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arXiv 2212.09804astro-ph.CO
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在具有非标准声视界的宇宙学模型中利用宇宙膨胀历史约束空间曲率

Constraining the spatial curvature with cosmic expansion history in a cosmological model with a non-standard sound horizon

Jordan Stevens, Hasti Khoraminezhad, Shun Saito

AI总结:

本研究在类轴子早期暗能量模型中,结合多组CMB和BAO数据探究声视界假设对空间曲率约束的影响,发现CMB与BAO结合仍能给出极具竞争力的曲率约束结果。

摘要:

空间曲率是我们当前标准平直ΛCDM宇宙模型中最基本的参数之一。本工作旨在探究声视界尺度的假设会如何影响对空间曲率的约束。声视界是利用宇宙微波背景(CMB)和重子声学振荡(BAO)提供的标准标尺的关键物理量。作为示例,我们结合普朗克卫星、南极望远镜(SPT)、阿塔卡马宇宙学望远镜(ACT)的最新宇宙学数据集,以及斯隆数字巡天第16次数据发布中汇编的BAO数据,研究了类轴子早期暗能量(EDE)模型中的曲率约束。我们发现,与所使用的CMB数据集无关,即使考虑空间曲率,EDE模型参数也仅通过CMB功率谱就能得到与此前工作中平直情形同样精确且一致的约束。我们还证明,即便EDE模型中声视界尺度有所减小,将CMB与BAO结合对约束曲率参数仍极具效力:在对EDE模型参数进行边缘化后,ACT+BAO的情形下得到Ω_K=-0.0056±0.0031。该约束的竞争力与ΛCDM模型中普朗克+BAO的结果(Ω_K=-0.0001±0.0018)相当。

英文摘要:

Spatial curvature is one of the most fundamental parameters in our current concordance flat $Λ$CDM model of the Universe. The goal of this work is to investigate how the constraint on the spatial curvature is affected by an assumption on the sound horizon scale. The sound horizon is an essential quantity to use the standard ruler from the Cosmic Microwave Background (CMB) and Baryon Acoustic Oscillations (BAOs). As an example, we study the curvature constraint in an axion-like Early Dark Energy (EDE) model in light of recent cosmological datasets from Planck, the South Pole Telescope (SPT), and the Atacama Cosmology Telescope (ACT), as well as BAO data compiled in Sloan Digital Sky Survey Data Release 16. We find that, independent of the CMB datasets, the EDE model parameters are constrained only by the CMB power spectra as precisely and consistently as the flat case in previous work, even with the spatial curvature. We also demonstrate that combining CMB with BAO is extremely powerful to constrain the curvature parameter even with a reduction of the sound-horizon scale in an EDE model, resulting in $Ω_K=-0.0056\pm 0.0031$ in the case of ACT+BAO after marginalizing over the parameters of the EDE model. This constraint is as competitive as the Planck+BAO result in a $Λ$CDM model, $Ω_{K}=-0.0001\pm 0.0018$.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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