论文标题

用爱因斯坦望远镜和宇宙资源管理器对宇宙偶极子的检测和估计

Detection and estimation of the cosmic dipole with the Einstein Telescope and Cosmic Explorer

论文作者

Mastrogiovanni, S., Bonvin, C., Cusin, G., Foffa, S.

论文摘要

标准宇宙学模型的开放问题之一是从宇宙微波背景(CMB)以及类星体和无线电来源的数量计数中测得的宇宙偶极子的值。这些测量值目前处于张力状态,数量计数偶极子是CMB测量中预期的2-5倍。这种差异已被指出,可能表明宇宙原理无效。在本文中,我们探讨了从未来下一代检测器Einstein望远镜和宇宙资源管理器中检测到的紧凑型二进制合并从紧凑型二元合并中检测和估算宇宙偶极子(GWS)的可能性。我们对预期信号进行了建模,并表明对于二进制黑洞,检测数量计数中的偶极幅度与人群的特征无关,并提供了一种无系统的工具来估计观察者速度。我们引入了从GW检测数量计数中检测宇宙偶极子的技术,并估计其重要性。我们表明,GW偶极子与射电星系中偶极子的振幅一致,可以以$>3σ$的意义来检测到具有几年的观察($ 10^6 $ GW检测),并且估计具有16美元\%$ $ $ precision,而GW二极管则与CMB一致,至少需要$ 10^7 $ GW的事件。我们还证明了GW检测的总数$ n _ {\ rm tot} $将能够检测使用振幅$ v_o/c \ simeq1/\ sqrt {n _ {\ rm tot}} $的偶极子。

One of the open issues of the standard cosmological model is the value of the cosmic dipole measured from the Cosmic Microwave Background (CMB), as well as from the number count of quasars and radio sources. These measurements are currently in tension, with the number count dipole being 2-5 times larger than expected from CMB measurements. This discrepancy has been pointed out as a possible indication that the cosmological principle is not valid. In this paper, we explore the possibility of detecting and estimating the cosmic dipole with gravitational waves (GWs) from compact binary mergers detected by the future next-generation detectors Einstein Telescope and Cosmic Explorer. We model the expected signal and show that for binary black holes, the dipole amplitude in the number count of detections is independent of the characteristics of the population and provides a systematic-free tool to estimate the observer velocity. We introduce techniques to detect the cosmic dipole from number counting of GW detections and estimate its significance. We show that a GW dipole consistent with the amplitude of the dipole in radio galaxies would be detectable with $>3σ$ significance with a few years of observation ($10^6$ GW detections) and estimated with a $16\%$ precision, while a GW dipole consistent with the CMB one would require at least $10^7$ GW events for a confident detection. We also demonstrate that a total number $N_{\rm tot}$ of GW detections would be able to detect a dipole with amplitude $v_o/c \simeq1/\sqrt{N_{\rm tot}}$.

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