论文标题

拓扑中子星的稳定性

Stability of topological neutron stars

论文作者

Doneva, Daniela D., Yazadjiev, Stoytcho S., Kokkotas, Kostas D.

论文摘要

张量 - 穆尔蒂 - 斯卡尔理论(TMST)是爱因斯坦理论中最自然的概括之一,它们在数学上是自以为是的,并且没有病理。他们通过了所有已知的观察结果,但与标准标量张量理论相反,TMST提供了非常丰富的解决方案,并允许与一般相对论造成巨大的偏差。这些理论中最有趣的对象之一是拓扑中子星。本文的主要目标是研究其径向稳定性,因为即使是拓扑电荷的固定值,许多解决方案也可以存在。事实证明,这些分支中只有一个对于拓扑电荷的每个值都稳定,而其余所有分支都不稳定。稳定的分支正是从小到大的中子恒星质量以及与观测值一致的中等值的小分支。不出所料,它在最大质量时变得不稳定。检查了径向模式的频率,事实证明,在大多数情况下,模式频率大于一般相对论的频率,并且随着拓扑电荷的增加而增加。所有这些都表明,拓扑中子星是可行的天体物理对象,应进一步探索以确定其观察表现。

Tensor-multi-scalar theories (TMST) are among the most natural generalizations of Einstein's theory, they are mathematically self-consistent and free from pathologies. They pass through all the known observations but contrary to standard scalar-tensor theories, TMST offer extremely rich spectrum of solutions and allow for large deviations from general relativity. One of the most interesting objects in these theories are the topological neutron stars. The main goal in the present paper is to study their radial stability since many branches of solutions can exist even for a fixed value of the topological charge. It turns out that only one of these branches is stable for each value of the topological charge while all the rest are unstable. The stable branch is exactly the one that spans from small to large neutron star masses having as well moderate values of the radii in agreement with the observations. As expected, it becomes unstable at the maximum of the mass. The frequencies of the radial modes are examined and it turns out that in most cases the mode frequencies are larger than the general relativistic ones and they increase with the increase of the topological charge. All this shows that the topological neutron stars are viable astrophysical objects that should be explored further in order to determine their observational manifestations.

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