A graph-theoretic algorithm for localization of forced harmonic oscillation inputs in power system networks

Proceedings of the American Control Conference

Volumn , Issue , 2014, Pages 1334-1340

  Nudell, Thomas R ^a   Chakrabortty, Aranya ^a  

^a North Carolina State University   (United States)

Author keywords

algebraic graph theory; Disturbance localization; identification; power systems; swing equations

Indexed keywords

ALGORITHMS; CIRCUIT OSCILLATIONS; IDENTIFICATION (CONTROL SYSTEMS); STANDBY POWER SYSTEMS; SYNCHRONOUS MACHINERY;

ALGEBRAIC GRAPH THEORY; DISTURBANCE LOCALIZATION; FORCED HARMONIC OSCILLATIONS; INTER-AREA OSCILLATIONS; POWER SYSTEM NETWORKS; SUBSYNCHRONOUS RESONANCE; SWING EQUATIONS; SYSTEM TRANSFER FUNCTION;

GRAPH THEORY;

EID: 84905675126     PISSN: 07431619     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ACC.2014.6859401     Document Type: Conference Paper

References (12)

1. R. B. Myers and D. J. Trudnowski, "Effects of forced oscillations on spectral-based mode-shape estimation", in Power Engineering Society General Meeting, 2013. IEEE, June 2013.
2. T. R. Nudell and A. Chakrabortty, "A graph-theoretic algorithm for disturbance localization in large power grids using residue estimation", in The 2013 American Control Conference (ACC), Proceedings of.
3. T. Xia et al., "Wide-area frequency based event location estimation", in Power Engineering Society General Meeting, 2007. IEEE, June 2007, pp. 1-7.
4. J. Ma et al., "Event classification and identification based on characteristic ellipsoid of phasor measurement", in North American Power Symposium (NAPS), 2011, Aug. 2011, pp. 1-6.
5. F. Pasqualetti et al., "Attack detection and identification in cyberphysical systems", Automatic Control, IEEE Transactions on, Aug. 2012, conditionally accepted.
6. B. Bollobás, Modern Graph Theory. New York: Springer, 1998.
7. T. Biyikoǧlu et al., Laplacian Eigenvectors of Graphs, J. Morel, F. Takens, and G. Teissier, Eds. Springer, 2007.
8. P. M. Anderson and A. A. Fouad, Power System Control and Stability, 2nd ed. Piscataway: Wiley-IEEE Press, 2003.
9. F. Tisseur and K. Meerbergen, "The quadratic eigenvalue problem", SIAM Review, vol. 43, no. 2, pp. 235-286, 2001.
10. P. M. Anderson, Subsynchronous resonance in power systems. New York: IEEE Press, 1990.
11. J.-N. Juang and R. Pappa, "An eigensystem realization algorithm for modal parameter identification and model reduction", Journal of Guidance, Control, and Dynamics, vol. 8, no. 5, pp. 620-627, 1985.
12. M. Mesbahi and M. Egerstedt, Graph Theoretic Methods in Multiagent Networks. Princeton: Princeton University Press, 2010.