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arXiv 1002.2823astro-ph.GA
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在分层星际介质中星团的破裂

On the Disruption of Star Clusters in a Hierarchical Interstellar Medium

Bruce G. Elmegreen, Deidre A. Hunter

摘要:

作为质量M和年龄T的函数的集群数量的分布表明,集群随着时间的推移以规则的方式被侵蚀或分散,使得集群数量在M的每个固定间隔内与T呈近似幂律反向减少。这个幂律与标准的扩散机制,如团簇蒸发和云碰撞是不一致的。在传统的解释中,它需要不太可能的情况,即不同的机制随着时间的推移以独立于环境或M的方式缝合在一起。在这里,我们考虑另一个模型,其中气体在每个恒星形成区域的大规模分布起着重要的作用。我们注意到,星团的形式与巨大的云复合体的位置和时间的相关性,并建议这些复合体主导的潮汐力和碰撞的影响,在其第一个数亿年的集群。由于云复合体的密度随着距离星团诞生地的位置而有规律地减小,因此随着星团的漂移,星团与云片之间的骚扰和碰撞率随着年龄而有规律地减小。这种减少是典型的幂律形式,需要解释质量年龄分布。我们重现这种分布的各种情况下,包括快速中断,缓慢侵蚀,这两者的组合,集群云碰撞,集群中断层次拆卸,和部分集群中断。我们还考虑了明显的集群质量损失的衰落低于表面亮度限制的调查。在所有情况下,在合理的假设下,可以重现观察到的log M - \log T图。

英文摘要:

The distribution of the number of clusters as a function of mass M and age T suggests that clusters get eroded or dispersed in a regular way over time, such that the cluster number decreases inversely as an approximate power law with T within each fixed interval of M. This power law is inconsistent with standard dispersal mechanisms such as cluster evaporation and cloud collisions. In the conventional interpretation, it requires the unlikely situation where diverse mechanisms stitch together over time in a way that is independent of environment or M. Here we consider another model in which the large scale distribution of gas in each star-forming region plays an important role. We note that star clusters form with positional and temporal correlations in giant cloud complexes, and suggest that these complexes dominate the tidal force and collisional influence on a cluster during its first several hundred million years. Because the cloud complex density decreases regularly with position from the cluster birth site, the harassment and collision rates between the cluster and the cloud pieces decrease regularly with age as the cluster drifts. This decrease is typically a power law of the form required to explain the mass-age distribution. We reproduce this distribution for a variety of cases, including rapid disruption, slow erosion, combinations of these two, cluster-cloud collisions, cluster disruption by hierarchical disassembly, and partial cluster disruption. We also consider apparent cluster mass loss by fading below the surface brightness limit of a survey. In all cases, the observed log M - \log T diagram can be reproduced under reasonable assumptions.

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