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Accurate estimation of T year extreme wind speeds by considering different model selection criterions and different parameter estimation methods

机译:通过考虑不同的模型选择标准和不同的参数估算方法,可以准确估算T年极端风速

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摘要

Accurate estimation of extreme wind speeds for different return periods is necessary to avoid extensive costs or large damages. To achieve this aim, the probability distribution of the wind speed data should be well defined and its parameters should be more precisely estimated. In this study, the commonly used probability distributions, including Gamma, Generalized Extreme Value, Logistic, Lognormal, Normal and Weibull, are fitted to annual maximum wind speed data in Turkey. Parameters of the fitted distributions are estimated using method of moments (MOM), method of maximum likelihood (MLM) and method of probability weighted moments (PWMs). Based on various model selection criterions (Akaike Information Criterion, Bayesian Information criterion, Anderson-Darling, Cramer-von-Mises, and Kolmogorov-Smirnov tests), the Generalized Extreme Value and Logistic, which provided the best fit for 40% and 30% of the series, respectively, were mostly found to be the most suitable distributions. Additionally, the Lognormal, Normal and Gamma distributions showed the best fit for 15%, 10% and 5% of the series, respectively. Moreover, the MLM and PWMs provided better parameter estimations for 57% and 30% the best fitted distributions, respectively. Furthermore, wind speed quantiles with the standard errors in various return periods were estimated using the best fitted distributions. (C) 2018 Elsevier Ltd. All rights reserved.
机译:为了避免大量的成本或大的损失,有必要准确估计出不同返回期的极端风速。为了达到这个目的,应该很好地定义风速数据的概率分布,并且应该更精确地估计其参数。在这项研究中,常用的概率分布(包括Gamma,广义极值,对数,对数正态,正态和Weibull)与土耳其的年度最大风速数据拟合。使用矩量法(MOM),最大似然法(MLM)和概率加权矩量(PWM)方法估计拟合分布的参数。根据各种模型选择标准(Akaike信息标准,贝叶斯信息标准,Anderson-Darling,Cramer-von-Mises和Kolmogorov-Smirnov检验),广义极值和Logistic拟合最适合40%和30%该系列中的大多数分别被认为是最合适的分布。此外,对数正态分布,正态分布和伽玛分布分别显示最适合该系列的15%,10%和5%。此外,MLM和PWM分别为最佳拟合分布的57%和30%提供了更好的参数估计。此外,使用最佳拟合分布估算了在各种返回期内具有标准误差的风速分位数。 (C)2018 Elsevier Ltd.保留所有权利。

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  • 来源
    《Energy》 |2018年第1期|813-824|共12页
  • 作者

    Tosunoglu Fatih;

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