论文标题

从合并背景和增长率数据中重新审查减速参数的非参数重建

Revisiting a non-parametric reconstruction of the deceleration parameter from combined background and the growth rate data

论文作者

Mukherjee, Purba, Banerjee, Narayan

论文摘要

宇宙减速参数$ Q $已使用最近的观察数据集的各种组合以非参数方式重建。在这项工作中考虑了超新星(SN)距离模量数据,包括完整系统学和Baryon声学振荡(BAO)数据的哈勃参数的宇宙计时仪(CC)测量。从重建的$ Q $中估计,红移$ z_t $发生在过去的过渡到延迟加速阶段的过渡。选中了来自Planck 2020估算值的非零空间曲率的可能影响。研究了与最近的普朗克2020和RIESS 2021探针相比,在$4.2σ$级别上包括不同$ H_0 $的测量结果。结果表明,从过去的减速阶段到晚期加速阶段的过渡发生在红移范围内$ 0.5 <z <1 $。对于$ z> 1 $,在组合CC和SN数据的情况下,观察到重建后的$ Q $具有非单调演变。在引入BAO数据时,重建的$ Q $显示了$ z \ gtrsim1 $的振荡行为。为了研究物质扰动的效果,从红移空间扭曲(RSD)中的增长率数据用于重建$ Q $。使用$ \ MATHCAL {O} M(Z)$诊断,我们将$λ$ CDM的有效性推断为一致性检查。 $λ$ CDM型号非常一致,并在所有重建的域中的2 $σ$级别中都包含。

The cosmic deceleration parameter $q$ has been reconstructed in a non-parametric way using various combinations of recent observational datasets. The Pantheon compilation of the Supernova (SN) distance modulus data, the Cosmic Chronometer (CC) measurements of the Hubble parameter including the full systematics and the Baryon Acoustic Oscillation (BAO) data have been considered in this work. The redshift $z_t$, where the transition from a past decelerated to a late-time accelerated phase of evolution occurs, is estimated from the reconstructed $q$. The possible effect of a non-zero spatial curvature from the Planck 2020 estimate is checked. The outcome of including different $H_0$ measurements from recent Planck 2020 and Riess 2021 probes having a maximum discrepancy at the $4.2σ$ level, is investigated. Results indicate that the transition from a past decelerated phase to the late-time accelerated phase occurs within the redshift range $0.5<z<1$. For $z>1$, the reconstructed $q$ is observed to have a non-monotonic evolution in case of the combined CC and SN data. On introducing the BAO data, the reconstructed $q$ shows an oscillating behaviour for $z\gtrsim1$. To investigate the effect of matter perturbations, the growth rate data from the Redshift-Space Distortions (RSD) are utilized in reconstructing $q$. Using the $\mathcal{O}m(z)$ diagnostic, we draw inferences on the validity of $Λ$CDM as a consistency check. The $Λ$CDM model is well consistent and included at the 2$σ$ level in the domain of all the reconstructions.

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