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Multiple regression and inverse moments improve the characterization of the spatial scaling behavior of daily streamflows in the Southeast United States

机译:多元回归和逆矩改善了美国东南部日常水流的空间尺度变化特性

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摘要

Understanding the spatial structure of daily streamflow is essential for managing freshwater resources, especially in poorly gaged regions. Spatial scaling assumptions are common in flood frequency prediction (e.g., index-flood method) and the prediction of continuous streamflow at ungaged sites (e.g. drainage-area ratio), with simple scaling by drainage area being the most common assumption. In this study, scaling analyses of daily streamflow from 173 streamgages in the southeastern United States resulted in three important findings. First, the use of only positive integer moment orders, as has been done in most previous studies, captures only the probabilistic and spatial scaling behavior of flows above an exceedance probability near the median; negative moment orders (inverse moments) are needed for lower streamflows. Second, assessing scaling by using drainage area alone is shown to result in a high degree of omitted-variable bias, masking the true spatial scaling behavior. Multiple regression is shown to mitigate this bias, controlling for regional heterogeneity of basin attributes, especially those correlated with drainage area. Previous univariate scaling analyses have neglected the scaling of low-flow events and may have produced biased estimates of the spatial scaling exponent. Third, the multiple regression results show that mean flows scale with an exponent of one, low flows scale with spatial scaling exponents greater than one, and high flows scale with exponents less than one. The relationship between scaling exponents and exceedance probabilities may be a fundamental signature of regional streamflow. This signature may improve our
机译:了解每日水流的空间结构对于管理淡水资源至关重要,尤其是在测量差的地区。在洪水频率预测(例如,指数洪水法)和对非工作地点连续水流的预测(例如,排水面积比)中,通常会使用空间比例缩放假设,其中最常见的假设是按排水面积进行简单缩放。在这项研究中,对美国东南部173条流量的每日流量的比例分析得出了三个重要发现。首先,像大多数先前的研究一样,仅使用正整数矩阶数,只能捕获超过中位数附近超出概率的流量的概率和空间比例行为。对于较低的流量,需要负矩阶数(逆矩)。其次,仅通过使用排水面积来评估水垢会导致高度的遗漏变量偏差,从而掩盖了真正的空间水垢行为。多元回归显示可以减轻这种偏见,控制流域属性的区域异质性,尤其是与流域相关的属性。以前的单变量缩放分析忽略了低流量事件的缩放,并且可能产生了空间缩放指数的偏差估计。第三,多元回归结果表明,平均流量的指数为1,低流量的指数为1以上,空间流量的指数为1以下。标度指数和超出概率之间的关系可能是区域流量的基本特征。此签名可以改善我们的

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