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A nonstationary index-flood technique for estimating extreme quantiles for annual maximum streamflow

机译:用于估计年度最大流量的极端分位数的非平稳索引洪水技术

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摘要

The magnitude and timing of peak streamflow events may be affected by land-use changes along with climate change, thus leading to nonstationarity in the records. Temporal trend, along with change-points, in peak flow records can affect the accuracy of quantile estimates; therefore, these issues should not be disregarded. Commonly used techniques for pooled flood frequency analysis do not account for nonstationarity found in the data recorded for members of a region. To overcome this shortcoming, the objective of this research is to introduce a trend centered pooling approach for regionalization in which pooling groups are created based on the form of trend found in the at-site data. The approach involves the formation of regions comprised entirely of sites exhibiting either statistically significant increasing or decreasing trends. Regional parameter estimates are determined using a maximum likelihood approach, which is carried out with the assumption of second-order nonstationarity. The technique was applied to four homogenous regions all located in differing hydroclimatological Canadian regions. The uncertainty of quantile estimates calculated through the implementation of this technique was established using a balanced regional vector resampling approach. The results indicate that there is less uncertainty in quantile estimates found through the application of the trend centered pooling approach when compared to a regional stationary analysis of the same regions. The potential for overestimation/underestimation of design quantiles in the presence of significant regional nonstationarity (i.e. decreasing/increasing trends) was elucidated. (C) 2014 Elsevier B.V. All rights reserved.
机译:高峰流量事件的大小和时间可能会受到土地利用变化以及气候变化的影响,从而导致记录不稳定。峰值流量记录中的时间趋势以及变化点会影响分位数估计的准确性;因此,这些问题不容忽视。常用的合并洪水频率分析技术不能解决在为区域成员记录的数据中发现的非平稳性。为了克服这个缺点,本研究的目的是引入一种以趋势为中心的区域化合并方法,该方法基于现场数据中发现的趋势形式创建合并组。该方法涉及形成完全由具有统计学上显着的增加或减少趋势的位点组成的区域。区域参数估计值是使用最大似然方法确定的,该方法是在假设二阶非平稳性的情况下执行的。该技术已应用于四个均质地区,均位于不同的水文气候加拿大地区。通过使用平衡区域矢量重采样方法,可以确定通过实施此技术而计算出的分位数估计的不确定性。结果表明,与相同区域的区域平稳分析相比,通过使用趋势中心化合并方法发现的分位数估计的不确定性较小。阐明了在存在明显的区域非平稳性(即下降/上升趋势)的情况下设计分位数的过高/过低估计的可能性。 (C)2014 Elsevier B.V.保留所有权利。

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