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首页> 外文期刊>Hydrology and Earth System Sciences >Multivariate return periods in hydrology: a critical and practical review focusing on synthetic design hydrograph estimation
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Multivariate return periods in hydrology: a critical and practical review focusing on synthetic design hydrograph estimation

机译:水文学中的多元回归期:以综合设计水文图估算为重点的实用评论

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Most of the hydrological and hydraulic studies refer to the notion of areturn period to quantify design variables. When dealing with multiple designvariables, the well-known univariate statistical analysis is no longersatisfactory, and several issues challenge the practitioner. How should oneincorporate the dependence between variables? How should a multivariatereturn period be defined and applied in order to yield a proper design event?In this study an overview of the state of the art for estimatingmultivariate design events is given and the different approaches arecompared. The construction of multivariate distribution functions is donethrough the use of copulas, given their practicality in multivariatefrequency analyses and their ability to model numerous types of dependencestructures in a flexible way. A synthetic case study is used to generate alarge data set of simulated discharges that is used for illustrating theeffect of different modelling choices on the design events. Based ondifferent uni- and multivariate approaches, the design hydrographcharacteristics of a 3-D phenomenon composed of annual maximumpeak discharge, its volume, and duration are derived. These approaches arebased on regression analysis, bivariate conditional distributions, bivariatejoint distributions and Kendall distribution functions, highlightingtheoretical and practical issues of multivariate frequency analysis. Also anensemble-based approach is presented. For a given design return period, theapproach chosen clearly affects the calculated design event, and muchattention should be given to the choice of the approach used as this dependson the real-world problem at hand.
机译:大多数水文和水力研究都参考了回旋期的概念来量化设计变量。当处理多个设计变量时,众所周知的单变量统计分析不再令人满意,并且有一些问题挑战了从业人员。如何整合变量之间的依赖关系?为了产生适当的设计事件,应如何定义和应用多元返回期?在本研究中,给出了估算多元设计事件的最新技术概述,并比较了不同的方法。鉴于分布函数在多元频率分析中的实用性以及以灵活的方式对多种类型的依存结构进行建模的能力,因此可以通过使用copulas来构建多元分布函数。合成案例研究用于生成大量模拟放电数据集,用于说明不同建模选择对设计事件的影响。基于不同的单变量和多元方法,推导了由年最大峰值流量,流量和持续时间组成的3-D现象的设计水文特征。这些方法基于回归分析,二元条件分布,二元联合分布和Kendall分布函数,突出了多元频率分析的理论和实践问题。还提出了基于集合的方法。对于给定的设计回收期,选择的方法显然会影响计算的设计事件,因此应注意选择使用的方法,因为这取决于当前的实际问题。

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