Minimum characteristic loci method for power system small disturbance stability analysis

被引:0
|
作者
Huang W. [1 ]
Zhang Q. [2 ]
Xu H. [2 ]
Wu S. [2 ]
Gan D. [1 ]
机构
[1] Yunnan Electric Power Dispatching and Control Center, Kunming
[2] College of Electrical Engineering, Zhejiang University, Hangzhou
关键词
characteristic loci; electric power systems; generalized Nyquist curve; phase-angle compensation; small disturbance stability;
D O I
10.16081/j.epae.202205025
中图分类号
学科分类号
摘要
A small disturbance stability analysis method based on Nyquist characteristic loci for multi-input multi-output system is proposed,which can quantify the contributions of turbine-governor loop and additional excitation control loop to stability margin. Firstly,a concise Heffron-Phillips model is obtained through block diagram transformation,and then a new stability margin is defined according to the relationship between the generalized Nyquist curve and characteristic loci. Based on the model mentioned above,a linear analytical expression of the stability margin is derived,which includes the turbine-governor loop and the additional excitation control loop,so that their influence on stability margin can be shown clearly. In addition,the proposed method can also be used as the controller parameter setting. Finally,the accuracy and effectiveness of the proposed method are proved by several cases. © 2022 Electric Power Automation Equipment Press. All rights reserved.
引用
收藏
页码:151 / 156+164
相关论文
共 18 条
  • [1] DONG Xinzhou, TANG Yong, BU Guangquan, Et al., Confronting problem and challenge of large scale AC-DC hybrid power grid operation[J], Proceedings of the CSEE, 39, 11, pp. 3107-3119, (2019)
  • [2] pp. 27-31
  • [3] ZHOU Jinghao, Power system small signal parametric stability analysis based on value set approach[D], (2018)
  • [4] MA Yanfeng, ZHENG Liwen, HUO Yaxin, Et al., Damping torque analysis of virtual synchronous generator connected to power system[J], Electric Power Automation Equipment, 40, 4, pp. 166-171, (2020)
  • [5] GIBBARD M J, VOWLES D J., Small-signal stability,control and dynamic performance of power systems [M], pp. 227-235, (2015)
  • [6] PAGOLA F L., Eigenvalue sensitivities for design of power system damping controllers, IEEE Conference on Decision and Control, pp. 3051-3055, (2001)
  • [7] JIANG Chongxi, SHI Peng, HUANG Wei, Et al., Parameter setting method for multi-band power system stabilizer considering multiple oscillation modes[J], Automation of Electric Power Systems, 44, 4, pp. 142-149, (2020)
  • [8] ZHOU Jinghao, SHI Peng, GAN Deqiang, Et al., Implementation of value set approach in robust stability analysis of large power systems and its comparison with μ-based approach[J], Automation of Electric Power Systems, 42, 1, pp. 98-104, (2018)
  • [9] GAN D Q,, Et al., A rational fractional representation method for wind power integrated power system parametric stability analysis[J], IEEE Transactions on Power Systems, 33, 6, pp. 7122-7131, (2018)
  • [10] NIE Yonghui, ZHANG Yichuan, MA Yanchao, Et al., H<sub>∞</sub> damping control of power system with time delay[J], Electric Power Automation Equipment, 38, 10, pp. 96-100, (2018)