Modal Estimation of Low-frequency Oscillation Using Perturbation Sensitivity Matrix with Multiple Parameters

References

• Kundur, P., Power System Stability and Control, New York: McGraw-Hill , pp. 700–827,1994.
   Google Scholar
• Liu, G.P., Xu, Z., Huang, Y., and Pan, W.L., “Analysis of inter-area oscillations in the South China interconnected power system,” Elect. Power Syst. Res., Vol. 70, No. 1, pp. 38–45, 2004.
   Web of Science ®Google Scholar
• Ramos, R.A., Alberto, L.F. C., and Bretas, N.G., “A new methodology for the coordinated design of robust decentralized power system damping controllers,” IEEE Trans. Power Syst., Vol. 19, No. 1, pp. 444–454, February 2004.
   Web of Science ®Google Scholar
• Kamwa, I., Trudel, G., and Gérin-Lajoie, L., “Robust design and coordination of multiple damping controllers using nonlinear constrained optimization,” IEEE Trans. Power Syst., Vol. 15, pp. 1084–1092, August 2000.
   Web of Science ®Google Scholar
• Chaudhuri, B., and Pal, B.C., “Robust damping of multiple swing modes employing global stabilizing signals with a TCSC,” IEEE Trans. Power Syst., Vol. 19, No. 1, pp. 499–506, February 2004.
   Web of Science ®Google Scholar
• Ma, J., Han, D., He, R., Dong, Z.Y., and Hill, D.J., “Reducing identified parameters of measurement-based composite load model,” IEEE Trans. Power Syst., Vol. 23, No. 1, pp. 76–83, February 2008.
   Web of Science ®Google Scholar
• Chung, C.Y., Wang, K.W., Tse, C.T., and Niu, R., “Power-system stabilizer (PSS) design by probabilistic sensitivity indexes (PSIs),” IEEE Trans. Power Syst., Vol. 17, No. 3, pp. 688–693, 2002.
   Web of Science ®Google Scholar
• Ma, J., Wang, T., Wang, Z., and Thorp, J.S., “Interval eigenvalue analysis of closed-loop control for power system oscillation with interval parameters,” 2012 IEEE Power and Energy Society General Meeting , San Diego, CA,22–26 July 2012.
   Google Scholar
• Ma, J., Peng, M., and Wang, T., “Low frequency oscillation analysis of the topology variation network based on matrix perturbation,” 2012 Asia-Pacific Power and Energy Engineering Conference , Shanghai, China,27–29 March 2012.
   Google Scholar
• Chen, S.H., and Qiu, Z.P., “A new method for computing the upper and lower bounds on frequencies of structures with interval parameters,” Mechan. Res. Commun., Vol. 21, No. 6, pp. 583–592, 1994.
   Web of Science ®Google Scholar
• Tse, C.T., and Tso, S.K., “Design optimisation of power system stabilisers based on model and eigenvalue-sensitivity analyses,” IEE Proc. Generat. Transm. Distrib., Vol. 135, No. 5, pp. 406–415, September 1988.
   Google Scholar
• Skogestad, S., and Postlethwaite, I., Multivariable Feedback Control, New York: Wiley , pp. 423–439,2001.
   Google Scholar
• Pal, B., and Chaudhuri, B., Robust Control in Power Systems, New York: Springer , pp. 14–24,2005.
   Google Scholar
• Wang, K.W., Chung, C.Y., Tse, C.T., and Tsang, K.M., “Probabilistic eigenvalue sensitivity indices for robust PSS site selection,” IEE Proc. Generat. Transm. Distrib., Vol. 148, No. 6, pp. 603–609, November 2001.
   Web of Science ®Google Scholar
• Yu, W.S., and Ko, H.J., “Improved eigenvalue sensitivity for finite-precision digital controller realisations via orthogonal Hermitian transform,” IEE Proc. Control Theory Appl., Vol. 150, No. 4, pp. 365–375, July 2003.
   Google Scholar
• Nam, H.K., Kim, Y.K., Shim, K.S., and Lee, K.Y., “A new eigen-sensitivity theory of augmented matrix and its applications to power system stability analysis,” IEEE Trans. Power Syst., Vol. 15, No. 1, pp. 363–369, 2000.
   Google Scholar
• Zhang, P., Zhou, M., and Abdollahi, A., “A generalized subspace least mean square method for high-resolution accurate estimation of power system oscillation modes,” Elect. Power Compon. Syst., Vol. 41, No. 12, pp. 1205–1212, 2013.
   Web of Science ®Google Scholar
• Mohammadi, A., Khaloozadeh, H., and Amjadifard, R., “Power system critical eigenvalue estimation using flexibility of subspace system identification,” Elect. Power Compon. Syst., Vol. 40, No. 13, pp. 1501–1521, 2012.
   Web of Science ®Google Scholar
• Chen, S.H., Matrix Perturbation Theory in Structural Dynamics Designs, Beijing, China: Science Press , pp. 36–42,1999.
   Google Scholar
• Moore, R.E., Interval Analysis, New York: Prentice-Hall, pp. 9–17,1966.
   Google Scholar
• Rogers, G., Power System Oscillations, New York: Kluwer, pp. 101–115,2000.
   Google Scholar