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Encoding daily rainfall records via adaptations of the fractal multifractal method

机译:通过分形多重分形方法的改编对日降雨记录进行编码

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摘要

A deterministic geometric approach, the fractal-multifractal (FM) method, already found useful in modeling storm events, is adapted here in order to encode, for the first time, highly intermittent daily rainfall records gathered over a water year and containing many days of zero rain. Through application to data sets gathered at Laikakota in Bolivia and Tinkham in Washington, USA, it is demonstrated that the modified FM approach can represent erratic rainfall records faithfully, while using only a few FM parameters. It is shown that the modified FM approach, by capturing the rain accumulated over the season, ends up preserving other statistical attributes as well as the overall "texture" of the records, leading to FM sets that are indistinguishable from observed sets and certainly within the limits of accuracy of measured rainfall. This fact is further corroborated comparing 20 consecutive years at Laikakota and a modified FM representation, via common statistical qualifiers, such as histogram, entropy function, and inter-arrival times.
机译:确定性的几何方法,分形-多重分形(FM)方法,已经发现对风暴事件的建模非常有用,在这里进行了调整,以便第一次编码在一个水年中收集的并且包含许多天数的高度断断续续的每日降雨记录零雨。通过应用在玻利维亚的莱卡科塔和美国华盛顿的廷卡姆收集的数据集,证明了改进的FM方法可以忠实地代表不稳定的降雨记录,而仅使用几个FM参数。结果表明,改进的FM方法通过捕获整个季节积聚的雨水,最终保留了其他统计属性以及记录的整体“纹理”,从而导致FM集与观测集没有区别,而且在观测范围内也是如此。测得的降雨精度极限。通过使用直方图,熵函数和到达时间等常见的统计限定词,比较了莱卡科塔(Laikakota)连续20年和经过修改的FM表示,进一步证实了这一事实。

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