论文标题

研究同步加速器波动统计的可压缩MHD湍流的特性

Studying the properties of compressible MHD turbulence by synchrotron fluctuation statistics

论文作者

Wang, Ru-Yue, Zhang, Jian-Fu, Lazarian, Alex, Xiao, Hua-Ping, Xiang, Fu-Yuan

论文摘要

我们基于由3D MHD数值模拟引起的合成同步加速器观测值研究了可压缩的MHD湍流的可观察特性,该特性涵盖了不同的湍流。使用同步加速器的发射率和强度,我们首先探讨了宇宙射线光谱指数如何通过采用归一化的相关函数来影响湍流特性的测量。然后,我们研究了三种基本MHD模式引起的同步加速器的各向异性和极化强度如何随视角而变化,即平均磁场和视线线之间的角度。为此,我们采用了四极力矩与单极一(QM)的比率。我们的数值结果表明:(1)任意宇宙射线光谱指数的同步加速器统计的两点相关函数与磁场指数$γ= 2 $与Lazarian \&Pogosyan提供的分析公式一致(2012); (2)随着观看角的增加,由AlfVén和慢速模式引起的同步总数和极化强度的各向异性会增加,而快速模式的各向异性几乎与视角保持不变。 (3)用于研究湍流的同步加速器强度的分析公式可以应用于描述极化强度的统计数据,并且可以成功地用于恢复湍流各向异性。这项研究验证了Lazarian \&Pogosyan的分析方法,并开辟了一种研究湍流的方法。

We study the observable properties of compressible MHD turbulence covering different turbulence regimes, based on synthetic synchrotron observations arising from 3D MHD numerical simulations. Using the synchrotron emissivity and intensity, we first explore how the cosmic ray spectral indices affect the measurements of turbulence properties by employing normalized correlation functions. We then study how the anisotropy of synchrotron total and polarization intensities arising from three fundamental MHD modes vary with the viewing angle, i.e., the angle between the mean magnetic field and the line of sight. We employ the ratio of quadrupole moment to the monopole one (QM) for this purpose. Our numerical results demonstrate that: (1) the two-point correlation function of synchrotron statistics for the arbitrary cosmic ray spectral index is related to the special case of magnetic field index $γ=2$ in agreement with the analytical formulae provided by Lazarian \& Pogosyan (2012); (2) the anisotropy of synchrotron total and polarization intensities arising from Alfvén and slow modes increases with the increase of the viewing angle, while that of fast mode remains almost unchanged with the viewing angle; (3) the analytical formulae of synchrotron intensities for studying turbulence can be applied to describing statistics of polarization intensities, and the QM can be successfully used to recover turbulence anisotropy. This study validates Lazarian \& Pogosyan's analytical approach and opens a way to study turbulence from observations.

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