论文标题

跟踪对流冷水池的阵风

Tracking the Gust Fronts of Convective Cold Pools

论文作者

Fournier, Marielle B., Haerter, Jan O.

论文摘要

越来越多地承认,冷池会影响新的对流细胞的启动。但是,通过冷池相互作用的对流组织的全部复杂性知之甚少。缺乏理解可能部分是由于降水细胞及其冷池形成的动态模式的复杂性。此外,冷池如何相互作用是不足的。为了更好地理解这种动态,我们为冷池阵线开发了一种跟踪算法。我们的进近没有跟踪热力学异常(通常与阵风前边界)相吻合,而是跟踪动态冷池流出。我们的算法首先确定降水事件的轨迹。其次,相对于此起源和每个方位箱,使用近表面水平径向速度$ v_r $中最陡峭的梯度来确定冷池阵风前边缘的相应基因座。最陡峭的$ v_r $ - 级别意味着最大的上升速度,因此动态触发最强。将结果与基于温度最陡的梯度的先前算法进行比较 - 突出了此处描述的方法在确定动态活跃的阵风前区域所述的好处。该算法将方法应用于一系列数值实验,成功跟踪了冷池的集合。给定事件的峰值降雨强度与其相关的冷池阵风前的最大$ v_r $之间出现了线性关系 - 一种发现几乎独立于特定灵敏度实验的关系。

It is increasingly acknowledged that cold pools can influence the initiation of new convective cells. Yet, the full complexity of convective organization through cold pool interaction is poorly understood. This lack of understanding may partially be due to the intricacy of the dynamical pattern formed by precipitation cells and their cold pools. Additionally, how exactly cold pools interact is insufficiently known. To better understand this dynamics, we develop a tracking algorithm for cold pool gust fronts. Rather than tracking thermodynamic anomalies, which do not generally coincide with the gust front boundaries, our approach tracks the dynamical cold pool outflow. Our algorithm first determines the locus of the precipitation event. Second, relative to this origin and for each azimuthal bin, the steepest gradient in the near-surface horizontal radial velocity $v_r$ is employed to determine the respective locus of the cold pool gust front edge. Steepest $v_r$-gradients imply largest updraft velocities, hence strongest dynamical triggering. Results are compared to a previous algorithm based on the steepest gradient in temperature --- highlighting the benefit of the method described here in determining dynamically active gust front regions. Applying the method to a range of numerical experiments, the algorithm successfully tracks an ensemble of cold pools. A linear relation emerges between the peak rain intensity of a given event and maximal $v_r$ for its associated cold pool gust front --- a relation found to be nearly independent of the specific sensitivity experiment.

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