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MAGNITUDE GAP STATISTICS AND THE CONDITIONAL LUMINOSITY FUNCTION

机译:差距差距统计和条件光度函数

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In a recent preprint, Hearin et al. (H12) suggest that the halo mass-richness calibration of clusters can be improved by using the difference in the magnitude of the brightest and the second brightest galaxy (magnitude gap) as an additional observable. They claim that their results are at odds with the results from Paranjape & Sheth (PS12) who show that the magnitude distribution of the brightest and second brightest galaxies can be explained based on order statistics of luminosities randomly sampled from the total galaxy luminosity function. We find that a conditional luminosity function (CLF) for galaxies which varies with halo mass, in a manner which is consistent with existing observations, naturally leads to a magnitude gap distribution which changes as a function of halo mass at fixed richness, in qualitative agreement with H12. We show that, in general, the luminosity distribution of the brightest and the second brightest galaxy depends upon whether the luminosities of galaxies are drawn from the CLF or the global luminosity function. However, we also show that the difference between the two cases is small enough to evade detection in the small sample investigated by PS12. This shows that the luminosity distribution is not the appropriate statistic to distinguish between the two cases, given the small sample size. We argue in favor of the CLF (and therefore H12) based upon its consistency with other independent observations, such as the kinematics of satellite galaxies, the abundance and clustering of galaxies, and the galaxy-galaxy lensing signal from the Sloan Digital Sky Survey.
机译:在最近的预印本中,Hearin等人。 (H12)表明,可以通过使用最亮和第二亮星系的大小差异(幅度差距)作为额外的观测值来改善星团的光晕质量富集校准。他们声称他们的结果与Paranjape&Sheth(PS12)的结果不一致,后者表明可以根据从总星系发光度函数随机采样的发光度的顺序统计来解释最亮和次亮星系的大小分布。我们发现,与现有观测结果一致的,随晕质量而变化的星系的条件光度函数(CLF)自然导致幅度缺口分布,其在定律下随固定富度下的晕质量变化而变化与H12。我们表明,通常来说,最亮和第二亮的星系的亮度分布取决于星系的亮度是从CLF还是全局亮度函数得出的。但是,我们还表明,两种情况之间的差异很小,足以逃避PS12调查的小样本中的检测。这表明在样本量较小的情况下,光度分布不是区分这两种情况的适当统计量。我们基于CLF(以及H12)与其他独立观测值的一致性而主张CLF(因此也称为H12),例如卫星星系的运动学,星系的丰度和星团以及Sloan Digital Sky Survey中的星系-星系镜头信号。

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