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A Constrained Chaotic Flower Pollination Algorithm for Solving ORPD Problem

机译:求解ORPD问题的受约束性的混沌花授粉算法

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Optimum reactive power dispatch (ORPD) is inevitable due to its significant role in the modern power system operation and control planning. ORPD is a highly complex, mixed integer, non-linear and constrained problem with discrete and continuous variables. In this present work, a hybrid flower pollination algorithm (FPA) based on chaotic theory was applied to tackle the ORPD problem. Like other metaheuristics, the original FPA often stagnates in local optima. In order to evade this shortcoming and improve the optimization performance, a sinusoidal chaos map was combined with the standard FPA. Moreover, owing to the various non-linear constraints in ORPD issue, a constraint handling technique named superiority of feasible solutions (SF) is embedded into CFPA. CFPA-SF was applied to ORPD problem considering a medium test system IEEE 57-bus for minimizing the real power transmission losses and voltage deviation as two objective functions. The generator bus voltages, tap setting transformers and shunt reactive power sources are set as control variables. The obtained experimental results and statistical test validate the capability and efficiency of CFPA-SF method in comparison to FPA and those approaches reported in the recent researches in solving ORPD issue.
机译:由于其在现代电力系统运行和控制规划中的重要作用,最佳无功功率调度(ORPD)是不可避免的。 ORPD是一种高度复杂的,混合的整数,非线性和约束问题,具有离散和连续变量。在本作本作中,基于混沌理论的混合花授粉算法(FPA)用于解决ORPD问题。与其他美术学一样,原来的FPA经常在当地的最佳状态下停滞不前。为了避免这种缺点并改善优化性能,正弦混沌地图与标准FPA相结合。此外,由于ORPD问题中的各种非线性约束,因此将可行解决方案(SF)的优越性命名为CFPA的约束处理技术。考虑到介质测试系统IEEE 57-总线,将CFPA-SF应用于ORPD问题,以使真实电力传输损耗和电压偏差为两个目标函数。发电机总线电压,抽头设置变压器和分流无功电源被设置为控制变量。获得的实验结果和统计检测验证了与FPA的CFPA-SF方法的能力和效率和近期溶解ORPD问题的研究中报告的方法。

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