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A Markov-chain probability distribution mixture approach to the clear-sky index

机译:晴空指数的马尔可夫链概率分布混合方法

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摘要

This paper presents a Markov-chain probability distribution mixture approach to the clear-sky index (CSI). The main assumption is that the temporal variability of the state of clear and the state of cloudy can be described by a two-state Markov-chain, and the variability within each state can be approximated by a probability distribution, unique for each state. Measurables such as the mean clear-sky index, fraction of bright sunshine, expected duration of clearness and expected duration of cloudiness events are shown to be related to the parameters of the method. Additionally, the Ångström equation, which relates mean normalized solar irradiance to the fraction of bright sunshine, is shown to arise as the expectation of the method. In order to numerically verify the method, a simulation model is constructed based on data sets for two different climatic regions: Norrköping, Sweden and Oahu, Hawaii, USA. Results from the simulation model based on training data shows good agreement with testing data, and when comparing the results to existing models in the literature it is comparable to the state of the art. It is shown that the simulation model generates a non-trivial, generally non-zero, autocorrelation function. Finally, challenges with the method and open problems are discussed.
机译:本文提出了一种晴空指数(CSI)的马尔可夫链概率分布混合方法。主要假设是,可以通过两状态马尔可夫链描述晴空状态和阴天状态的时间变化,并且每个状态内的变化可以通过每个状态唯一的概率分布来近似。诸如平均晴空指数,明媚的阳光比例,预期的晴空持续时间和预期的阴天持续时间等可衡量指标均与该方法的参数有关。此外,显示了将平均归一化的太阳辐照度与明媚的阳光比例相关的Ångström方程作为该方法的期望。为了对方法进行数值验证,基于两个不同气候区域的数据集构建了一个仿真模型:瑞典的诺尔雪平和美国夏威夷的瓦胡岛。基于训练数据的仿真模型的结果与测试数据显示出良好的一致性,并且将结果与文献中的现有模型进行比较时,可以与现有技术相比较。结果表明,仿真模型生成了一个非平凡的,通常为非零的自相关函数。最后,讨论了该方法的挑战和未解决的问题。

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