论文标题

凸起和圆盘的内在对齐

Intrinsic alignments of bulges and discs

论文作者

Jagvaral, Yesukhei, Singh, Sukhdeep, Mandelbaum, Rachel

论文摘要

星系在宇宙中表现出与局部结构的连贯对准。这种效果称为固有比对(IA),是导致宽场弱透镜调查系统不确定性的重要原因。在宇宙距离尺度上,在红星系中已经观察到了固有的形状比对,通常以凸出为主。而主要是盘式主导的蓝色星系,表现出与无原检测一致的形状比对。但是,圆盘主导的星系通常由两个突出的结构组成:圆盘和凸起。由于凸起组件具有与椭圆星系相似的特性,并且被认为以类似的方式形成,因此自然可以问凸起组件是否表现出与椭圆形相似的比对?在本文中,我们研究了TNG100-1宇宙学水动力学模拟中不同的星系组成部分,以及IA对旋转主导结构中恒星分数的依赖性在$ z = 0 $中。控制样品之间的质量差异。我们发现,凸起的IA信号明显更高,非线性对齐模型振幅为$ a_i = 2.98^{+0.36} _ { - 0.37} $,与整个星系的幅度相比,$ a_i = 1.13^^{+0.37} = $}凸起的结果在统计上与椭圆星系的结果一致,后者具有$ a_i = 3.47^{+0.57} _ { - 0.57} $。这些结果突出了研究星系动力学以了解星系比对及其宇宙学含义的重要性。

Galaxies exhibit coherent alignments with local structure in the Universe. This effect, called Intrinsic Alignments (IA), is an important contributor to the systematic uncertainties for wide-field weak lensing surveys. On cosmological distance scales, intrinsic shape alignments have been observed in red galaxies, which are usually bulge-dominated; while blue galaxies, which are mostly disc-dominated, exhibit shape alignments consistent with a null detection. However, disc-dominated galaxies typically consist of two prominent structures: disc and bulge. Since the bulge component has similar properties as elliptical galaxies and is thought to have formed in a similar fashion, naturally one could ask whether the bulge components exhibit similar alignments as ellipticals? In this paper, we investigate how different components of galaxies exhibit IA in the TNG100-1 cosmological hydrodynamical simulation, as well as the dependence of IA on the fraction of stars in rotation-dominated structures at $z=0$. The measurements were controlled for mass differences between the samples. We find that the bulges exhibit significantly higher IA signals, with a nonlinear alignment model amplitude of $A_I = 2.98^{+0.36}_{-0.37}$ compared to the amplitude for the galaxies as a whole (both components), $A_I = 1.13^{+0.37}_{-0.35}$. The results for bulges are statistically consistent with those for elliptical galaxies, which have $A_I = 3.47^{+0.57}_{-0.57}$. These results highlight the importance of studying galaxy dynamics in order to understand galaxy alignments and their cosmological implications.

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