以高阶模板的结构功能为探针,分离小尺度和大尺度磁场

Amit Seta, Christoph Federrath
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引用次数: 0

摘要

磁场是恒星形成星系的重要能量组成部分,但通常很难通过观测来测量其特性。其中一个复杂的原因是,磁场,尤其是螺旋星系中的磁场,具有两种尺度的性质:一种是大尺度磁场,在${rm kpc}$尺度上是连贯的;另一种是小尺度的随机磁场,其尺度为$\lesssim$ $100~{rm pc}$。此外,众所周知,小尺度场和大尺度场的强度是相当的,这就使得在射电极化观测中发现它们的印记变得更加困难,比如法拉第旋转测量值({\rm RM}$),它是热电子密度和磁场与视线平行分量的乘积在路径长度上的积分。在这里,我们提出并演示了使用多高阶模版计算的${\rm RM}$的二阶结构函数,作为分离小尺度和大尺度磁场分量的强大分析方法。特别是,我们提供了新的方法和校准来计算存在小尺度磁波动时大尺度磁场的尺度和强度。我们将该方法应用于利用档案数据发现附近星系M51和NGC 6946的大尺度磁场尺度,并进一步讨论了用高阶模版计算${\rm RM}$结构函数的必要性。随着多个现代射电偏振天文台以及最终平方千米阵列的建成,${rm RM}$观测的数量和质量都将得到显著提高,而本文所开发的高阶模版结构函数技术可以用来提取星系中多尺度磁场的信息。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Structure functions with higher-order stencils as a probe to separate small- and large-scale magnetic fields
Magnetic fields are an energetically important component of star-formation galaxies, but it is often difficult to measure their properties from observations. One of the complexities stems from the fact that the magnetic fields, especially in spiral galaxies, have a two-scale nature: a large-scale field, coherent over ${\rm kpc}$ scales and a small-scale, random field with a scale of $\lesssim$ $100~{\rm pc}$. Moreover, it is known that the strength of small- and large-scale fields are comparable and this makes it even harder to find their imprints in radio polarisation observations such as the Faraday rotation measure, ${\rm RM}$, which is the integral over the path length of the product of the thermal electron density and the parallel component of the magnetic field to the line of sight. Here, we propose and demonstrate the use of second-order structure functions of ${\rm RM}$ computed with multiple higher-order stencils as a powerful analysis to separate the small- and large-scale magnetic field components. In particular, we provide new methods and calibrations to compute the scale and the strength of the large-scale magnetic field in the presence of small-scale magnetic fluctuations. We then apply the method to find the scale of large-scale magnetic fields in the nearby galaxies M51 and NGC 6946, using archival data and further discuss the need for computing the ${\rm RM}$ structure functions with higher-order stencils. With multiple modern radio polarisation observatories and eventually the Square Kilometre Array, ${\rm RM}$ observations will significantly improve in quantity and quality, and the higher-order stencil structure function techniques developed here can be used to extract information about multiscale magnetic fields in galaxies.
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