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首页> 外文期刊>The Astrophysical journal >SHAPING THE GLOBULAR CLUSTER MASS FUNCTION BY STELLAR-DYNAMICAL EVAPORATION
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SHAPING THE GLOBULAR CLUSTER MASS FUNCTION BY STELLAR-DYNAMICAL EVAPORATION

机译:通过星型动力蒸发塑造球团质量函数

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摘要

We show that the globular cluster mass function (GCMF) in the Milky Way depends on cluster half-mass density, ρh, in the sense that the turnover mass M_(TO) increases with ρ_h, while the width of the GCMF decreases. We argue that this is the expected signature of the slow erosion of a mass function that initially rose toward low masses, predominantly through cluster evaporation driven by internal two-body relaxation. We find excellent agreement between the observed GCMF-including its dependence on internal density ρ_h, central concentration c, and Galactocentric distance r_(gc)-and a simple model in which the relaxation-driven mass-loss rates of clusters are approximated by -dM/dt = μ_(ev) ∝ ρ_h~(1/2)· In particular, we recover the well-known insensitivity of M_(TO) to r_(gc). This feature does not derive from a literal "universality" of the GCMF turnover mass, but rather from a significant variation of M_(TO) with ρ_h,-the expected outcome of relaxation-driven cluster disruption-plus significant scatter in ρ_h, as a function of r_(gc). Our conclusions are the same if the evaporation rates are assumed to depend instead on the mean volume or surface densities of clusters inside their tidal radii, as μ_(ev) ∝ ρ_t~(1/2) or μ_(ev) ∝ ∑_t~(3/4) - alternative prescriptions that are physically motivated but involve cluster properties (p_t and ∑_t) that are not as well defined or as readily observable as ρ_h,. In all cases the normalization of μ_(ev) required to fit the GCMF implies cluster lifetimes that are within the range of standard values (although falling toward the low end of this range). Our analysis does not depend on any assumptions or information about velocity anisotropy in the globular cluster system.
机译:我们表明,银河系中的球状团簇质量函数(GCMF)取决于团簇半质量密度ρh,从这个意义上说,周转质量M_(TO)随着ρ_h增大,而GCMF的宽度减小。我们认为,这是质量函数缓慢侵蚀的预期特征,该函数最初朝低质量上升,主要是通过内部两体弛豫驱动的团簇蒸发。我们发现观测到的GCMF(包括其对内部密度ρ_h,中心浓度c和半中心距r_(gc)的依赖性)与一个简单模型之间的良好一致性,在该模型中,松弛驱动的团簇质量损失率由-dM近似/ dt =μ_(ev)∝ρ_h〜(1/2)·特别地,我们恢复了众所周知的M_(TO)对r_(gc)的不敏感性。此功能不是源自GCMF营业额质量的字面“通用性”,而是源自M_(TO)随ρ_h的显着变化,即松弛驱动的团簇破裂的预期结果加上ρ_h的显着散布,即r_(gc)的函数。如果假设蒸发速率取决与潮汐半径内团簇的平均体积或表面密度,则我们的结论是相同的,即μ_(ev)∝ρ_t〜(1/2)或μ_(ev)∝ ∑_t〜 (3/4)-出于物理动机但涉及群集属性(p_t和∑_t)的替代处方,其定义不如ρ_h明确或易于观察。在所有情况下,拟合GCMF所需的μ_(ev)的归一化意味着簇寿命在标准值范围内(尽管会降至该范围的低端)。我们的分析不依赖于任何关于球状星团系统中速度各向异性的假设或信息。

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