Reexamining the Power-law Relationship between Global Solar X-Ray Luminosity and Total Unsigned Magnetic Flux

Keiji Yoshimura, Aki Takeda and Dana W. Longcope
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Abstract

The mechanism heating the solar corona remains unclear but is generally hypothesized to involve magnetic fields. One probe of this hypothesis is a statistical study relating coronal emission to magnetic flux. A. A. Pevtsov et al. conducted such a survey relating X-ray luminosity (LX) to unsigned photospheric magnetic flux (Φm) for a variety of heated plasmas, ranging from solar quiet regions to T Tauri stars. They reported that a power-law relationship, , described the entire collection but found that the subset from solar disk–integrated flux was better fit by a broken power law. Several parameters entering the calculations of LX and Φm have the potential to impact this analysis. The present study uses more recent data to reanalyze the flux–luminosity relationship for the full solar disk and examines its dependence on parameters. We find the most significant effects from two parameters: the cutoff field strength used in computation of Φm and the range of wavelengths defining LX. We find further that lower choices of cutoff yield a broken power law, while an optimal choice yields a single power law and minimizes the fitting residual. The critical cutoff is well above the magnetogram noise level, suggesting that weaker fields may not contribute significantly to the X-ray corona. We also find that LX defined by decreasing wavelength ranges requires an increasing critical cutoff. The resulting power-law indices vary, but all fall around 1.2.
太阳x射线总光度与总无符号磁通量幂律关系的再检验
加热日冕的机制尚不清楚,但通常假设与磁场有关。这一假设的一个探索是日冕辐射与磁通量的统计研究。a . a . Pevtsov等人进行了这样一项调查,将x射线亮度(LX)与各种加热等离子体的无符号光球磁通量(Φm)联系起来,范围从太阳安静区到金牛座T星。他们报告说,幂律关系描述了整个集合,但发现太阳盘集成通量的子集更适合于一个破碎的幂律。进入LX和Φm计算的几个参数有可能影响这种分析。本研究使用较新的数据重新分析了整个太阳盘的通量-光度关系,并检验了其对参数的依赖性。我们发现最显著的影响来自两个参数:用于计算Φm的截止场强和定义LX的波长范围。我们进一步发现,较低的截止值选择产生一个破幂律,而最优选择产生一个单幂律并使拟合残差最小。临界截止远高于磁图噪声水平,这表明较弱的磁场可能不会对x射线日冕产生重大影响。我们还发现,由波长范围减小定义的LX需要一个越来越大的临界截止。由此产生的幂律指数各不相同,但都在1.2左右。
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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