Maximum Likelihood Parameters Estimation Of Single-Diode Photovoltaic Module/Array: A Comparative Study At STC

Albert Ayang, R. Wamkeue, M. Ouhrouche, Boudoue Hubert Malwe
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Abstract

Maximum likelihood is known as optimal method adapted for parameters estimation with process and measurement noise. Experimental data generally contain measurement noise. In this paper, review on modelling photovoltaic (PV) module/array is established first; next, the combination of the optimization method of maximum likelihood estimator (MLE) and Newton Raphson resolution for identifying the five unknown parameters of single diode photovoltaic Module/Array at different types of test conditions is proposed. This predicted method is compared with generalized least square estimator known also as optimization method. It is also compared with popular predictive methods Villalva's and Lambert solution. The proposed method is applied for polycrystalline silicon photovoltaic MSX60 solar module at standard test condition (STC). Two types of comparison are made: first, the dynamic variations of all five parameters values are carried out by graphs and compared in tables with the values found with the other methods (mentioned above); the parameters have converged after up to 150 iterations at STC and the accuracy of estimated parameters is sensitive to the initial parameters of trust region. Secondly, the (I-V) curves are superposed, justifying the accuracy of the proposed method. The comparative errors graphs are also carried out. The results proved the effectiveness of the maximum likelihood estimator, by accuracy parameters of the PV module/array.
单二极管光伏组件/阵列的最大似然参数估计:STC的比较研究
最大似然是一种最优方法,适用于有过程噪声和测量噪声的参数估计。实验数据通常包含测量噪声。本文首先对光伏组件/阵列的建模进行了综述;其次,提出了将极大似然估计(MLE)优化方法与Newton Raphson分辨率相结合,识别不同类型测试条件下单二极管光伏组件/阵列5个未知参数的方法。将该预测方法与广义最小二乘估计方法进行了比较。并与流行的预测方法Villalva’s和Lambert solution进行了比较。在标准测试条件下,将该方法应用于多晶硅光伏MSX60太阳能组件。进行两种比较:一是用图的形式将5个参数值的动态变化情况与其他方法(上述方法)得到的值在表格中进行比较;在STC下经过150次迭代,参数收敛,估计参数的精度对信任域初始参数敏感。其次,对(I-V)曲线进行了叠加,验证了所提方法的准确性。并绘制了误差对比图。通过光伏组件/阵列的精度参数,验证了极大似然估计的有效性。
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