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Solution of multi-objective optimal power flow using gravitational search algorithm

机译:利用引力搜索算法求解多目标最优潮流

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摘要

This article presents application of an efficient and reliable heuristic technique inspired by swarm behaviours in nature namely, gravitational search algorithm (GSA) for solution of multi-objective optimal power flow (OPF) problems. GSA is based on the Newton's law of gravity and mass interactions. In the proposed algorithm, the searcher agents are a collection of masses that interact with each other using laws of gravity and motion of Newton. In order to investigate the performance of the proposed scheme, multi-objective OPF problems are solved. A standard 26-bus and IEEE 118-bus systems with three different individual objectives, namely fuel cost minimisation, active power loss minimisation and voltage deviation minimisation, are considered. In multi-objective problem formulation fuel cost and loss; fuel cost and voltage deviation; fuel cost, loss and voltage deviation are minimised simultaneously. Results obtained by GSA are compared with mixed integer particle swarm optimisation, evolutionary programming, genetic algorithm and biogeography-based optimisation. The results show that the new GSA algorithm outperforms the other techniques in terms of convergence speed and global search ability.
机译:本文介绍了一种受群体自然行为启发的高效可靠的启发式技术的应用,即重力搜索算法(GSA)用于解决多目标最优潮流(OPF)问题。 GSA基于牛顿的重力和质量相互作用定律。在提出的算法中,搜索者主体是质量的集合,这些质量使用重力定律和牛顿运动彼此相互作用。为了研究该方案的性能,解决了多目标OPF问题。考虑了具有三个不同目标的标准26总线和IEEE 118总线系统,即最小化燃料成本,最小化有功功率损耗和最小化电压偏差。在多目标问题表述中,燃料成本和损失;燃料成本和电压偏差;同时将燃料成本,损失和电压偏差最小化。将GSA获得的结果与混合整数粒子群优化,进化规划,遗传算法和基于生物地理的优化进行比较。结果表明,新的GSA算法在收敛速度和全局搜索能力方面均优于其他技术。

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