Slope of Magnetic Field–Density Relation as an Indicator of Magnetic Dominance

Mengke Zhao, Guang-Xing Li and Keping Qiu
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Abstract

The electromagnetic field is a fundamental force in nature that regulates the formation of stars in the Universe. Despite decades of efforts, a reliable assessment of the importance of the magnetic fields in star formation relations remains missing. In star formation research, our acknowledgment of the importance of magnetic fields is best summarized by the R. M. Crutcher et al. B–ρ relation, whose interpretation remains controversial. The relation is either interpreted as proof of the importance of a magnetic field in gravitational collapse or as the result of self-similar collapse where the role of the magnetic field is secondary to gravity. Using simulations, we find a fundamental relation, –kB−ρ (the slope of the B–ρ relation): This fundamental B–ρ slope relation enables one to measure the Alfvénic Mach number, a direct indicator of the importance of the magnetic field, using the distribution of data in the B–ρ plane. It allows us to apply the following empirical B–ρ relation: which offers an excellent fit to the Crutcher et al. data, where we assume an relation ( ). The foundational relation provides an independent way to measure the importance of the magnetic field against the kinematic motion using multiple magnetic-field measurements. Our approach offers a new interpretation of the classical B–ρ relation, where a gradual decrease in the importance of B at higher densities is implied.
磁场-密度关系斜率作为磁场优势的指标
电磁场是自然界的一种基本力量,它调节着宇宙中恒星的形成。尽管经过了几十年的努力,但对于磁场在恒星形成关系中的重要性仍然缺乏可靠的评估。在恒星形成研究中,R. M. Crutcher 等人的 B-ρ 关系最能概括我们对磁场重要性的认识。该关系要么被解释为磁场在引力坍缩中重要性的证明,要么被解释为自相似坍缩的结果,在自相似坍缩中磁场的作用次于引力。通过模拟,我们发现了一个基本关系,即-kB-ρ(B-ρ关系的斜率):这种基本的 B-ρ 斜率关系使我们能够利用 B-ρ 平面上的数据分布来测量阿尔费尼科马赫数,这是磁场重要性的直接指标。通过它,我们可以应用以下经验性的 B-ρ 关系:它能很好地拟合 Crutcher 等人的数据,其中我们假设关系为( )。这一基本关系提供了一种独立的方法,利用多重磁场测量来衡量磁场对运动的重要性。我们的方法为经典的 B-ρ 关系提供了一种新的解释,即在密度较高时,B 的重要性逐渐降低。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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