Wind speed (WS) probability distribution identification and estimation are the object of an increasing number of studies, especially related to the need of wind energy production evaluation. In this framework, the paper highlights the characterization of extreme WS quantiles, whose values and estimates are very sensitive to the assumed distributional form. This is a crucial issue not only for wind energy production assessment, but also in risk and reliability analysis. For the above purposes, the Lomax model is theoretically deduced and analysed: this model, indeed, well represents the typical "heavy tails" in WS probabilistic distributions arising from field data. A proper Bayes approach for the estimation of both the Lomax survivor function and of the above quantiles is analyzed. A large set of numerical simulations has been performed, and some typical subsets of them are shown to illustrate the efficiency of the estimates, showing excellent results.
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Department of Mathematics, University Center of Statistics, Katholieke Universiteit Leuven, Leuven 3001Department of Mathematics, University Center of Statistics, Katholieke Universiteit Leuven, Leuven 3001
Beirlant J.
Guillou A.
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IRMA, Université de Strasbourg, 67084 Strasbourg CedexDepartment of Mathematics, University Center of Statistics, Katholieke Universiteit Leuven, Leuven 3001
Guillou A.
Dierckx G.
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Department of Mathematics, University Center of Statistics, Katholieke Universiteit Leuven, Leuven 3001Department of Mathematics, University Center of Statistics, Katholieke Universiteit Leuven, Leuven 3001
Dierckx G.
Fils-Villetard A.
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L.S.T.A., Université Paris VI, Boîte 158, 75252 Paris Cedex 05Department of Mathematics, University Center of Statistics, Katholieke Universiteit Leuven, Leuven 3001
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Jinan Univ, Dept Stat, Guangzhou 510632, Guangdong, Peoples R ChinaJinan Univ, Dept Stat, Guangzhou 510632, Guangdong, Peoples R China
He, Feng Yang
Cheng, Ye Bin
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Donghua Univ, Glorious Sun Sch Business & Management, Shanghai 250001, Peoples R ChinaJinan Univ, Dept Stat, Guangzhou 510632, Guangdong, Peoples R China
Cheng, Ye Bin
Tong, Tie Jun
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Hong Kong Baptist Univ, Dept Math, Hong Kong, Hong Kong, Peoples R ChinaJinan Univ, Dept Stat, Guangzhou 510632, Guangdong, Peoples R China
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East China Normal Univ, Shanghai, Peoples R China
East China Normal Univ, Sch Stat, Key Lab Adv Theory & Applicat Stat & Data Sci MOE, Shanghai 200062, Peoples R ChinaEast China Normal Univ, Shanghai, Peoples R China
Zhu, Hanbing
Zhang, Riquan
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East China Normal Univ, Shanghai, Peoples R China
East China Normal Univ, Sch Stat, Shanghai 200062, Peoples R China
East China Normal Univ, Sch Stat, Key Lab Adv Theory & Applicat Stat & Data Sci MOE, Shanghai 200062, Peoples R ChinaEast China Normal Univ, Shanghai, Peoples R China
Zhang, Riquan
Li, Yehua
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Univ Calif Riverside, Riverside, CA USA
Univ Calif Riverside, Dept Stat, Riverside, CA 92521 USAEast China Normal Univ, Shanghai, Peoples R China
Li, Yehua
Yao, Weixin
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Univ Calif Riverside, Riverside, CA USA
Univ Calif Riverside, Dept Stat, Riverside, CA 92521 USAEast China Normal Univ, Shanghai, Peoples R China
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Southwestern Univ Finance & Econ, Chengdu, Peoples R ChinaSouthwestern Univ Finance & Econ, Chengdu, Peoples R China
Gong, Jinguo
Li, Yadong
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Barclays Capital, New York, NY USASouthwestern Univ Finance & Econ, Chengdu, Peoples R China
Li, Yadong
Peng, Liang
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Georgia State Univ, Atlanta, GA 30303 USASouthwestern Univ Finance & Econ, Chengdu, Peoples R China
Peng, Liang
Yao, Qiwei
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London Sch Econ & Polit Sci, London, England
Peking Univ, Beijing 100871, Peoples R ChinaSouthwestern Univ Finance & Econ, Chengdu, Peoples R China