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arXiv 2301.09591astro-ph.CO
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用宇宙计时器校准距离阶梯并测量宇宙曲率:一项模型无关研究

Cosmic chronometers to calibrate the ladders and measure the curvature of the Universe. A model-independent study

Arianna Favale, Adrià Gómez-Valent, Marina Migliaccio

AI总结:

该研究结合CCH、Pantheon+与BAO数据,用高斯过程检验SNIa绝对星等、曲率和声视界的一致性,并在模型无关框架下约束H_0与宇宙曲率。

摘要:

我们利用关于宇宙计时器(CCH)的最新数据以及Ia型超新星(SNIa)的Pantheon+汇编,采用模型无关方法,在z≲2时检验SNIa绝对星等M的恒定性和宇宙学原理(CP)的稳健性。为此,我们使用高斯过程重建M(z)和曲率参数Ω_k(z)。此外,我们将CCH与来自多个星系巡天(6dFGS、BOSS、eBOSS、WiggleZ、DES Y3)的重子声学振荡(BAO)数据相结合,从每个BAO数据点测量重子拖曳时期的声视界r_d,并检查它们的一致性。鉴于CCH所允许的精度,我们发现M(z)、Ω_k(z)和r_d(z)在小于68%置信水平下与常数值完全相容。这证明了我们最终分析的合理性:在CP成立、引力的度规描述以及恒星天体附近的标准物理有效的条件下,我们以其他方面模型无关的方式对这些常数参数施加约束。如果排除SH0ES所使用宿主星系中包含的SNIa,我们的结果为M=(-19.314^{+0.086}_{-0.108}) mag,r_d=(142.3±5.3) Mpc,Ω_k=-0.07^{+0.12}_{-0.15},H_0=(71.5±3.1) km/s/Mpc(68%置信水平)。这些数值独立于涉及H_0张力的主要数据集,即宇宙微波背景和宇宙距离阶梯的前两级。相反,如果我们还考虑由造父变星校准的宿主星系中的SNIa,则测得M=(-19.252^{+0.024}_{-0.036}) mag,r_d=(141.9^{+5.6}_{-4.9}) Mpc,Ω_k=-0.10^{+0.12}_{-0.15},H_0=(74.0^{+0.9}_{-1.0}) km/s/Mpc。

英文摘要:

We use the state-of-the-art data on cosmic chronometers (CCH) and the Pantheon+ compilation of supernovae of Type Ia (SNIa) to test the constancy of the SNIa absolute magnitude, $M$, and the robustness of the cosmological principle (CP) at $z\lesssim 2$ with a model-agnostic approach. We do so by reconstructing $M(z)$ and the curvature parameter $Ω_{k}(z)$ using Gaussian Processes. Moreover, we use CCH in combination with data on baryon acoustic oscillations (BAO) from various galaxy surveys (6dFGS, BOSS, eBOSS, WiggleZ, DES Y3) to measure the sound horizon at the baryon-drag epoch, $r_d$, from each BAO data point and check their consistency. Given the precision allowed by the CCH, we find that $M(z)$, $Ω_k(z)$ and $r_d(z)$ are fully compatible (at $<68\%$ C.L.) with constant values. This justifies our final analyses, in which we put constraints on these constant parameters under the validity of the CP, the metric description of gravity and standard physics in the vicinity of the stellar objects, but otherwise in a model-independent way. If we exclude the SNIa contained in the host galaxies employed by SH0ES, our results read $M=(-19.314^{+0.086}_{-0.108})$ mag, $r_d=(142.3\pm 5.3)$ Mpc and $Ω_k=-0.07^{+0.12}_{-0.15}$, with $H_0=(71.5\pm 3.1)$ km/s/Mpc ($68\%$ C.L.). These values are independent from the main data sets involved in the $H_0$ tension, namely, the cosmic microwave background and the first two rungs of the cosmic distance ladder. If, instead, we also consider the SNIa in the host galaxies, calibrated with Cepheids, we measure $M=(-19.252^{+0.024}_{-0.036})$ mag, $r_d=(141.9^{+5.6}_{-4.9})$ Mpc, $Ω_k=-0.10^{+0.12}_{-0.15}$ and $H_0=(74.0^{+0.9}_{-1.0})$ km/s/Mpc.

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