Analysis of Power System’s Critical Damping

Article Preview

Abstract:

In this paper, the analytical formulations among the damping factor and the other parameters are studied by Melnikov method for the classic second-order model of power system. The proximity of Melnikov method is analyzed by comparison between the obtained critical damping factor with the result by time-domain simulation method. It points out that this method exist great error in the range of engineering application. To solve this problem, an improved method is proposed to calculate the critical damping factor based on RBFNN. Finally, simulations show that it can effectively improve the calculation accuracy.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 219-220)

Pages:

586-590

Citation:

Online since:

March 2011

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2011 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] Lin Yuzhang, Cai Zexiang. Determination of power system stability region using Hamilton Jacobi equation[J], Proceedings of the CSEE, 2007, 27(28): 19-23(in Chinese).

Google Scholar

[2] Zhu Chuanjiang, Xue Yusheng. Study on the phenomenon of isolated stability domain in transient stability assessment[J]. Automation of Electric Power Systems, 1997, 21(2): 27-31(in Chinese).

Google Scholar

[3] Liu Wenyan, Chen Zhonghan, Zhu Weiqiu. Chaotic motion in perturbations of simple pendulum and harmonic oscillator under bounded noise excitation[J]. Acta Mechanica Sinica, 2003, 35(5): 634-640(in Chinese).

Google Scholar

[4] Zhao Guanghui, Zhang Nianmei, Yang Guitong. Melnikov analysis of the perturbed thin bar[J]. Chinese Journal of Theoretical and Applied Mechanics, 2005, 37(4): 511-515.

Google Scholar

[5] Guanyu Wang, Sailing He. A quantitative study on detection and estimation of weak signals by using chaotic Duffing oscillators[J]. IEEE Transaction on circuits and systems I-fundamental theory and applications, 2003, 50(7): 945-953.

DOI: 10.1109/tcsi.2003.812606

Google Scholar

[6] Zhang Fa-ming, Zhang Chang-fan. Homoclinic and heteroclinic orbit of auto-odd-perturbation system[J]. MATHEMATICA APPLICATA,. 2006. 19(1): 35-40.

Google Scholar

[7] Guckenheimer J , Holmes P. Nonlinear oscillations, dynamical systems and bifurcations of vector fields[M]. Springer-V erlag, New York, (1983).

DOI: 10.1007/978-1-4612-1140-2

Google Scholar

[8] HOSL, FEI MR, FUWN, et al. Integrated RBF network based estimation strategy of the output characteristics of brushless DC motors[J]. IEEE Transactions on Magnetics, 2002, 38(2): 1033-1036.

DOI: 10.1109/20.996265

Google Scholar