Influence of excitation saturation element on power system voltage stability based on bifurcation theory

被引:0
作者
Li, Guoqing [1 ]
Zhang, Hao [1 ]
Li, Jiang [1 ]
Wang, Yiwei [1 ]
Zhang, Peng [1 ]
机构
[1] School of Electrical Engineering, Northeast Dianli University, Jilin
来源
Dianli Zidonghua Shebei/Electric Power Automation Equipment | 2015年 / 35卷 / 03期
基金
中国国家自然科学基金;
关键词
Electric power systems; Excitation; Hopf bifurcation; Saddle-node bifurcation; Saturation; Stability; Voltage stability;
D O I
10.16081/j.issn.1006-6047.2015.03.001
中图分类号
学科分类号
摘要
With a three-bus power system model, the influences of excitation saturation element and top excitation voltage value on the system voltage stability are studied. Though a smooth function maybe applied to imprecisely simulate the performance of an excitation limiter, a method based on the dimensionality reduction of equation set is adopted, which sets Efd as the top excitation voltage and ignores the excitation transient equations when the excitation saturation element functions. Examples are analyzed by software AUTO 07 and results show that, when the excitation saturation element is considered, the motion trajectory of load bus voltage changes obviously along with the increase of the mechanical input power; when system reaches and runs on the excitation limit, the declining of top excitation voltage makes the load bus voltage more quickly approaching the saddle-node and Hopf bifurcation node along with the increase of mechanical input power, where system is more likely to lose its stability. ©, 2015, Electric Power Automation Equipment Press. All right reserved.
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页码:1 / 5and46
页数:545
相关论文
共 27 条
[11]  
Zhao X., Zhang X., Su X., Voltage stability studies and bifurcation theory in power systems, Transactions of China Electrotechnical Society, 23, 2, pp. 87-95, (2008)
[12]  
Gao J., Zhang X., Influences of generator models on the dynamic voltage stability based on bifurcation theory, Relay, 34, 17, pp. 2-6, (2006)
[13]  
Jia H., Yu Y., Wang C., Choas phenomena in power system and its studies, Proceedings of the CSEE, 21, 7, pp. 26-30, (2001)
[14]  
Wang Q., Zhou S., Singularity bifurcation in power system differential algebraic model, Proceedings of the CSEE, 23, 7, pp. 18-22, (2003)
[15]  
Wang Q., Zhou S., Hopf bifurcation analysis of power system singularly perturbed ordinary differential model, Proceedings of the CSEE, 23, 8, pp. 1-6, (2003)
[16]  
Peng Z., Hu G., Han Z., The power system voltage stability affected by on-load tap changer, Proceedings of the CSEE, 18, 6, pp. 408-412, (1998)
[17]  
Jia H., Yu Y., Wang C., The chaotic and bifurcation phenomena considering power systems excitation limit and PPS, Automation of Electric Power Systems, 25, 1, pp. 11-14, (2001)
[18]  
Wang Q., Zhou S., Bifurcation analysis with excitation limits in classic three-node power system, Journal of North China Electric Power University, 31, 1, pp. 5-10, (2004)
[19]  
Ma Z., Wan Q., Li H., Research on voltage stability analysis of limit induced bifurcation, Power System Protection and Control, 39, 20, pp. 24-29, (2011)
[20]  
Zhou R., Wu P., Tong X., Calculation of minimum load power margin for limit induced bifurcation, Electric Power Automation Equipment, 30, 7, pp. 19-23, (2010)