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Dynamics of Planetary Systems within Star Clusters: Aspects of the Solar System's Early Evolution

机译:星簇内行星系统的动态:太阳系早期发展的方面

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Most planetary systems—including our own—are born within stellar clusters, where interactions with neighboring stars can help shape the system architecture.This paper develops an orbit-averaged formalism to characterize the cluster's mean-field effects, as well as the physics of long-period stellar encounters.Our secular approach allows for an analytic description of the dynamical consequences of the cluster environment on its constituent planetary systems.We analyze special cases of the resulting Hamiltonian, corresponding to eccentricity evolution driven by planar encounters, as well as hyperbolic perturbations upon dissipative disks.We subsequently apply our results to the early evolution of our solar system, where the cluster's collective potential perturbs the solar system's plane, and stellar encounters act to increase the velocity dispersion of the Kuiper Belt.Our results are twofold.First, we find that cluster effects can alter the mean plane of the solar system by lesssim1° and are thus insufficient to explain the ψ ≈ 6° obliquity of the Sun.Second, we delineate the extent to which stellar flybys excite the orbital dispersion of the cold classical Kuiper Belt and show that while stellar flybys may grow the cold belt's inclination by the observed amount, the resulting distribution is incompatible with the data.Correspondingly, our calculations place an upper limit on the product of the stellar number density and residence time of the Sun in its birth cluster, η τ lesssim 2 × 104 Myr pc?3.
机译:大多数行星系统 - 包括我们自己的系统 - 诞生于恒星群中,其中与邻近星星的交互可以帮助塑造系统架构。这篇论文开发了一个轨道平均的形式主义,以表征集群的平均场效,以及长期的物理学 - 期间的恒星遭遇。我的世俗方法允许对其组成行星系统的集群环境的动态后果的分析描述。我们分析了由Planar遭遇驱动的偏心进展的特殊情况,对应于由平面遭遇驱动的偏心进化,以及双曲扰动在耗散磁盘上。我们随后将结果应用于我们的太阳系早期演变,其中集群的集体潜力渗透到太阳系的平面,而恒星遭遇是为了提高士兵带的速度分散。我们的结果是TwoFold.first,我们发现集群效果可以通过LISHOM1°改变太阳系的平均平面D不足以解释ψ≈6°的太阳的左倾斜。秒,我们描绘了恒星鹅卵石激发冷古典基尔皮带的轨道分散的程度,并表明恒星蝇雪可能会延长冷带的倾斜度所观察到的数量,所产生的分布与数据不兼容。相反,我们的计算对其出生群集的恒星数密度和停留时间的乘积的产品上限,ητsumentsim2×104 myr pc?3。

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