Parametric Adaptive Control of Multimachine Power Systems With Nonlinear Loads

IEEE Transactions on Circuits and Systems II: Express Briefs

Volumn 51, Issue 2, 2004, Pages 91-100

  Wang, Jie ^a   Chen, Chen ^a   Scala, Massimo La ^b  

^a SHANGHAI JIAO TONG UNIVERSITY   (China)

^b POLITECNICO DI BARI   (Italy)

Author keywords

Electric power systems; M derivative; M involutive; M relative degree; NDAS; nonlinear loads; parametric adaptive control

Indexed keywords

ADAPTIVE CONTROL SYSTEMS; CONTROL SYSTEM ANALYSIS; CONTROL SYSTEM SYNTHESIS; ELECTRIC LOAD FLOW; FEEDBACK CONTROL; LINEARIZATION; LYAPUNOV METHODS; MATHEMATICAL MODELS; NONLINEAR CONTROL SYSTEMS; SYSTEM STABILITY; ALGORITHMS; COMPUTER SIMULATION; DIFFERENTIAL EQUATIONS; FUNCTIONS; QUANTUM THEORY; VECTORS;

FEEDBACK LINEARIZATION TECHNIQUE; LINEAR SYSTEM THEORY; LYAPUNOV STABILITY THEORY; MULTIMACHINE POWER SYSTEMS; NONLINEAR DIFFERENTIAL ALGEBRAIC SYSTEM; NONLINEAR LOADS; PARAMETRIC ADAPTIVE CONTROL;

ELECTRIC POWER SYSTEMS;

M DERIVATIVES; M INVOLUTIVE; M RELATIVE DEGREE; NDAS; NONLINEAR LOADS; PARAMETRIC ADAPTIVE CONTROL;

EID: 1542333743     PISSN: 15497747     EISSN: 15583791     Source Type: Journal    
DOI: 10.1109/TCSII.2003.822420     Document Type: Article

References (24)

1. D. J. Hill and M. Y. Iven,“Stability theory for differential/algebraic systems with application to power systems,” IEEE Circuits Syst., vol. 37, pp. 1416-1423, Nov. 1990.
2. I. A. Hiskens and D. J. Hill,“Energy functions, transient stability, and voltage behavior in power systems with nonlinear loads,” IEEE Power Syst., vol. 4, pp. 1525-1533, Nov. 1989.
3. M. A. Pai, P. W. Sauer, and B. C. Lesieutre,“Static and dynamic non linear loads and structural stability in power systems,” Proc. IEEE, vol. 83, pp. 1562-1572, Dec. 1995.
4. A. T. Nikos, A. Aristotle, and P. A. Pravin,“A structure preserving energy function for power system transient stability analysis,” IEEE Trans. Circuits Syst., vol. CAS-32, pp. 1041-1049, 1985.
5. L. O. Chua, C. A. Desoer, and E. S. Kuh, Linear and Nonlinear Circuits. New York: McGraw-Hill, 1987.
6. J. J. Craig, Introduction to Robotics, Mechanics and Control, 2nd ed. Reading, MA: Addison-Wesley, 1989.
7. J. Zaborszky, A. K. Subramanian, T. J. Tarn, and K. M. Lu,“A new state space for emergency control in the interconnected power system,” IEEE Trans. Automat. Contr., vol. AC-22, pp. 505-517, Aug. 1977.
8. P. M. Anderson and A. A. Fouad, Power System Control and Stability. Ames, IA: Iowa State Press, 1977.
9. A. R. Bergen and D. J. Hill,“A structure preserving models for power system stability analysis,” IEEE Trans. Power App. Syst., vol. PAS-100, pp. 25-35, Jan. 1981.
10. I. A. Hiskens and D. J. Hill,“Energy function, transient stability and voltage behavior in power systems with nonlinear loads,” IEEE Trans. Power Syst., vol. 4, pp. 1525-1533, Oct. 1989.
11. K. E. Brenan, S. L. Campbell, and L. R. Petzold, Numerical Solution of Initial Value Problems in Differential-Algebraic Equations. New York: North-Holland, 1989.
12. H. Krishnan and N. H. Mcclamroch,“Tracking in nonlinear differen tial-algebraic control systems with applications to constrained robot systems,” Automatica, vol. 30, no. 12, pp. 1885-1897, 1994.
13. S. Reich,“On a geometrical interpretation of differential-algebraic equations,” Circuits Systems Signal Process, vol. 9, no. 4, pp. 367-382, 1990.
14. W. C. Rheinboldt,“Differential-algebraic systems as differential equations on manifolds,” Math. Computation, vol. 43, pp. 473-482, 1984.
15. T. Matsumoto, L. O. Chua, H. Kawakami, and S. Ichivaku,“Geometric properties of dynamic nonlinear networks: transversality, local-solvability and eventual passivity,” IEEE Circuits Syst., vol. CAS-28, pp. 406-452, May 1981.
16. B. C. Haggman and P. R. Bryant,“Solutions of singular constrained differential equations: A generalization of circuits containing capacitor-only loops and inductor-only cutsets,” IEEE Circuits Syst., vol. CAS-31, pp. 1015-1029, Dec. 1984.
17. A. Isidori, Nonlinear Control Systems. Berlin, Germany: Springer Verlag, 1992.
18. J. Slotine and W. Li, Applied Nonlinear Control. Englewood Cliffs, NJ: Prentice-Hall, 1991.
19. N. H. McClamroch,“Feedback stabilization of control systems described by a class of nonlinear differential-algebraic equations,” Systems Control Lett., vol. 15, pp. 53-60, 1990.
20. K. P. Janokowski and H. A. Elmaraghy,“Dynamic decoupling for hybrid control of rigid/flexible joint robots interacting with the environment,” IEEE Trans. Robot. Automat., vol. 8, pp. 519-534, 1992.
21. H. Krishnan and N. H. McClamroch,“Computation of state realizations for control systems described by a class of linear differential-algebraic equations,” Int. J. Control, vol. 55, pp. 1425-1441, 1992.
22. H. Krishnan and N. H. McClamroch,“Tracking reference inputs in control systems described by a class of nonlinear differential-algebraic equations,” in Proc. IEEE Decision and Control Conf., Brighton, U.K, 1991, pp. 1796-1801.
23. T. L. Liao,“Design of an adaptive nonlinear controller to improve stabilization of a power system,” Elect. Power Eng. Syst., vol. 21, pp. 433-441, 1999.
24. T. Lahdhiri and A. Alouani,“Nonlinear excitation control of a synchronous generator using robust feedback linearization,” Optimal Control Applicat. Methods, vol. 18, pp. 237-256, 1997.