论文标题
Planck 2018 Legacy发行和$ H_0 $张力之后的非线性互动宇宙学模型
Nonlinear interacting cosmological models after Planck 2018 legacy release and the $H_0$ tension
论文作者
论文摘要
相互作用的暗能模型以对宇宙巧合问题以及几个观察性问题的解释而广为人知。根据最近的观察数据,到目前为止,我们关注的是文献,暗物质和暗能量之间的相互作用函数总是值得怀疑的,因为没有这样的基本理论可以得出它。因此,在这项工作中,我们通过提出两个新的非线性交互作用来提出这个问题,并使用宇宙微波背景(CMB)(CMB)限制它们,来自Planck 2018,Baryon声学振荡(BAO)(BAO),暗能量调查,黑暗能源调查以及Hubble常数$ H_0 $的测量来自Hubble Space Telescope(Hubble Space to to Darkescope(HST)2019年的be h_0 $。假定宇宙是均匀的和各向同性的,空间曲率为零。我们的分析报告说,观察数据始终允许非零的相互作用,并且状态的暗能量方程弯曲了幻影制度。特别是,当HST的$ H_0 $添加到Planck 2018+Bao中时,我们找到了以超过$2σ$置信度的非零耦合的证据。我们的分析还报告说,对于这两种型号,$ h_0 $都接近其本地测量值,从而减轻了$ H_0 $张力。特别是,其中一种交互模型完美地解决了$ H_0 $张力。
Interacting dark energy models are widely renowned for giving an explanation to the cosmic coincidence problem as well as several observational issues. According to the recent observational data, and so far we are concerned with the literature, the choice of the interaction function between dark matter and dark energy is always questionable since there is no such underlying theory that could derive it. Thus, in this work we have raised this issue by proposing two new nonlinear interaction functions and constrain them using cosmic microwave background (CMB) from Planck 2018, baryon acoustic oscillations (BAO), dark energy survey and a measurement of the Hubble constant $H_0$ from Hubble Space Telescope (HST) 2019. The dark energy equation of state is considered to be constant throughout the work and the geometry of the universe is assumed to be homogeneous and isotropic with zero spatial curvature. Our analyses report that a non-zero interaction is always allowed by the observational data and the dark energy equation of state is bent towards the phantom regime. In particular, when $H_0$ from HST is added to Planck 2018+BAO, we find an evidence for a non-zero coupling at more than $2σ$ confidence level. Our analyses also report that for both the models, $H_0$ is close to its local measurements and thus alleviating the $H_0$ tension. In particular, one of the interacting models perfectly solves the $H_0$ tension.