首页> 外文期刊>The Astrophysical journal >A ROBUST MEASURE OF TIDAL CIRCULARIZATION IN COEVAL BINARY POPULATIONS: THE SOLAR-TYPE SPECTROSCOPIC BINARY POPULATION IN THE OPEN CLUSTER M35
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A ROBUST MEASURE OF TIDAL CIRCULARIZATION IN COEVAL BINARY POPULATIONS: THE SOLAR-TYPE SPECTROSCOPIC BINARY POPULATION IN THE OPEN CLUSTER M35

机译:潮汐二元人口潮汐环流的鲁棒性测量:开放群M35中的太阳分光光谱二元人口

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摘要

We present a new homogeneous sample of 32 spectroscopic binary orbits in the young (~150 Myr) main-sequence open cluster M35. The distribution of orbital eccentricity versus orbital period (e-logP) displays a distinct transition from eccentric to circular orbits at an orbital period of ~10 days. The transition is due to tidal circularization of the closest binaries. The population of binary orbits in M35 provide a significantly improved constraint on the rate of tidal circularization at an age of 150 Myr. We propose a new and more robust diagnostic of the degree of tidal circularization in a binary population based on a functional fit to the e-log P distribution. We call this new measure the "tidal circularization period." The tidal circularization period of a binary population represents the orbital period at which a binary orbit with the most frequent initial orbital eccentricity circularizes (defined as e = 0.01) at the age of the population. We determine the tidal circularization period for M35, as well as for seven additional binary populations spanning ages from the pre-main sequence (~3 Myr) to the late main sequence (~10 Gyr), and use Monte Carlo error analysis to determine the uncertainties on the derived circularization periods. We conclude that current theories of tidal circularization cannot account for the distribution of tidal circularization periods with population age.
机译:我们提出了一个年轻的(约150 Myr)主序列开放星团M35中的32个光谱双星轨道的同质样本。轨道偏心率相对于轨道周期的分布(e-logP)在约10天的轨道周期内显示出从偏心轨道到圆形轨道的明显过渡。过渡归因于最接近的二进制文件的潮汐环化。 M35中的二元轨道总数对150 Myr年龄的潮汐环化速率提供了显着改善的约束。我们基于对e-log P分布的功能拟合,提出了一种新的,更可靠的二进制种群中潮汐环化程度的诊断方法。我们称这种新措施为“潮汐循环化时期”。二元种群的潮汐圆形化周期表示这样一个轨道周期,在该周期内,具有最频繁的初始轨道偏心度的二元轨道在人口年龄处圆化(定义为e = 0.01)。我们确定了M35的潮汐环化周期,以及从主序前序列(〜3 Myr)到后期主序序列(〜10 Gyr)年龄范围内的七个附加二元种群,并使用蒙特卡洛误差分析确定了衍生化周期的不确定性。我们得出结论,当前的潮汐环化理论不能解释潮汐环化时期随人口年龄的分布。

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