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首页> 外文期刊>International Journal of Computational Intelligence and Applications >Application of a Chaotic Quantum Bee Colony and Support Vector Regression to Multipeak Maximum Power Point Tracking Control Method Under Partial Shading Conditions
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Application of a Chaotic Quantum Bee Colony and Support Vector Regression to Multipeak Maximum Power Point Tracking Control Method Under Partial Shading Conditions

机译:混沌量子菌落的应用和支持向量回归在局部遮阳条件下的多峰最大功率点跟踪控制方法

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摘要

In view of the multipeak characteristics of a photovoltaic (PV) array P-V curve under local shadow conditions and that the traditional maximum power point tracking (MPPT) algorithm cannot effectively track the maximum power point of the curve, a multipeak MPPT algorithm based on a chaotic quantum bee colony and support vector regression (SVR) is proposed. By constructing and analyzing the mathematical model of a photovoltaic array under a local shadow, the P-V characteristic equation of the photovoltaic array is obtained. The improved strategy of the artificial bee colony algorithm is studied, and the improved chaotic quantum bee colony algorithm (CQABC) is applied to the optimization of SVR parameters; this application improves the accuracy and generalization performance of the maximum power point prediction model based on SVR. The calculation process of the multipeak MPPT algorithm based on CQABC-SVR is given, and the effectiveness of the algorithm is verified by simulation and testing. The experimental results show that the algorithm can accurately track the global maximum power point under uniform illumination or local shadow conditions, effectively overcoming the problem of traditional MPPT algorithms easily falling into local extrema.
机译:鉴于局部阴影条件下的光伏(PV)阵列PV曲线的多峰特性,传统的最大功率点跟踪(MPPT)算法无法有效地跟踪曲线的最大功率点,基于混沌的多跳MPPT算法提出了量子蜜蜂菌落和支持向量回归(SVR)。通过在局部阴影下构造和分析光伏阵列的数学模型,获得了光伏阵列的P-V特性方程。研究了人造群菌落算法的改进策略,并将改进的混沌量子菌落算法(CQABC)应用于SVR参数的优化;该应用提高了基于SVR的最大功率点预测模型的准确性和泛化性能。给出了基于CQABC-SVR的Multipak MPPT算法的计算过程,通过仿真和测试验证了算法的有效性。实验结果表明,该算法可以在均匀照明或局部阴影条件下准确地跟踪全球最大功率点,有效地克服了传统的MPPT算法的问题容易落入局部极值。

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