致密恒星中的QCD彩色超导性:引力波信号GW190814的色味锁定夸克星候选者

Z. Roupas, G. Panotopoulos, I. Lopes
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引用次数: 23

摘要

在足够高的密度和低温下,物质预计会表现为形成库珀对的夸克的简并费米气体,即一种彩色超导体,正如Alford, Rajagopal和Wilczek最初提出的那样。基态是一种超流体,一种打破手性对称的电磁绝缘体,称为色香味锁相。如果这种相位发生在致密恒星的核心,其最大质量可能超过强子物质的质量。引力波信号GW190814涉及一个质量为$2.6{\rm M}_\odot$的致密天体,位于所谓的低质量间隙内。由于它太重而不可能是中子星,又太轻而不可能是黑洞,所以它的性质还没有被确定。在这里,我们不仅证明了具有这种质量的色味锁定夸克星是可行的,而且我们还计算了模型参数的范围,即色超导间隙$\Delta$和袋常数$B$,满足严格的LIGO状态方程约束。我们发现质量为$2.6{\rm M}_\odot$的色香味锁定夸克星满足奇异夸克质量$m_s=95~{\rm MeV}/c^2$的状态方程$\Delta \geq 200{\rm MeV}$和$B\geq 83{ \rm MeV}/{\rm fm^3}$的观测约束,并获得半径$(12.7-13.6) {\rm km}$和中心密度$(7.5-9.8) 10^{14}{\rm g}/{\rm cm}^3$。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
QCD color superconductivity in compact stars: Color-flavor locked quark star candidate for the gravitational-wave signal GW190814
At sufficiently high densities and low temperatures matter is expected to behave as a degenerate Fermi gas of quarks forming Cooper pairs, namely a color superconductor, as was originally suggested by Alford, Rajagopal and Wilczek. The ground state is a superfluid, an electromagnetic insulator that breaks chiral symmetry, called the color-flavor locked phase. If such a phase occurs in the cores of compact stars, the maximum mass may exceed that of hadronic matter. The gravitational-wave signal GW190814 involves a compact object with mass $2.6{\rm M}_\odot$, within the so-called low mass gap. Since it is too heavy to be a neutron star and too light to be a black hole, its nature has not been identified with certainty yet. Here, we show not only that a color-flavor locked quark star with this mass is viable, but also we calculate the range of the model-parameters, namely the color superconducting gap $\Delta$ and the bag constant $B$, that satisfies the strict LIGO constraints on the equation of state. We find that a color-flavor locked quark star with mass $2.6{\rm M}_\odot$ satisfies the observational constraints on the equation of state if $\Delta \geq 200{\rm MeV}$ and $B\geq 83{ \rm MeV}/{\rm fm^3}$ for a strange quark mass $m_s=95~{\rm MeV}/c^2$, and attains a radius $(12.7-13.6) {\rm km}$ and central density $(7.5-9.8) 10^{14}{\rm g}/{\rm cm}^3$.
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