论文标题

上下夸克物质和天体物理意义的量子成核

Quantum nucleation of up-down quark matter and astrophysical implications

论文作者

Ren, Jing, Zhang, Chen

论文摘要

Quark Matter仅具有$ U $和$ D $ QUARKS($ UD $ QM)可能是Baryon Number $ a> a _ {\ rm min} $的Baryonic物质的基态。使用$ a _ {\ rm min} \ gtrsim 300 $,这与普通核的稳定性没有直接冲突。对这种情况的一个有趣的测试是,由于其较大的重子密度,因此在中子星体内部寻找$ ud $ QM的量子成核。在本文中,考虑到相关的理论不确定性和观察性约束,我们研究了冷中子星到$ ud $ $ $ $ $ $ $ $ $ $ $ $ $ $ $ $ $ $ $ $ $的过渡率。事实证明,很大一部分参数空间可以预测瞬时过渡,因此观察到的中子星大部分是$ ud $ qss。我们发现,在最近的重力波和脉冲星观察结果下,这种可能性仍然可行,尽管关于其与涉及夸克物质复杂结构的某些观测值的兼容性存在争议。在两个家庭场景中,这种张力可能部分缓解,那里的高质量明星($ M \ gtrsim2 m _ {\ odot} $)都是$ ud $ qss和低质量的($ m \ sim1.4 \,m _ {\ odot} $)是大多数hadronic stars。在这种情况下,低质量的辐射恒星的缓慢过渡指向具有中等僵硬的EOSS的非常特定的HADRONIC模型,并且$ UD $ QM属性也受到了强烈限制。

Quark matter with only $u$ and $d$ quarks ($ud$QM) might be the ground state of baryonic matter at large baryon number $A>A_{\rm min}$. With $A_{\rm min}\gtrsim 300$, this has no direct conflict with the stability of ordinary nuclei. An intriguing test of this scenario is to look for quantum nucleation of $ud$QM inside neutron stars due to their large baryon densities. In this paper, we study the transition rate of cold neutron stars to $ud$ quark stars ($ud$QSs) and the astrophysical implications, considering the relevant theoretical uncertainties and observational constraints. It turns out that a large portion of parameter space predicts an instantaneous transition, and so the observed neutron stars are mostly $ud$QSs. We find this possibility still viable under the recent gravitational wave and pulsar observations, although there are debates on its compatibility with some observations that involve complicated structure of quark matter. The tension could be partially relieved in the two-families scenario, where the high-mass stars ($M\gtrsim2 M_{\odot}$) are all $ud$QSs and the low-mass ones ($M\sim1.4\, M_{\odot}$) are mostly hadronic stars. In this case, the slow transition of the low-mass hadronic stars points to a very specific class of hadronic models with moderately stiff EOSs, and $ud$QM properties are also strongly constrained.

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