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Accurate determination of parameters relationship for photovoltaic power output by augmented dickey fuller test and engle granger method

机译:增强dickey富勒检验和恩格尔格兰杰法准确确定光伏发电输出参数关系。

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Power output from photovoltaic (PV) systems in outdoor conditions is substantially influenced by climatic parameters such as solar irradiance and temperature. PV manufacturers always provide technical specifications in laboratory conditions but reliable relationship for the power output must be determined for accurate prediction under real operating conditions. For the present study, solar irradiance G, temperature T and electrical power output P data under real conditions are methodically and regularly inscribed in dataloggers. Hence, in this paper, we investigate rigorous and robust statistical methods for small sample such as Augmented Dickey-Fuller and Engle Granger for stationary series to determine the estimate regression between variables P, G & T. A first regression of power output P time series variable on solar irradiance G time series has shown spurious results and thus spurious regression. The first differences of such time series are stationary and a regression is proposed whereas temperature variable is identified as not significant and where autocorrelation of residuals is suspected. Finally, the novelty of this paper is the Engle & Granger method that is used to provide a relationship between variables P and G in a difference level. A final relationship without suspicious heteroscedasticity has been determined. Our model is formulated on the basis of PV real conditions statistical approach and is more realistic than steady approach models.
机译:在室外条件下,光伏(PV)系统的输出功率很大程度上受到气候参数(例如太阳辐照度和温度)的影响。光伏制造商总是在实验室条件下提供技术规格,但是必须确定功率输出的可靠关系,以便在实际工作条件下进行准确的预测。对于本研究,在数据记录器中有条不紊地定期记录真实条件下的太阳辐照度G,温度T和电力输出P数据。因此,在本文中,我们研究了固定样本序列的小样本(如增强Dickey-Fuller和Engle Granger)的严格而稳健的统计方法,以确定变量P,G和T之间的估计回归。功率输出P时间序列的第一回归太阳辐照度的变量G时间序列显示出虚假结果,因此出现了虚假回归。这种时间序列的第一个差异是平稳的,建议进行回归,而温度变量则被确定为不显着,并且怀疑存在残差的自相关。最后,本文的新颖之处在于Engle&Granger方法,该方法用于提供差异级别中变量P和G之间的关系。确定了没有可疑的异方差的最终关系。我们的模型是基于PV实际条件统计方法制定的,比稳定方法模型更现实。

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