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The effect of the generalized extreme value distribution parameter estimation methods in extreme wind speed prediction

机译:广义极值分布参数估计方法在极值预测中的影响

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摘要

The modeling and prediction of extreme values of geophysical variables, such as wind, ocean surface waves, sea level, temperature and river flow, has always been a field of main concern for engineers and scientists. The analysis of extreme wind speed particularly plays an important role in natural disasters' preparedness, prevention, mitigation and management and in various ocean, environmental and civil engineering applications, such as the design of offshore platforms and coastal marine structures, coastal management, wind climate analysis and structural safety. The block maxima (BM) approach is fundamental for extreme value analysis. BM method is closely related to the generalized extreme value (GEV) distribution, which unifies the three asymptotic extreme value distributions into a single one. The most common methods used for the estimation of the GEV parameters are maximum likelihood (ML) and probability weighted moments methods. In this work, several very common as well some less known estimation methods are firstly assessed through a simulation analysis. The results of the analysis showed that the maximum product of spacings (MPS), the elemental percentile (EP), the ordinary entropy method and, in a lesser degree, the ML methods seem to be, in general, superior to the other examined methods with respect to bias, mean squared error and variance of the estimated parameters. The effects of the estimation methods have been also assessed with respect to the n-year design values of real wind speed measurements. The obtained results suggest that the MPS and EP methods, which are rather unknown to the engineering community, describe adequately well the extreme quantiles of the wind speed data samples.
机译:地球物理变量极值的建模与预测,如风,海洋表面波,海平面,温度和河流,一直是工程师和科学家主要关注的领域。极端风速分析特别在自然灾害的准备,预防,缓解和管理以及各种海洋,环境和土木工程应用中起着重要作用,如海上平台和沿海海洋结构,沿海管理,风气候的设计分析与结构安全。 Block Maxima(BM)方法是极值分析的基础。 BM方法与广义极值(GEV)分布密切相关,这将三个渐近极值分布统一到一个单一的分布。用于估计GEV参数的最常用方法是最大可能性(mL)和概率加权时刻方法。在这项工作中,首先通过模拟分析重新评估几种非常常见的估计方法。分析结果表明,间距的最大乘积(MPS),元素百分位数(EP),普通熵方法,在较小程度上,ML方法似乎是通过其他研究的方法关于偏置,均方的平均误差和估计参数的方差。还对实际风速测量的N年设计值进行了评估了估计方法的影响。所获得的结果表明,对工程界对的MPS和EP方法是相当不明的,这适当地描述了风速数据样本的极端定量。

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