论文标题
背景潜力在星团演变中的影响:放松时间尺度和失控碰撞过程的延迟
The effects of a background potential in star cluster evolution: a delay in the relaxation time-scale and runaway collision processes
论文作者
论文摘要
邀请了密集的恒星簇中的失控恒星碰撞,以解释这些系统中心的巨大恒星或蓝色散落者的存在。还为宇宙中的第一个恒星簇探索了这一过程,并显示出可能在某些点倒入中间质量黑洞的恒星。尽管恒星簇的早期演变需要对恒星形成的气体进行明确的建模,但这些计算将非常耗时,并且通常可以通过包括背景潜力来说明额外的引力力量,从而准确地处理气体的效果。我们将这种近似值应用于对宇宙中第一个密集的恒星簇的早期演变来模拟通过进行$ n $ n $体体模拟形成的,我们的目标是了解额外的重力如何通过恒星集群中央部分中的恒星合并来影响非常巨大的恒星的增长。我们的结果表明,背景电势会增加恒星的速度,从而导致簇的演变总体延迟以及中心大恒星的失控生长。由于恒星的动能增加,二元恒星的种群较低,最初减少了恒星碰撞的数量,并且我们表明放松过程也受到影响。尽管有这些影响,但如果长期保持碰撞,外部电势会增强合并产品的质量$ \ sim $ 2。
Runaway stellar collisions in dense star clusters are invoked to explain the presence of very massive stars or blue stragglers in the center of those systems. This process has also been explored for the first star clusters in the Universe and shown to yield stars that may collapse at some points into an intermediate mass black hole. Although the early evolution of star clusters requires the explicit modeling of the gas out of which the stars form, these calculations would be extremely time-consuming and often the effects of the gas can be accurately treated by including a background potential to account for the extra gravitational force. We apply this approximation to model the early evolution of the first dense star clusters formed in the Universe by performing $N$-body simulations, our goal is to understand how the additional gravitational force affects the growth of a very massive star through stellar mergers in the central parts of the star cluster. Our results show that the background potential increases the velocities of the stars, causing an overall delay in the evolution of the clusters and in the runaway growth of a massive star at the center. The population of binary stars is lower due to the increased kinetic energy of the stars, initially reducing the number of stellar collisions, and we show that relaxation processes are also affected. Despite these effects, the external potential enhances the mass of the merger product by a factor $\sim$2 if the collisions are maintained for long times.