Differential evolution algorithm based load frequency control in a two-area conventional and renewable energy based nonlinear power system

Muhammad Ahsan Zamee, Kazi Khairul Islam, Ashik Ahmed, Kazi Rehnuma Zafreen
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引用次数: 7

Abstract

Load Frequency Control (LFC) for any power generating station is a subject of great concern for power system researchers. With the changes of load demand, frequency starts fluctuating which results in deviation in tie line power flow and frequency deviation at consumer end. To overcome this problem, many control techniques have been adopted. In early days fixed value integral/proportional-integral control, Optimal Control, Quantitative feedback theory, pole placement etc. methods were applied. In recent times, neural network, fuzzy logic, genetic algorithm controllers are replacing the conventional techniques. All the control techniques are used to find the optimal values of the PID/PI controller gain parameters (Kp, Ki, Kd) for which system stability is confirmed with minimum of Area Control Error (ACE). Differential Evolution (DE) which is a newer branch of genetic algorithms has been successfully applied in this problem. In this paper DE based PI controller has been implemented for Hydro-Thermal power plants to find out the optimal value of gain parameters for system stability. Nonlinearity has been considered in governor part of the thermal area for practical scenario. 1% step load changes have been applied to both areas simultaneously and individually to confirm its performance. Desired set of controller gain parameters (Kp, Ki) are selected based on eigenvalue and minimum value of Objective Function. All simulations are done in the MATLAB/SIMULINK environment.
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基于差分进化算法的两区常规和可再生能源非线性电力系统负荷频率控制
任何一个电站的负荷频率控制都是电力系统研究者非常关注的问题。随着负荷需求的变化,频率开始波动,从而引起电网潮流的偏差和用户端的频率偏差。为了克服这个问题,采用了许多控制技术。早期应用定值积分/比例积分控制、最优控制、定量反馈理论、极点放置等方法。近年来,神经网络、模糊逻辑、遗传算法等控制器正在取代传统的控制技术。所有的控制技术都用于寻找PID/PI控制器增益参数(Kp, Ki, Kd)的最优值,以确保系统的稳定性,并使区域控制误差(ACE)最小。差分进化(DE)是遗传算法的一个新分支,已成功地应用于该问题。本文将基于DE的PI控制器应用于火电厂,以求出系统稳定增益参数的最优值。在实际情况下,考虑了热区调节部分的非线性。在两个区域同时或单独施加1%的阶跃负载变化以确认其性能。根据目标函数的特征值和最小值选择期望的控制器增益参数Kp, Ki。所有仿真均在MATLAB/SIMULINK环境中完成。
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