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首页> 外文期刊>International Journal of Theoretical Physics: A Journal of Original Research and Reviews in Theoretical Physics and Related Mathematics, Dedicated to the Unification of Physics >Testing the Distance-Duality Relation from Hubble, Galaxy Clusters and Type Ia Supernovae Data with Model Independent Methods
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Testing the Distance-Duality Relation from Hubble, Galaxy Clusters and Type Ia Supernovae Data with Model Independent Methods

机译:使用模型独立方法测试哈勃,星系团和Ia型超新星数据的距离-对偶关系

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In this paper, we perform cosmological-model-independent tests for the distance-duality (DD) relation eta(z)=D (L)(1+z)(-2)/D (A) by combining the angular diameter distance D (A)(or comoving distances D (c) ) with the luminosity distance D (L). The D (A) are provided by two galaxy clusters samples compiled by De Filippis et al. (the elliptical beta model), Bonamente et al. (the spherical beta model), the D (c) are obtained from Hubble parameter data and D (L) are given from the Union2.1 supernovae (SNe) Ia compilation. We employ two methods, i.e., method A: binning the SNe Ia data within the range Delta z=|z-z (SNe)|< 0.005, and method B: reconstructing the D (L)(z) by smoothing the noise of Union2.1 data set over redshift with the Gaussian smoothing function, to obtain D (L) associated with the redshits of the observed D (A) or D (c). Four parameterizations for eta(z), i.e., eta(z)=1+eta (0) z, eta(z)=1+eta (0) z/(1+z), eta(z)=1+eta (0) z/(1+z)(2) and eta(z)=1-eta (0) ln(1+z), are adopted for the DD relation. We find that DD relation is consistent with the present observational data, and the results we obtained are not sensitive to the method and parameterization.
机译:在本文中,我们通过结合角直径距离对距离-对偶性(DD)关系eta(z)= D(L)(1 + z)(-2)/ D(A)进行了宇宙模型无关的测试D(A)(或共同移动距离D(c))与光度距离D(L)的关系。 D(A)由De Filippis等人编辑的两个星系团样本提供。 (椭圆形β模型),Bonamente等人。 (球形β模型),D(c)从哈勃参数数据获得,D(L)从Union2.1超新星(SNe)Ia编译给出。我们采用两种方法,即方法A:在Delta z = | zz(SNe)| <0.005的范围内对SNe Ia数据进行装箱,方法B:通过对Union2的噪声进行平滑来重建D(L)(z)。使用高斯平滑函数对红移设置1个数据,以获得与观测到的D(A)或D(c)的红光相关的D(L)。 eta(z)的四个参数化,即eta(z)= 1 + eta(0)z,eta(z)= 1 + eta(0)z /(1 + z),eta(z)= 1 + eta DD关系采用(0)z /(1 + z)(2)和eta(z)= 1-eta(0)ln(1 + z)。我们发现DD关系与当前的观测数据是一致的,并且我们获得的结果对方法和参数化并不敏感。

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