基于Mayfly优化算法的Sulselrabar系统双输入稳定器

M. Djalal, I. Robandi
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摘要

为了提高发电机的性能,需要额外的设备,主要是如果振荡发生在发电机的励磁控制之外。PSS将通过为发电机振荡提供阻尼来增加稳定性极限。PSS阻尼意味着PSS将产生与速度变化相一致的电动扭矩组件。然而,PSS的使用存在许多误差,特别是传统的PSS。期望值与测量的PSS输出值不同。这是由于轴的运动部件,如横向轴跑出或扭转振荡。本研究采用双输入电力系统稳定器(DIPSS)设备来降低Sulselrabar系统中发电机的信号噪声。利用最优的DIPSS参数,获得最优的系统性能。采用基于蜉蝣优化算法(MOA)的智能优化技术来获得正确的参数。利用MOA方法找到正确的参数,得到系统的最小阻尼。然后根据各发电机的参与因子法对DIPSS进行布置。本研究使用了一个在胜康发电机上增加负荷的案例研究。从测试结果来看,系统性能随着DIPSS MOA的安装而提高。系统性能的提高可以从发电机转子的速度和角度响应中看出,当扰动发生时,它产生最小的超调振荡和快速的沉降时间。此外,从负的系统特征值也可以看出系统性能的提高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Dual Input Power System Stabilizer in Sulselrabar System Based on Mayfly Optimization Algorithm
To improve the generator’s performance, additional equipment is needed, mainly if oscillations occur outside the excitation control of the generator. PSS will increase the stability limit by providing damping for generator oscillations. PSS damping means that the PSS will produce an electric torque component that is in phase with the change in speed. However, the use of PSS has many errors, especially conventional PSS. The desired value is different from the measured PSS output value. This is due to shaft motion components such as lateral shaft run out or torsional oscillations. In this study, the Dual Input Power System Stabilizer (DIPSS) equipment was used to reduce signal noise on the generator in the Sulselrabar system. With optimal DIPSS parameters, optimal system performance is obtained. An intelligent optimization technique based on the Mayfly optimization Algorithm (MOA) is used to get the correct parameters. MOA is used to find the correct parameters and get the system’s minimum damping. Then the placement of DIPSS is based on the participation factor method of each generator. This study uses a case study of the addition of a load on the Sengkang generator. From the test results, system performance increases with the installation of DIPSS MOA. The increase in system performance can be seen from the speed and angle response of the generator rotor, which produces minimal overshoot oscillations and fast settling time when a disturbance occurs. In addition, the increase in system performance can also be seen from the negative system eigenvalues.
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