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arXiv 2304.03419astro-ph.COastro-ph.GAgr-qc
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边界条件对模糊暗物质中结构形成的影响

The Effect of Boundary Conditions on Structure Formation in Fuzzy Dark Matter

Iván Alvarez-Ríos, Francisco S. Guzmán, Paul R. Shapiro

AI总结:

本文研究边界条件对模糊暗物质结构形成的影响,发现周期边界条件改变引力冷却结果,使孤子核周围产生尾部,而隔离边界条件则允许质量能量流失至无穷远,从而支持基态解作为吸引子的结论。

摘要:

我们展示了边界条件对模糊暗物质中结构演化的影响。所探讨的场景包括:薛定谔-泊松系统基态平衡解的单体演化、高斯密度涨落的弛豫、两个平衡构型的并合,以及多个孤子随机并合。为作比较,每个场景分别采用隔离边界条件和周期边界条件各演化一次,这两种边界条件分别常用于模拟孤立系统和结构形成。将隔离边界条件替换为周期边界条件会改变域拓扑及每个场景的动力学,其影响体现在引力冷却的结果上。在周期边界条件下,基态平衡解和高斯涨落均演化至与孤立情形中相同的单个平衡孤子核,但周围环绕着尾部,与孤立版本不同。正面二元并合案例展示了额外效应,这些效应源于系统因沿域各方向的周期镜像无限网络而受到的拉力。带角动量的二元并合是我们发现的首个在周期域中尾部呈多项式轮廓的场景。最后,在周期边界条件下,多个随机放置、质量各异的孤子核的三维并合形成了一个被幂律状密度轮廓尾部环绕的孤子核,而在孤立情形中则产生了一个密度衰减更为陡峭的核。这表明早期工作中关于基态平衡解是渐近态吸引子的结论即使在三维及一般情形下也是成立的,但前提是引力冷却能够将质量和能量携带至无穷远,而隔离边界条件允许这一点,周期边界条件则不允许。

英文摘要:

We illustrate the effect of boundary conditions on the evolution of structure in Fuzzy Dark Matter. Scenarios explored include the evolution of single, ground-state equilibrium solutions of the Schrödinger-Poisson system, the relaxation of a Gaussian density fluctuation, mergers of two equilibrium configurations, and the random merger of many solitons. For comparison, each scenario is evolved twice, with isolation boundary conditions and periodic boundary conditions, the two commonly used to simulate isolated systems and structure formation, respectively. Replacing isolation boundary conditions by periodic boundary conditions changes the domain topology and dynamics of each scenario, by affecting the outcome of gravitational cooling. With periodic boundary conditions, the ground-state equilibrium solution and Gaussian fluctuation each evolve toward the single equilibrium solitonic core of the isolated case, but surrounded by a tail, unlike the isolated versions. The case of head-on, binary mergers illustrates additional effects, caused by the pull suffered by the system due to the infinite network of periodic images along each direction of the domain. Binary merger with angular momentum is the first scenario we found in which the tail has a polynomial profile when using a periodic domain. Finally, the 3D merger of many, randomly-placed solitonic cores of different mass makes a solitonic core surrounded by a tail with power-law-like density profile, for periodic boundary conditions, while producing a core with a much sharper fall-off in the isolated case. This suggests that the conclusion of earlier work that the ground-state equilibrium solution is an attractor for the asymptotic state is true even in 3D and for general circumstances, but only if gravitational cooling is able to carry mass and energy off to infinity, which isolation boundary conditions allow, but periodic ones do not.

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