基于混合阿基米德优化算法的电力系统谐波估计

Hasan Jamil Apon, Md. Shadman Abid, Khandaker Adil Morshed, M. M. Nishat, Fahim Faisal, Nchouwat Ndumgouo Ibrahim moubarak
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引用次数: 6

摘要

利用不同的优化技术对电力系统进行谐波估计已成为近年来研究的热点。利用随机优化技术可以有效地确定被噪声污染的未知信号中必要信息的数量。在此背景下,本研究提出了一种称为基于阿基米德优化算法的最小二乘(AOA-LS)混合算法来估计电力系统的谐波。提出的优化算法有助于预测谐波信号的相位,而传统的最小二乘法(LS)确定振幅。对标准测试模块负载母线终端在均匀噪声和高斯噪声两种噪声条件下得到的电压波形进行了仿真。此外,对于每种噪声情况,信噪比(SNR)分别设置为0 dB、10 dB、20 dB和40 dB。为了进行比较分析,本文对所提出的AOA-LS方案的性能进行了评估,并与其他三种技术进行了比较,即基于萤火虫算法的LS (FA-LS)、基于被动聚集的粒子群优化LS (PSOPC-LS)和基于人工蜂群的LS (ABC-LS)。结果表明,该算法在估计精度和计算时间上均优于所有算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Power System Harmonics Estimation using Hybrid Archimedes Optimization Algorithm-based Least Square Method
Estimating harmonics of a power system with different optimization techniques has emerged as a potential field of research in recent times. The amount of necessary information in an unknown signal, polluted with noise can be effectively determined by utilizing stochastic optimization techniques. In this context, this study proposes a hybridized algorithm termed as Archimedes optimization algorithm-based least square (AOA-LS) technique for estimation of harmonics of a power system. The proposed optimization algorithm contributes in predicting the phases of the harmonic signal and conventional least-square (LS) method determines the amplitudes. The simulation was carried out for a voltage wave obtained from a standard testing module's load bus terminal under two noisy conditions: Uniform noise and Gaussian noise. Furthermore, for each noisy situation, the signal-to-noise ratios (SNR) are set to 0 dB, 10 dB, 20 dB, and 40 dB, respectively. For the purpose of comparative analysis, performance of the proposed AOA-LS scheme is evaluated and compared with three of the other techniques known as Firefly algorithm-based LS (FA-LS), Particle swarm optimization with passive congregation based LS (PSOPC-LS), and Artificial bee colony based LS (ABC-LS). According to the findings, the proposed algorithm surpasses all the algorithms in terms of estimation accuracy and computational time.
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