Hubble tension and absolute constraints on the local Hubble parameter.

V. Gurzadyan, A. Stepanian
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引用次数: 10

Abstract

It is shown that, from the two independent approaches of McCrea-Milne and of Zeldovich, one can fully recover the set equations corresponding to relativistic equations of the expanding universe of Friedmann-Lemaitre-Robertson-Walker geometry. Although similar, the Newtonian and relativistic set of equations, have principal difference in the content and hence define two flows, local and global ones, thus naturally exposing the Hubble tension at presence of the cosmological constant \Lambda. From that, we obtain "absolute" constraints on the lower and upper values for the local Hubble parameter, \sqrt{\Lambda c^2/3} \simeq 56.2 and \sqrt{\Lambda c^2} \simeq 97.3$ (km/sec Mpc^{-1}), respectively. The link to the so-called "maximum force/tension" issue in cosmological models is revealed.
哈勃张力和局部哈勃参数的绝对约束。
证明了从McCrea-Milne和Zeldovich两种独立的方法中,可以完全恢复与friedman - lemaitre - robertson - walker几何膨胀宇宙的相对论性方程相对应的集合方程。虽然相似,牛顿和相对论的一组方程,在内容上有主要的区别,因此定义了两种流,局部流和全局流,因此自然地暴露了哈勃张力在宇宙常数\Lambda的存在。由此,我们分别得到了局部哈勃参数\sqrt{\Lambda c^2/3} \simeq 56.2和\sqrt{\Lambda c^2} \simeq 97.3$ (km/sec Mpc^{-1})的下限和上限的“绝对”约束。揭示了宇宙模型中所谓的“最大力/张力”问题的联系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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