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Modeling integrated properties and the polarization of the Sunyaev-Zeldovich effect

机译:建模综合特性和Sunyaev-Zeldovich效应的极化

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Two little explored aspects of Compton scattering of the CMB in clusters are discussed: the statistical properties of the Sunyaev-Zeldovich (S-Z) effect in the context of a non-Gaussian density fluctuation field, and the polarization patterns in a hydrodynamically-sim-ulated cluster. We have calculated and compared the power spectrum and cluster number counts predicted within the framework of two density fields that yield different cluster mass functions at high redshifts. This is done for the usual Press and Schechter mass function, which is based on a Gaussian density fluctuation field, and for a mass function based on a χ~2 -distributed density field. We quantify the significant differences in the respective integrated S-Z observables in these two models. S-Z polarization levels and patterns strongly depend on the non-uniform distributions of intracluster gas and on peculiar and internal velocities. We have therefore calculated the patterns of two polarization components that are produced when the CMB is doubly scattered in a simulated cluster. These are found to be very different than the patterns calculated based on spherical clusters with uniform structure and simplified gas distribution.
机译:讨论了群集中CMB康普顿散射的两个很少探索的方面:非高斯密度波动场背景下的Sunyaev-Zeldovich(SZ)效应的统计性质,以及在流体动力学模拟中的极化模式簇。我们已经计算并比较了在两个密度场的框架内预测的功率谱和簇数计数,这些密度场在高红移时产生不同的簇质量函数。这是针对基于高斯密度波动场的常规Press和Schechter质量函数,以及基于χ〜2分布密度场的质量函数完成的。我们量化了这两个模型中各个集成S-Z观测值的显着差异。 S-Z极化水平和图案在很大程度上取决于团簇内气体的不均匀分布以及独特和内部的速度。因此,我们计算了当CMB在模拟集群中被双重散射时产生的两个偏振分量的模式。发现这些与基于具有均匀结构和简化气体分布的球形簇计算的模式有很大不同。

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