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年轻星团的扩散规律:自由膨胀——对猎户座和天蝎座-半人马座的盖亚/eROSITA普查

The dispersal law of young star clusters: free expansion -- A Gaia/eROSITA census of Orion and Sco--Cen

João Alves, Stefan Meingast, Alena Rottensteiner

arXiv 2609.05179首次发表:更新:

发表机构

University of Vienna(维也纳大学)

机构由 AI 辅助整理,请以论文原文为准。

AI 中文总结

通过对猎户座和天蝎座-半人马座的普查,发现年轻星团呈自由膨胀,半成员半径随年龄线性增长,速度弥散无演化,星团未束缚,密度对比度定义成员会遗漏快星致表观膨胀慢。

AI 中文摘要

我们测量了两个最近的恒星形成区域中年轻星团随时间的扩散情况。我们的样本包含猎户座中44个由\texttt{SigMA}-\textit{Gaia}定义的星团,以及天蝎座-半人马座(Sco--Cen)中的31个星团,它们的等时年龄为2至25百万年(Myr)。我们通过\textit{eROSITA}选择的年轻恒星来扩展每个星团的普查范围,这些恒星与星团具有相同的视差和自行,且位于星团诞生后可能弹道运动的距离范围内。到10至30百万年时,约三分之一的前星团恒星位于星团编目边界之外。在两个区域和整个年龄范围内,我们发现:(1)半成员半径与年龄呈线性增长,即$\rfifty \backsimeq \boldsymbol{\text{birth}} t$;(2)速度弥散没有可测量的演化;(3)所有研究的星团均为未束缚的。这些结果支持自由膨胀理论。猎户座和天蝎座-半人马座的年轻星团从诞生的分子云中形成时就是未束缚的,以诞生时的速度弥散滑行,没有显著的弛豫过程或特征扩散时标。我们进一步表明,由密度对比度定义的成员身份会优先遗漏速度最快的恒星,导致相同星团看起来膨胀得更慢(与$t^{0.6}$成正比)、随年龄冷却并趋近于平衡态。

英文摘要

We measure how young star clusters disperse over time in the two nearest star-forming complexes. Our sample comprises 44 \texttt{SigMA}-\textit{Gaia}-defined clusters in Orion and 31 in Sco--Cen, with isochronal ages of 2--25\,Myr. We extend each cluster's census with \textit{eROSITA}-selected young stars that share its parallax and motion and lie within the distance they could have traveled ballistically since birth. By 10--30\,Myr, about one in three former cluster stars lies outside the cluster's cataloged boundary. Across both complexes and the full age range, we find that (1) the half-member radius increases linearly with age, $\rfifty \simeq \sigbirth t$, (2) the velocity dispersion shows no measurable evolution, and (3) all studied clusters are unbound. These results support free expansion. Young clusters in Orion and Sco-Cen emerge unbound from their birth clouds and coast at their birth velocity dispersion without significant relaxation or a characteristic dispersal timescale. We further show that memberships defined by density contrast preferentially omit the fastest stars, making the same clusters appear to expand more slowly ($\propto t^{0.6}$), cool with age, and approach equilibrium.

CommentsSubmitted to A&A. Comments are welcome

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