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一种基于供需的大规模最优潮流问题的领导者优化方法,该问题考虑了可再生能源发电。

A leader supply-demand-based optimization for large scale optimal power flow problem considering renewable energy generations.

作者信息

Daqaq Fatima, Hassan Mohamed H, Kamel Salah, Hussien Abdelazim G

机构信息

Laboratory of Study and Research for Applied Mathematics, Mohammadia School of Engineers, Mohammed V University in Rabat, Rabat, 10090, Morocco.

Ministry of Electricity and Renewable Energy, Cairo, Egypt.

出版信息

Sci Rep. 2023 Sep 4;13(1):14591. doi: 10.1038/s41598-023-41608-1.

Abstract

The supply-demand-based optimization (SDO) is among the recent stochastic approaches that have proven its capability in solving challenging engineering tasks. Owing to the non-linearity and complexity of the real-world IEEE optimal power flow (OPF) in modern power system issues and like the existing algorithms, the SDO optimizer necessitates some enhancement to satisfy the required OPF characteristics integrating hybrid wind and solar powers. Thus, a SDO variant namely leader supply-demand-based optimization (LSDO) is proposed in this research. The LSDO is suggested to improve the exploration based on the simultaneous crossover and mutation mechanisms and thereby reduce the probability of trapping in local optima. The LSDO effectiveness has been first tested on 23 benchmark functions and has been assessed through a comparison with well-regarded state-of-the-art competitors. Afterward, Three well-known constrained IEEE 30, 57, and 118-bus test systems incorporating both wind and solar power sources were investigated in order to authenticate the performance of the LSDO considering a constraint handling technique called superiority of feasible solutions (SF). The statistical outcomes reveal that the LSDO offers promising competitive results not only for its first version but also for the other competitors.

摘要

基于供需的优化(SDO)是最近的随机方法之一,已证明其在解决具有挑战性的工程任务方面的能力。由于现代电力系统问题中实际的IEEE最优潮流(OPF)具有非线性和复杂性,与现有算法一样,SDO优化器需要一些改进,以满足整合混合风能和太阳能的所需OPF特性。因此,本研究提出了一种SDO变体,即基于领导者供需的优化(LSDO)。建议LSDO基于同时交叉和变异机制来改进探索,从而降低陷入局部最优的概率。LSDO的有效性首先在23个基准函数上进行了测试,并通过与备受认可的现有先进竞争对手进行比较来评估。之后,研究了包含风能和太阳能的三个著名的受限IEEE 30、57和118节点测试系统,以便使用一种称为可行解优越性(SF)的约束处理技术来验证LSDO的性能。统计结果表明,LSDO不仅在其第一个版本中,而且在与其他竞争对手相比时都提供了有前景的竞争结果。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/79c4/10477291/39df627f84d3/41598_2023_41608_Fig1_HTML.jpg

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