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首页> 外文期刊>International journal of modern physics, D. Gravitation, astrophysics, cosmology >Peaks in the CMBR power spectrum. II. Physical interpretation for any cosmological scenario
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Peaks in the CMBR power spectrum. II. Physical interpretation for any cosmological scenario

机译:CMBR功率谱中的峰值。二。任何宇宙场景的物理解释

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摘要

In a previous paper (part I), the mathematical properties of the cosmic microwave background radiation (CMBR) power spectrum which presents oscillations were discussed. Here, we discuss the physical interpretation: a power spectrum with oscillations is a rather normal characteristic expected from any fluid with clouds of overdensities that emit/absorb radiation or interact gravitationally with the photons, and with a finite range of sizes and distances for those clouds. The standard cosmological interpretation of "acoustic" peaks is just a particular case; peaks in the power spectrum might be generated in scenarios within some alternative cosmological model that have nothing to do with oscillations due to gravitational compression in a fluid. We also calculate the angular correlation function of the anisotropies from the Wilkinson Microwave Anisotropy Probe (WMAP)-7 yr and ACT data, in an attempt to derive the minimum number of parameters a polynomial function should have to fit it: a set of polynomial functions with a total of ≈ 6 free parameters, apart from the amplitude, is enough to reproduce the first two peaks. However, the standard model with six tunable free parameters also reproduces higher-order peaks, giving the standard model a higher confidence. At present, while no simple function with six free parameters is found to give a fit as good as the one given by the standard cosmological model, we may consider the predictive power of the standard model beyond an instrumentalist approach (such as the Ptolemaic astronomy model of the orbits of the planets).
机译:在上一篇文章(第一部分)中,讨论了呈现振荡的宇宙微波背景辐射(CMBR)功率谱的数学特性。在这里,我们讨论物理解释:带有振动的功率谱是任何具有超密度云的流体的正常现象,该云具有发射/吸收辐射或与光子发生引力相互作用的超密度云,并且这些云的大小和距离在有限范围内。对“声学”峰的标准宇宙学解释只是一个特殊情况。功率谱中的峰值可能是在某些替代宇宙学模型中的场景中产生的,这些场景与由于流体中的重力压缩而引起的振荡无关。我们还从威尔金森微波各向异性探测器(WMAP)-7 yr和ACT数据计算出各向异性的角相关函数,以试图得出多项式函数必须拟合的最小参数数量:一组多项式函数除振幅外,总共约有6个自由参数足以重现前两个峰。但是,具有六个可调自由参数的标准模型也会重现更高阶的峰,从而使标准模型具有更高的置信度。目前,虽然没有发现具有六个自由参数的简单函数能提​​供与标准宇宙学模型所给出的函数一样好的拟合,但是我们可以考虑标准模型的预测能力超出了工具主义方法(例如托勒密天文学模型)行星的轨道)。

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