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arXiv 1911.02402astro-ph.CO
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陡态方程下暗能量模型的非线性结构形成

Non-linear Structure Formation for Dark Energy Models with a Steep Equation of State

N. Chandrachani Devi, M. Jaber-Bravo, G. Aguilar-Argüello, O. Valenzuela, A. de la Macorra, H. Velázquez

摘要:

我们研究了大尺度结构形成的非线性机制,考虑了由陡峭状态方程参数化(SEoS)$w(z)=w_0+w_i\frac{(z/z_T)^q}{1+(z/z_T)^q}$确定的动力学暗能量(DE)分量。为了以较低的计算成本进行模型探索,我们修改了公共代码L-PICOLA。我们通过拉格朗日坐标系中的一阶和二阶物质微扰以及展开参数来引入DE模型。我们在非线性物质功率谱($P_k$),晕质量函数(HMF)和两点相关函数(2 PCF)中分析SEoS模型相对于$Λ$ CDM的偏差。在量化DE场中的陡峭(SEoS-I)和平滑转变(CPL-lim)的性质时,未观察到陡峭转变的特征,而是分别发现了在$\sim 2-3\%$水平下$P_k$中DE行为的总体影响和在$z=0$水平下$\sim 3-4\%$相对于$Λ$ CDM的差异。HMF显示了在高质量端区分模型的可能性。被称为SEoS-II的仅假设背景和线性扰动的最佳拟合模型在很大程度上偏离了$Λ$ CDM和当前研究非线性增长的观测结果。SEoS-II中的这种大偏差也相应地量化了动力学DE和所包含的大量物质$Ω_{m0}$和$H_{0}$的组合效应。2 PCF结果相对稳健,SEoS-I和CPL-lim存在$\sim 1-2 \%$偏差,整个$r$与$Λ$ CDM存在SEoS-II的显著偏差。最后,我们得出结论,寻找可行的DE模型(如SEoS)必须包括非线性增长约束。

英文摘要:

We study the nonlinear regime of large scale structure formation considering a dynamical dark energy (DE) component determined by a Steep Equation of State parametrization (SEoS) $w(z)=w_0+w_i\frac{(z/z_T)^q}{1+(z/z_T)^q}$. In order to perform the model exploration at low computational cost, we modified the public code L-PICOLA. We incorporate the DE model by means of the first and second-order matter perturbations in the Lagrangian frame and the expansion parameter. We analyze deviations of SEoS models with respect to $Λ$CDM in the non-linear matter power spectrum ($P_k$), the halo mass function (HMF), and the two-point correlation function (2PCF). On quantifying the nature of steep (SEoS-I) and smooth transitions in DE field (CPL-lim), no signature of steep transition is observed, rather found the overall impact of DE behaviors in $P_k$ at level of $\sim 2-3\%$ and $\sim 3-4\%$ differences w.r.t $Λ$CDM at $z=0$ respectively. HMF shows the possibility to distinguish between the models at the high mass ends. The best-fitted model assuming only background and linear perturbations dubbed as SEoS-II largely deviates from $Λ$CDM and current observations on studying the nonlinear growth. This large deviation in SEoS-II also quantified the combined effect of the dynamical DE and the larger amount of matter contained, $Ω_{m0}$ and $H_{0}$ accordingly. 2PCF results are relatively robust with $\sim 1-2 \%$ deviation for SEoS-I and CPL-lim and a significant deviation for SEoS-II throughout $r$ from $Λ$CDM. Finally, we conclude that the search for viable DE models (like the SEoS) must include non-linear growth constraints.

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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