing for powerful new tests of the Λ cold dark matter (ΛCDM) picture as well as measurements of particle physics parameters such as the neutrino masses. We extend the time-renormalization-group (RG) perturbative framework to redshift space, computing the power spectrum Pₛ(k,μ) in massive neutrino cosmologies with time-dependent dark energy equations of state $w(z)$. Time-RG is uniquely capable of incorporating scale-dependent growth into the Pₛ(k,μ) computation, which is important for massive neutrinos as well as modified gravity models. Although changes to $w(z)$ and the neutrino mass fraction both affect the late-time scale dependence of the nonlinear power spectrum, we find that the two effects depend differently on the line-of-sight angle μ. Finally, we use the hacc N-body code to quantify errors in the perturbative calculations. For a ΛCDM model at redshift $z=1$, our procedure predicts the monopole (quadrupole) to 1% accuracy up to a wave number 0.19h/Mpc (0.28h/Mpc), compared to 0.08h/Mpc (0.07h/Mpc) for the Kaiser approximation and 0.19h/Mpc (0.16h/Mpc) for the current state-of-the-art perturbation scheme. Our calculation agrees with the simulated redshift-space power spectrum even for neutrino masses above the current bound, and for rapidly evolving dark energy equations of state, |dw/dz|~1. Along with this article, we make our redshift-space time-RG implementation publicly available as the code redtime.
No takes yet. Share an insight, caveat, or question.
Upadhye et al. (2016) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: