论文标题
对规模融合模型的红移限制低下
Low redshift constraints on scale-covariant models
论文作者
论文摘要
寻找一种物理模型,解释了观察到的宇宙最近加速度是现代基本宇宙学的一项令人信服的任务。最近,Fernandes \ textit {等}在Maeder的比例不变模型上提出了低红移观测约束。从现象学上讲,这可以解释为具有时间依赖性宇宙常数的双重理论。结果表明,物质密度$ω_m\ sim0.3 $非常适合数据,并且最佳拟合模型将需要具有较小密度且状态参数的显着正方程的流体。该模型是Canuto \ textit {等}的早期和更广泛模型的特殊情况,我们在这里研究。具体而言,我们在两种不同的情况下考虑:作为$λ$ CDM的真正替代品(即,没有任何宇宙常数),并且是其参数扩展(其中宇宙常数和新机制都可以共存,并且两者的相对贡献都由数据确定)。我们发现,第一个方案原则上可以符合低频数据(但是良好的拟合将需要模型参数的值,例如状态方程,与其他数据冲突),而在第二个偏差中,偏离$λ$ CDM的偏差被限制为小。
The search for a physical model which explains the observed recent acceleration of the universe is a compelling task of modern fundamental cosmology. Recently Fernandes \textit{et al.} presented low redshift observational constraints on a scale invariant model by Maeder. Phenomenologically this can be interpreted as a bimetric theory with a time-dependent cosmological constant. It was shown that a matter density $Ω_m\sim0.3$ is a poor fit to the data, and the best-fit model would require a fluid with a much smaller density and a significantly positive equation of state parameter. This model is a particular case of an earlier and broader class of models by Canuto \textit{et al.}, which we study here. Specifically, we consider it in two distinct scenarios: as a genuine alternative to $Λ$CDM (i.e., without any cosmological constant) and as a parametric extension thereof (where both a cosmological constant and the new mechanism can coexist, and the relative contributions of both are determined by the data). We find that the first scenario can in principle fit the low-redshift data (but a good fit would require values of model parameters, such as the matter equation of state, in conflict with other data), while in the second one the deviation from $Λ$CDM is constrained to be small.