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Probing the cosmic distance-duality relation with the Sunyaev-Zel’dovich effect, X-ray observations and supernovae Ia

机译:用Sunyaev-Zel’dovich效应,X射线观测和超新星Ia探测宇宙距离对偶关系

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Context. The angular diameter distances toward galaxy clusters can be determined with measurements of Sunyaev-Zel’dovich effect and X-ray surface brightness combined with the validity of the distance-duality relation, DL(z)(1?+?z)2/DA(z)?=?1, where DL(z) and DA(z) are, respectively, the luminosity and angular diameter distances. This combination enables us to probe galaxy cluster physics or even to test the validity of the distance-duality relation itself. Aims. We explore these possibilities based on two different, but complementary approaches. Firstly, in order to constrain the possible galaxy cluster morphologies, the validity of the distance-duality relation (DD relation) is assumed in the ΛCDM framework (WMAP7). Secondly, by adopting a cosmological-model-independent test, we directly confront the angular diameters from galaxy clusters with two supernovae Ia (SNe Ia) subsamples (carefully chosen to coincide with the cluster positions). The influence of the different SNe Ia light-curve fitters in the previous analysis are also discussed. Methods. We assumed that η is a function of the redshift parametrized by two different relations: η(z)?=?1?+?η0z, and η(z)?=?1?+?η0z/(1?+?z), where η0 is a constant parameter quantifying the possible departure from the strict validity of the DD relation. In order to determine the probability density function (PDF) of η0, we considered the angular diameter distances from galaxy clusters recently studied by two different groups by assuming elliptical and spherical isothermal β models and spherical non-isothermal β model. The strict validity of the DD relation will occur only if the maximum value of η0 PDF is centered on η0?=?0. Results. For both approaches we find that the elliptical β model agrees with the distance-duality relation, whereas the non-isothermal spherical description is, in the best scenario, only marginally compatible. We find that the two-light curve fitters (SALT2 and MLCS2K2) present a statistically significant conflict, and a joint analysis involving the different approaches suggests that clusters are endowed with an elliptical geometry as previously assumed. Conclusions. The statistical analysis presented here provides new evidence that the true geometry of clusters is elliptical. In principle, it is remarkable that a local property such as the geometry of galaxy clusters might be constrained by a global argument like the one provided by the cosmological distance-duality relation.
机译:上下文。可以通过测量Sunyaev-Zel'dovich效应和X射线表面亮度并结合距离-对偶关系的有效性DL(z)(1?+?z)2 / DA来确定朝向星系团的角直径距离(z)θ=θ1,其中DL(z)和DA(z)分别是发光度和角直径距离。这种结合使我们能够探索星系团物理,甚至可以检验距离对偶关系本身的有效性。目的我们基于两种不同但互补的方法探索这些可能性。首先,为了约束可能的星系团形态,在ΛCDM框架(WMAP7)中假设了距离-对偶关系(DD关系)的有效性。其次,通过采用独立于宇宙学模型的检验,我们直接面对了两个超新星Ia(SNe Ia)子样本(精心选择与星团位置重合)的星系星团的角直径。还讨论了先前分析中不同的SNe Ia光曲线钳工的影响。方法。我们假设η是由两个不同关系参数化的红移的函数:η(z)?=?1?+?η0z,η(z)?=?1?+?η0z/(1?+?z) ,其中η0是一个常量参数,用于量化可能偏离DD关系的严格有效性的参数。为了确定η0的概率密度函数(PDF),我们通过假设椭圆和球形等温β模型和球形非等温β模型,考虑了两个不同组最近研究的星系团距角直径的距离。仅当η0PDF的最大值以η0?=?0为中心时,才会发生DD关系的严格有效性。结果。对于这两种方法,我们发现椭圆β模型与距离-对偶关系一致,而在最佳情况下,非等温球面描述仅在边际上兼容。我们发现,两光曲线拟合器(SALT2和MLCS2K2)存在统计学上的显着冲突,并且涉及不同方法的联合分析表明,聚类具有先前假定的椭圆几何形状。结论。这里介绍的统计分析提供了新的证据,证明了簇的真实几何形状是椭圆形的。原则上,值得注意的是,像银河系星团的几何形状这样的局部特性可能会受到像宇宙学距离对偶关系所提供的全局论证的约束。

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