论文标题

用场簇质量函数的漂移系数来限制中微子质量

Constraining the Neutrino Mass with the Drifting Coefficient of the Field Cluster Mass Function

论文作者

Ryu, Suho, Lee, Jounghun

论文摘要

通过使用现场群集质量函数的漂移系数,提出了一种新的诊断,以打破总中微子质量($m_ν$)和原始功率谱幅度($σ_{8} $)之间的脱落性。分析来自宇宙学大量中微子模拟的数据,我们首先确定在各种红移处的田间簇的数值质量函数。然后,我们将数值结果与分析模型进行比较,该分析模型的特征是一个称为漂移系数的单个参数,该参数从Einstein-de Sitter Spherical值,$δ_{SC} $,$δ_{C} $,$δ_{C} $,$δ_{C} $,在给定的质量尺度上。已经发现,即使在存在大量中微子的情况下,发现现场群集质量函数的分析模型也可以很好地工作,并且其漂移系数在不同值的宇宙学中以不同的值的$m_ν$进化。在低红移($ z \ Lessim 0.3 $)下,从$δ_{sc} $进一步较大的中微子漂移$δ_{c} $,而相反的趋势则在更高的红移($ z \ gtrsim0.3 $)处发现。推测大量中微子对现场群集质量功能的漂移系数的这种独特的依赖性效果可能有助于打破$σ_{8} $ - $m_ν$变性,我们还表明,这种新诊断对$m_ν$的敏感性从$ m_ n的情况下,$ m_ n ive $ m__ c}中微子。

A new diagnostics to break the degeneracy between the total neutrino mass ($M_ν$) and the primordial power spectrum amplitude ($σ_{8}$) by using the drifting coefficient of the field cluster mass function is presented. Analyzing the data from the Cosmological Massive Neutrino Simulations, we first determine the numerical mass functions of the field clusters at various redshifts. Then, we compare the numerical results with the analytical model characterized by a single parameter called the drifting coefficient which measures the drifts of the collapse density threshold, $δ_{c}$, from the Einstein-de Sitter spherical value, $δ_{sc}$, at a given mass scale. It is found that the analytic model for the field cluster mass function is found to work excellently even in the presence of massive neutrinos and that its drifting coefficient evolves differently in the cosmologies with different values of $M_ν$. At low redshifts ($z\lesssim 0.3$) the more massive neutrinos drift $δ_{c}$ further from $δ_{sc}$, while the opposite trend is found at higher redshifts ($z\gtrsim0.3$). Speculating that this distinct redshift-dependent effect of massive neutrinos on the drifting coefficient of the field cluster mass function might help break the $σ_{8}$-$M_ν$ degeneracy, we also show that the sensitivity of this new diagnostics to $M_ν$ is high enough to discriminate the case of $M_ν=0.1\,{\rm eV}$ from that of massless neutrinos.

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