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首页> 外文期刊>IEEE Transactions on Power Delivery >Genetically Optimized Fuzzy Placement and Sizing of Capacitor Banks in Distorted Distribution Networks
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Genetically Optimized Fuzzy Placement and Sizing of Capacitor Banks in Distorted Distribution Networks

机译:变形配电网中电容器组的遗传优化模糊布置和尺寸确定

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摘要

A genetic algorithm (GA), in conjunction with fuzzy logic (FL) (approximate reasoning), is proposed for simultaneous improvement of power quality (PQ) and optimal placement and sizing of fixed capacitor banks in distribution networks with nonlinear loads imposing voltage and current harmonics. Economic cost is defined as the objective function and includes the cost of power losses, energy losses, and that of the capacitor banks while the voltage limits, number/size of installed capacitors at each bus, and the PQ limits of harmonic standard IEEE-519 are considered constraints. Fuzzy approximate reasoning is used to calculate the fitness function in order to consider the uncertainty of decision making based on the suitability of constraints ( ${rm S}_{rm THD}$, ${rm S}_{rm V}$) and the objective function (cost index) for each chromosome. Simulation results for the 18-bus and 123-bus IEEE distorted networks using the proposed GA–FL approach are presented and compared with those of previous methods. The main contribution is an improved fitness function for GA, capable of improving the objective function while directing the PQ constraints toward the permissible region using fuzzy approximate reasoning. This method leads to computing the (near) global solution with a lower probability of getting stuck at a local optimum and weak dependency on initial conditions while avoiding numerical problems in large systems.
机译:提出了一种遗传算法(GA)与模糊逻辑(FL)(近似推理)相结合的方法,以同时改善电能质量(PQ)以及配电网络中固定电容器组的优化放置和尺寸,其中非线性负载施加电压和电流谐波。经济成本被定义为目标函数,包括功率损耗,能量损耗和电容器组的成本,同时电压极限,每条总线上已安装电容器的数量/大小以及谐波标准IEEE-519的PQ极限被认为是约束。模糊近似推理用于计算适应度函数,以便基于约束的适用性($ {rm S} _ {rm THD} $,$ {rm S} _ {rm V} $)来考虑决策的不确定性以及每个染色体的目标函数(成本指数)。提出了使用建议的GA-FL方法对18总线和123总线IEEE失真网络进行仿真的结果,并将其与以前的方法进行了比较。主要贡献是改进了GA的适应度函数,能够改进目标函数,同时使用模糊近似推理将PQ约束指向允许区域。该方法导致计算(接近)全局解的可能性较低,从而陷入局部最优状态,并且对初始条件的依赖性较小,同时避免了大型系统中的数值问题。

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