论文标题
活跃太阳上的小型冲动事件的幂律能量分布:虹膜的结果
Power-law energy distributions of small-scale impulsive events on the active Sun: Results from IRIS
论文作者
论文摘要
许多研究已经分析了外部太阳大气中冲动事件的频率和能量之间推断的幂律分布,以试图了解电晕的主要能量供应机制。在这里,我们将爆发检测算法应用于界面区域成像光谱仪获得的高分辨率成像数据,以进一步研究过渡区域中明亮冲动事件的派生幂律指数$γ$。应用最小事件寿命($ 60 $ s或110美元)的算法表明,所调查的目标(例如plage and sunspot)对观察到的幂律指数有影响。对于以黑子为主的地区,我们总是发现$γ<2 $;但是,对于目标是一个材料区域的数据集,我们经常发现能量范围内的$γ> 2 $ [$ \ sim10^{23} $,$ \ sim10^{26} $] erg。在最小事件寿命为三个时间步中应用算法表明,节奏是另一个重要因素,最高的Cadence数据集返回$γ> 2 $值。观察到的能量分布获得的估计总辐射能力通常是维持电晕所需的10-25%,表明该能量范围内的冲动事件不足以解决冠状加热。如果我们要将幂律分布延长至$ 10^{21} $ erg的能量,并假设辐射能量释放和热能沉积之间的均衡性,那么这种爆发可以提供所需的25-50%所需的能量来解决冠状加热问题。
Numerous studies have analysed inferred power-law distributions between frequency and energy of impulsive events in the outer solar atmosphere in an attempt to understand the predominant energy supply mechanism in the corona. Here, we apply a burst detection algorithm to high-resolution imaging data obtained by the Interface Region Imaging Spectrograph to further investigate the derived power-law index, $γ$, of bright impulsive events in the transition region. Applying the algorithm with a constant minimum event lifetime (of either $60$ s or $110$ s) indicated that the target under investigation, such as Plage and Sunspot, has an influence on the observed power-law index. For regions dominated by sunspots, we always find $γ<2$; however, for datasets where the target is a plage region, we often find that $γ>2$ in the energy range [$\sim10^{23}$, $\sim10^{26}$] erg. Applying the algorithm with a minimum event lifetime of three timesteps indicated that cadence was another important factor, with the highest cadence datasets returning $γ>2$ values. The estimated total radiative power obtained for the observed energy distributions is typically 10-25 % of what would be required to sustain the corona indicating that impulsive events in this energy range are not sufficient to solve coronal heating. If we were to extend the power-law distribution down to an energy of $10^{21}$ erg, and assume parity between radiative energy release and the deposition of thermal energy, then such bursts could provide 25-50 % of the required energy to account for the coronal heating problem.