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A hybrid modified grey wolf optimization-sine cosine algorithm-based power system stabilizer parameter tuning in a multimachine power system

机译:一种混合改性灰狼优化 - 基于多机动力系统的基于基于混合的基于灰狼优化 - 基于Multimach的基于基于Muthent的电力系统稳定器参数调谐

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摘要

Damping of low-frequency oscillations due to the unpredictable perturbations of a power network has always been a challenging task. In an interconnected power network, power system stabilizers (PSSs) are in practice to damp out these low-frequency oscillations by providing a necessary control signal to the automatic voltage regulator unit based on the deviation in generator speed/power output. This article proposes a novel approach of hybrid modified grey wolf optimization-sine cosine algorithm for tuning the parameters of PSS of an interconnected multimachine power system. The optimal parameter tuning of PSS with the proposed algorithm is achieved by considering a multiobjective function comprises of improving the damping and eigenvalue characteristics of the consolidated multimachine system. A benchmark model of two area four machine system is adopted to investigate the performance achieved with the proposed algorithm in the simultaneous damping of the local and interarea mode of oscillations in a multimachine power system. The system study has been carried out under a self-clearing fault condition, and the detailed analysis is presented by analyzing the eigenvalues, and their corresponding natural frequencies, damping ratios. The damping nature achieved for the system states under system uncertainties with the proposed algorithm is also presented. The performance obtained from the proposed hybrid algorithm has been compared with the standalone and state-of-the-art optimization methods.
机译:由于电网的不可预测的扰动,低频振荡的阻尼一直是一个具有挑战性的任务。在互连的电网中,电力系统稳定器(PSS)实践以基于发电机速度/功率输出的偏差向自动电压调节器单元提供必要的控制信号来阻尼这些低频振荡。本文提出了一种新颖的混合改性灰狼优化 - 正弦余弦余弦算法,用于调整互连的多机动力系统的PSS参数。通过考虑多目标函数来实现具有所提出的算法的PSS的最佳参数调谐,包括提高综合多机械系统的阻尼和特征值特性。采用两个区域四种机器系统的基准模型来研究多相电力系统中局部振动局部局部振荡模式的同时阻尼算法所达到的性能。通过清除故障条件进行了系统研究,通过分析特征值以及它们的相应自然频率,阻尼比来提出详细分析。还介绍了在系统不确定性下实现系统状态的阻尼性质。从所提出的混合算法获得的性能已经与独立和最先进的优化方法进行了比较。

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