ACSA在求解负荷不确定多目标最优潮流问题中的应用

B. Rao, K. Vaisakh
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引用次数: 7

摘要

提出了一种求解最优潮流问题的多目标自适应克隆选择算法。将OPF问题表述为考虑不同目标和各种约束的非线性约束多目标优化问题。快速精英非支配排序和拥挤距离技术被用于寻找和管理Pareto最优前沿。最后,利用一种基于模糊的机制从Pareto集合中选择最优妥协解。本文提出的MOACS算法已在IEEE 30总线测试系统上进行了测试,测试目标包括成本、损耗和l指数。针对多目标最优潮流问题,分别在正常负荷和负荷不确定两种情况下进行了仿真研究。并将正常负载条件下的结果与文献中已有的快速非支配排序遗传算法(NSGA-II)、多目标和谐搜索算法(MOHS)和多目标差分进化算法(MODE)方法进行了比较。
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Application of ACSA for solving multi-objective optimal power flow problem with load uncertainty
This paper presents a multi-objective adaptive Clonal selection algorithm (MOACSA) for solving optimal power flow (OPF) problem. OPF problem is formulated as a non-linear constrained multi-objective optimization problem in which different objectives and various constraints have been considered. Fast elitist non-dominated sorting and crowding distance techniques have been used to find and manage the Pareto optimal front. Finally, a fuzzy based mechanism has been used to select a best compromise solution from the Pareto set. The proposed MOACS algorithm has been tested on IEEE 30-bus test system with different objectives such as cost, loss and L-index. Simulation studies are carried out under both normal load and load uncertainty conditions for multi-objective optimal power flow problem with different cases. The results obtained with normal load condition are also compared with fast non-dominated sorting genetic algorithm (NSGA-II), multi-objective harmony search algorithm (MOHS) and multi-objective differential evolutionary algorithm (MODE) methods which are available in the literature.
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