Testing robustness and performance of PSS-AVR schemes for synchronous generators using finite-element models

International Journal of Electrical Power and Energy System

Volumn 25, Issue 7, 2003, Pages 551-565

  Escarela Perez, Rafael ^a   Alvarez Ramirez, Jose ^a,b   Cervantes, Ilse ^a,c   Campero Littlewood, Eduardo ^a  

^a UNIVERSIDAD AUTÓNOMA METROPOLITANA AZCAPOTZALCO   (Mexico)

^b INSTITUTO MEXICANO DEL PETRÓLEO   (Mexico)

^c INSTITUTO POLITÉCNICO NACIONAL   (Mexico)

Author keywords

Automatic voltage regulators; Finite elements; Power system stabilizers; Synchronous generators

Indexed keywords

COMPUTER SIMULATION; CONTROL THEORY; EDDY CURRENTS; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; ROTORS; SYNCHRONOUS GENERATORS; VOLTAGE CONTROL;

POWER SYSTEM STABILIZERS (PSS);

ELECTRIC POWER SYSTEMS;

EID: 0037412070     PISSN: 01420615     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0142-0615(02)00161-8     Document Type: Article

References (31)

1. Machowski J., Bialek J.W., Bumby J.R. Power system dynamics and stability. 1997;Wiley, New York.
2. Kundur P. Power system stability and control. 1994;McGraw-Hill, New York.
3. Bourles H., Peres S., Margotin T., Houry M.P. Analysis and design of a robust coordinated AVR/PSS. IEEE Trans Power Syst. 13:1998;568-575.
4. Alvarez-Ramirez J, Escarela-Perez R, Cervantes I, Espinoza-Perez G. Stability pf standard PSS-AVR designs for synchronous generators. Submitted for publication.
5. Machowski J., Bialek J.W., Robak S., Bumby J.R. Excitation control system for use with synchronous generators. IEE Proc - Gener Transm Distrib. 145:1998;537-546.
6. Mrad F., Karaki S., Copti B. An adaptive fuzzy-synchronous machine stabilizer. IEEE Trans Syst Man Cybern, C. 30:2000;131-137.
7. Canay I.M. Modelling of alternating-current machines having multiple rotor circuits. IEEE Trans Energy Conversion. 8:1993;280-296.
8. Adkins B., Harley R.G. The general theory of alternating current machines. 1975;Chapman & Hall, London.
9. Silvester P.P., Ferrari R.L. Finite elements for electrical engineers. 3rd ed :1996;Cambridge University Press, Cambridge.
10. Sturgess J.P., Zhu M., Macdonald D.C. Finite-element simulation of a generator on load during and after a three-phase fault. IEEE Trans Energy Conversion. 7:1992;787-793.
11. Escarela-Perez R., Macdonald D.C. A novel finite-element transient computation of two-axis parameters of solid-rotor generators for use in power systems. IEEE Trans Energy Conversion. 13:1998;49-54.
12. Hannalla A.Y., Macdonald D.C. Numerical analysis of transient field problems in electrical machines. IEE Proc, Part C. 123:1976;893-898.
13. Turner P.J. Finite-element simulation of turbine-generator terminal faults and application to machine parameter prediction. IEEE Trans Energy Conversion. 2:1987;122-131.
14. Hayt W.H. Jr. Engineering electromagnetics. 5th ed :1989;McGraw-Hill, New York.
15. Bedrosian G. A new method for coupling finite element field solution with external circuits and kinematics. IEEE Trans Magn. 29:1993;1664-1668.
16. Salon S.J., DeBortoli M.J., Palma R. Coupling of transient fields, circuits and motion using finite element analysis. J Electromagn Waves Appl. 4:1990;1077-1106.
17. Brauer J.R., MacNeal B.E., Larkin L.A., Overbye V.D. New method of modelling electronic circuits coupled with 3D electromagnetic finite element models. IEEE Trans Magn. 27:1991;4085-4088.
18. Ho S.L., Li L., Fu W.N., Wong H.C. A novel approach to circuit-field-torque coupled time stepping finite element modeling of electric machines. IEEE Trans Magn. 36:2000;1886-1889.
19. Lai H.C., Coles P.C., Rodger D., Leonard P.J. Transient analysis of an electromagnetic actuator using an overlapping finite element scheme. IEEE Trans Magn. 36:2000;1462-1467.
20. Lai H.C., Rodger D., Coles P.C. A finite element scheme for colliding meshes. IEEE Trans Magn. 35:1999;1362-1364.
21. Rodger D., Lai H.C., Leonard P.J. Coupled elements for problems involving movement. IEEE Trans Magn. 26:1990;548-550.
22. Preston T.W., Reece A.B.J., Sangha P.S. Induction motor analysis by time-stepping techniques. IEEE Trans Magn. 24:1988;471-474.
23. Abdel-Razek A.A., Coulomb J.L., Feliachi M., Sabonnadiere J.C. Conception of an air-gap element for the dynamic analysis of the electromagnetic field in electric machines. IEEE Trans Magn. 18:1982;655-659.
24. Davat B., Ren Z., Lajoie-Mazenc M. The movement in field modeling. IEEE Trans Magn. 21:1985;2296-2298.
25. Ashtiani C.N., Lowther D.A. The use of finite elements in the simulation of steady state operation of a synchronous generator with a known terminal loading condition. IEEE Trans Magn. 19:1983;2381-2384.
26. Chaudhry S.R., Ahmed-Zaid S., Demerdash N.A. Coupled finite-element/state-space modeling of turbogenerators in the ABC frame of reference - the short-circuit and load cases including saturated parameters. IEEE Trans Energy Conversion. 10:1995;63-70.
27. Turner P.J., Macdonald D.C. Finite element prediction of steady state operation of a turbine-generator using conductivity matrices. IEEE Trans Magn. 17:1981;3262-3264.
28. Wang Y., Xie L., Hill D.J., Middleton R.H. Robust nonlinear controller design for transient stability enhancement of power systems. Proc 31st Conf Decision Control, Tucson, AZ. December:1992;1117-1122.
29. Machowski J., Robak S., Bialek J.W., Bumby J.R., Abi-Samra N. Decentralized stability-enhancing control of synchronous generator. IEEE Trans Power Syst. 15:2000;1334-1336.
30. Alvarez-Ramirez J. Adaptive control of feedback linearizable systems: a modeling error compensation approach. Int J Robust Nonlinear Control. 9:1999;361-377.
31. Van de Vegle J. Feedback control systems. 3rd ed :1994;Prentice-Hall, Englewood Cliffs, NJ.