Phenomenology of axionic static neutron stars with masses in the mass-gap region

V. K. Oikonomou
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Abstract

In this work we consider an axionic scalar-tensor theory of gravity and its effects on static neutron stars. The axionic theory is considered in the regime in which the axion oscillates around its potential minimum, which cosmologically occurs post-inflationary, when the Hubble rate is of the same order as the axion mass. We construct the TOV equations for this axionic theory and for a spherically symmetric static spacetime and we solve these numerically using a quite robust double shooting LSODA based python integration method. Regarding the equations of state, we used nine mainstream and quite popular ones, namely, the WFF1, the SLy, the APR, the MS1, the AP3, the AP4, the ENG, the MPA1 and the MS1b, using the piecewise polytropic description for each. From the extracted data we calculate the Jordan frame masses and radii, and we confront the resulting phenomenology with five well-known neutron star constraints. As we demonstrate, the AP3, the ENG and the MPA1 equations of state yield phenomenologically viable results which are compatible with the constraints, with the MPA1 equation of state enjoying an elevated role among the three. The reason is that the MPA1 fits well the phenomenological constraints. A mentionable feature is the fact that all the viable phenomenologically equations of state produce maximum masses which are in the mass-gap region with Mmax > 2.5Mfi , but lower that the causal 3 solar masses limit. We also compare the neutron star phenomenology produced by the axionic scalar-tensor theory with the phenomenology produced by inflationary attractors scalar-tensor theories.
质量处于质量隙区域的轴向静态中子星现象学
在这项研究中,我们考虑了引力的轴心标量张量理论及其对静态中子星的影响。该轴心理论是在轴心围绕其势能最小值振荡的情况下考虑的,从宇宙学角度看,轴心振荡发生在 "膨胀后",此时哈勃速率与轴心质量同阶。我们为这一轴心理论和球对称静态时空构建了TOV方程,并使用基于Python积分方法的相当稳健的双射LSODA对其进行数值求解。关于状态方程,我们使用了九种主流的、相当流行的状态方程,即 WFF1、SLy、APR、MS1、AP3、AP4、ENG、MPA1 和 MS1b,并对每种状态方程都使用了片断多回归描述。从提取的数据中,我们计算出了约旦框架的质量和半径,并将得出的现象学与五种著名的中子星约束进行了比较。正如我们所展示的,AP3、ENG 和 MPA1 状态方程都得出了与约束相一致的可行结果,而 MPA1 状态方程在三者中的地位更高。原因在于 MPA1 能很好地满足现象学约束条件。值得一提的是,所有可行的现象学状态方程产生的最大质量都处于质量差距区域,Mmax > 2.5Mfi,但低于因果3太阳质量的限制。我们还比较了轴心标量张量理论产生的中子星现象学和非膨胀吸引子标量张量理论产生的现象学。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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