具有高效 TOV 序列的奇异稳定分支

Reed Essick
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引用次数: 0

摘要

中子星(NS)状态方程(EoS)的现代推理方案需要大量以不同 EoS 构建的恒星模型,而这些恒星模型必须捕捉稳定恒星的所有行为。我介绍了冷非转NS恒星模型序列的终止条件,它可以识别任意大中心压力下的所有稳定恒星构型,并提供了一种高效算法,用于建立精确的宏观性质内插器。我探索了恒星在高中心压力和低中心压力下的行为。有趣的是,我发现声速单调递增的 EoS 可以产生多个稳定的分支(孪生星),而且高密度下的大相变几乎可以在任何质量尺度下产生稳定的分支,包括亚太阳质量,同时仍然支持 M > 2 M⊙ 的恒星。最后,我将对这一行为的天体物理意义做一些推测。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Exotic Stable Branches with Efficient TOV Sequences
Modern inference schemes for the neutron star (NS) equation of state (EoS) require large numbers of stellar models constructed with different EoS, and these stellar models must capture all the behavior of stable stars. I introduce termination conditions for sequences of stellar models for cold nonrotating NSs that can identify all stable stellar configurations up to arbitrarily large central pressures along with an efficient algorithm to build accurate interpolators for macroscopic properties. I explore the behavior of stars with both high- and low-central pressures. Interestingly, I find that EoSs with monotonically increasing sound-speed can produce multiple stable branches (twin stars) and that large phase transitions at high densities can produce stable branches at nearly any mass scale, including sub-solar masses while still supporting stars with M > 2 M⊙. I conclude with some speculation about the astrophysical implications of this behavior.
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