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Bayesian estimation of rainfall intensity-duration-frequency relationships

机译:降雨强度-持续时间-频率关系的贝叶斯估计

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Rainfall intensity duration frequency (IDF) curves are one of the most commonly used tools in water resources engineering. They give an idea of how return levels of extreme rainfall intensities vary with duration over a range of return periods. It is assumed that the annual maximum intensity follows the generalised extreme value (GEV) distribution. Conventional methods of estimating IDF relationships do not provide estimates of uncertainty. We propose a Bayesian framework for handling uncertainties in IDF models. Firstly, we collect annual maximum intensity data over a relevant range of rainfall durations. Secondly, we define an approximate likelihood, the "independence" likelihood, in which the correlations have been ignored between maximum intensity data of different durations. Finally, we apply Bayesian inference to obtain the adjusted posterior, which accounts for likelihood misspecification. A comparison with earlier methods, without any adjustment amongst others, shows that the adjusted posteriors are considerably wider. (C) 2015 Elsevier B.V. All rights reserved.
机译:降雨强度持续时间频率(IDF)曲线是水资源工程中最常用的工具之一。他们给出了一个结论,即极端降雨强度的返回水平在一定范围内会随着持续时间而变化。假定年最大强度遵循广义极值(GEV)分布。估计IDF关系的常规方法无法提供不确定性的估计。我们提出了一个贝叶斯框架来处理IDF模型中的不确定性。首先,我们收集降雨持续时间相关范围内的年度最大强度数据。其次,我们定义一个近似的可能性,即“独立”可能性,其中不同持续时间的最大强度数据之间的相关性已被忽略。最后,我们应用贝叶斯推断来获得调整后的后验,该后验解决了似然错误指定的问题。与早期方法的比较,没有进行任何其他调整,显示调整后的范围要宽得多。 (C)2015 Elsevier B.V.保留所有权利。

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