在分层贝叶斯框架中用引力波检验夸克星模型

Ziming Wang, Yong Gao, Dicong Liang, Junjie Zhao, Lijing Shao
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引用次数: 0

摘要

最近发现的引力波(GWs)为研究紧凑恒星中致密物质的状态方程(EOS)开辟了一条新途径,而这正是天文学和核物理领域的一个突出问题。未来,下一代(XG)GW 探测器将被建造出来,被认为可以提供大量的高精度观测。我们研究了利用 XG GW 观测站对质量 $m$ 和潮汐变形性 $\Lambda$ 的高精度测量来约束夸克星(QSs)的 EOS 的可能性。我们采用广泛使用的QSs包模型,由四个微观参数组成:有效包常数$B_{\rm eff}$、微扰量子色动力学修正参数$a_4$、奇异夸克质量$m_s$和配对能隙$\Delta$。在层次贝叶斯推断法的帮助下,我们第一次能够结合多个GW观测结果来推断QS的EOS。利用模拟中最大声的25个GW事件,我们发现$B_{\rm eff}$和$\Delta$的约束被收紧了几倍,而$a_4$和$m_s$的约束仍然很差。我们还研究了文献中最近提出的一个简化的二维(2-d)EOS 模型。在分析了更多的全球变暖事件后,发现该二维模型在参数估计上出现了明显的偏差,而预测的$m$-$\Lambda$关系则与完整模型保持一致。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Vetting quark-star models with gravitational waves in the hierarchical Bayesian framework
The recent discovery of gravitational waves (GWs) has opened a new avenue for investigating the equation of state (EOS) of dense matter in compact stars, which is an outstanding problem in astronomy and nuclear physics. In the future, next-generation (XG) GW detectors will be constructed, deemed to provide a large number of high-precision observations. We investigate the potential of constraining the EOS of quark stars (QSs) with high-precision measurements of mass $m$ and tidal deformability $\Lambda$ from the XG GW observatories. We adopt the widely-used bag model for QSs, consisting of four microscopic parameters: the effective bag constant $B_{\rm eff}$, the perturbative quantum chromodynamics correction parameter $a_4$, the strange quark mass $m_s$, and the pairing energy gap $\Delta$. With the help of hierarchical Bayesian inference, for the first time we are able to infer the EOS of QSs combining multiple GW observations. Using the top 25 loudest GW events in our simulation, we find that, the constraints on $B_{\rm eff}$ and $\Delta$ are tightened by several times, while $a_4$ and $m_s$ are still poorly constrained. We also study a simplified 2-dimensional (2-d) EOS model which was recently proposed in literature. The 2-d model is found to exhibit significant parameter-estimation biases as more GW events are analyzed, while the predicted $m$-$\Lambda$ relation remains consistent with the full model.
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