Discussion on some voltage collapse indices

Electric Power Systems Research

Volumn 53, Issue 1, 2000, Pages 53-58

  Zambroni De Souza, A C ^a  

^a FEDERAL UNIVERSITY OF ITAJUBÁ   (Brazil)

Author keywords

[No Author keywords available]

Indexed keywords

EIGENVALUES AND EIGENFUNCTIONS; ELECTRIC LOAD MANAGEMENT; THEOREM PROVING;

SADDLE POINT BIFURCATIONS; VOLTAGE COLLAPSE;

ELECTRIC POWER SYSTEMS;

EID: 0033940480     PISSN: 03787796     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0378-7796(99)00042-5     Document Type: Article

References (18)

1. CIGRE WG 38.02 Task Force No 10, Modelling of voltage collapse including dynamic phenomena, Technical report of task force 38-02-10, Draft 3, CIGRE, June 1992.
2. IEEE Work Group on Voltage Stability, System Dynamic Performance Subcommittee, Voltage Stability of Power Systems, Technical Report 90THO358-2-PWR, IEEE, 1990.
3. Cañizares C.A. Conditions for saddle-node bifurcations in AC/DC power systems. Electric Power Energy Syst. 17(1):1995;61-68.
4. Seydel R. From Equilibrium to Chaos - Practical Bifurcation and Stability Analysis. 1988;Elsevier Science, North-Holland.
5. Cañizares C.A., Alvarado F.L. Point of collapse and continuation methods for large AC/DC systems. IEEE Trans. Power Syst. 8(1):1993;1-8.
6. Gao B., Morrison G.K., Kundur P. Voltage stability evaluation using modal analysis. IEEE Trans. Power Syst. 7(4):1992;1529-1542.
7. P. Marannino, P. Bresesti, M. Delfanti, G.P. Granelli, M. Montagna, in: L.H. Fink, (Ed.), Voltage Collapse Proximity Indicators for Very Short Term Security Assessment, Proc. Bulk Power System Voltage Phenomena III-Voltage Stability and Security, ECC Inc., Davos, Switzerland, 1994.
8. Lof P.A., Smed T., Anderson G., Hill D.J. Fast calculation of a voltage stability index. IEEE Trans. Power Syst. 7(1):1992;54-64.
9. Barquín J., Goméz T., Pagola F.L. Estimating the loading limit margin taking into account voltage collapse areas. IEEE Trans. Power Syst. 10(4):1995;1952-1962.
10. H.D. Chiang, R. Jean-Jumeau, Toward a practical performance index for predicting voltage collapse in electric power systems, IEEE/PES-Paper 93 SM 512-4 PWRS, Vancouver, Canada, 1993.
11. R.B. Prada, A.C. Zambroni de Souza, X.V. Filho, A.G. Massaud, J.C.C. Oliveira, Voltage stability: phenomena characterization based on reactive control effects and system critical areas identification, Proceedings of the third Sepope meeting, Belo Horizonte, Brazil, 1991, SP-14.
12. Cañizares C.A., de Souza A.C.Z., Quintana V.H. Comparison of performance indices for detection of proximity to voltage collapse. IEEE Trans. Power Syst. 11(3):1996;1441-1450.
13. de Souza A.C.Z., Cañizares C.A., Quintana V.H. New techniques to speed up voltage collapse computations using tangent vectors. IEEE Trans. Power Syst. 12(3):1997;1380-1387.
14. Dobson I. Observations on the geometry of saddle node bifurcation and voltage collapse in electrical power systems. IEEE. Trans. Circuits Syst.-I: Fundam. Theory Appl. 39(3):1992;240-243.
15. C.A. Cañizares, Voltage Collapse and Transient Energy Function Analyses of AC/DC Systems, PhD thesis, University of Wisconsin-Madison, 1991.
16. de Souza A.C.Z. Tangent vector applied to voltage collapse and losses sensitivity studies. Electric Power Syst. Res. 47(1):1998;65-70.
17. Jardim J.L., da C.A., Neto S., Alves da Silva A.P., Souza A.C.Z., Falcão D.M., Borges C.L.T., Taranto G.N. A New On-Line Dynamic Security Assessment System, VI. 1998;SEPOPE, Salvador, Brazil. Paper SP-104, Maio.
18. Verhulst F. Nonlinear Differential Equations and Dynamical Systems. 1985;Springer-Verlag, Berlin.