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arXiv 1502.05941astro-ph.SR
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太阳耀斑的全球能量学:II。热能

Global Energetics of Solar Flares: II. Thermal Energies

M. J. Aschwanden, P. Boerner, D. Ryan, A. Caspi, J. M. McTiernan, H. P. Warren

摘要:

我们提出了一个项目的第二部分,对全球能量的太阳耀斑和日冕物质抛射,其中包括约400 M-和X-级耀斑观察与AIA/SDO在其任务的第一个3.5年。在本文中,我们计算的差分发射测量(DEM)分布函数和相关的多热能,使用空间合成高斯DEM前向拟合方法。多热DEM功能产生一个显着更高的(平均因子$\approx 14$),但更全面的(多)热能比等温能量估计从相同的AIA数据。我们发现多热能$E_{th}$和磁耗散能$E_{diss}$之间的统计能量比为$E_{th}/E_{diss} \approx 2\%-40\%$,比Emslie等人的估计高一个数量级。2012.对于分析的M级和X级耀斑,我们发现以下物理参数范围:$L=10^{8.2}-10^{9.7}$ cm为耀斑区域的长度尺度,$T_p=10^{5.7}-10^{7.4}$ K为DEM峰值温度,$T_w=10^{6.8}-10^{7.6}$ K为发射测量加权温度,$n_p=10^{10.3}-10^{11.8}$ cm $^{-3}$为平均电子密度,$EM_p=10^{47.3}-10^{50.3}$ cm $^{-3}$为DEM峰值发射测量,以及$E_{th}=10^{26.8}-10^{32.0}$ erg为多热能。计算得到的多热能与RTV标度律$E_{th,RTV} = 7.3 \times 10^{-10} \ T_p^3 L_p^2$一致,该标度律预测了最大耀斑的$E_{th,max} \approx 1.5 \times 10^{33}$ erg和最小日冕纳米耀斑的$E_{th,min} \approx 1 \times 10^{24}$ erg的极值.的空间参数的尺寸分布表现出幂律尾部的分形扩散自组织临界模型结合RTV标度律的预测是一致的。

英文摘要:

We present the second part of a project on the global energetics of solar flares and CMEs that includes about 400 M- and X-class flares observed with AIA/SDO during the first 3.5 years of its mission. In this Paper II we compute the differential emission measure (DEM) distribution functions and associated multi-thermal energies, using a spatially-synthesized Gaussian DEM forward-fitting method. The multi-thermal DEM function yields a significantly higher (by an average factor of $\approx 14$), but more comprehensive (multi-)thermal energy than an isothermal energy estimate from the same AIA data. We find a statistical energy ratio of $E_{th}/E_{diss} \approx 2\%-40\%$ between the multi-thermal energy $E_{th}$ and the magnetically dissipated energy $E_{diss}$, which is an order of magnitude higher than the estimates of Emslie et al.~2012. For the analyzed set of M and X-class flares we find the following physical parameter ranges: $L=10^{8.2}-10^{9.7}$ cm for the length scale of the flare areas, $T_p=10^{5.7}-10^{7.4}$ K for the DEM peak temperature, $T_w=10^{6.8}-10^{7.6}$ K for the emission measure-weighted temperature, $n_p=10^{10.3}-10^{11.8}$ cm$^{-3}$ for the average electron density, $EM_p=10^{47.3}-10^{50.3}$ cm$^{-3}$ for the DEM peak emission measure, and $E_{th}=10^{26.8}-10^{32.0}$ erg for the multi-thermal energies. The deduced multi-thermal energies are consistent with the RTV scaling law $E_{th,RTV} = 7.3 \times 10^{-10} \ T_p^3 L_p^2$, which predicts extremal values of $E_{th,max} \approx 1.5 \times 10^{33}$ erg for the largest flare and $E_{th,min} \approx 1 \times 10^{24}$ erg for the smallest coronal nanoflare. The size distributions of the spatial parameters exhibit powerlaw tails that are consistent with the predictions of the fractal-diffusive self-organized criticality model combined with the RTV scaling law.

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