An energy-shaping approach to the design of excitation control of synchronous generators

In this paper we discuss the estimation of the domain of attraction of equilibria in power systems and propose a new passivity-based controller design methodology for excitation control of synchronous generators. The methodology goes beyond the widely popular damping injection (L"gV) schemes, to actually shape the total energy function via modification of the energy transfer between the mechanical and electrical components of the system. Applying the procedure it is shown that a, properly tuned, linear state feedback enlarges both the estimates and the actual domain of attraction, thus increasing critical clearing time for faults. This is illustrated in two case studies, including a benchmark comparison with the classical control scheme.

[1]  J. Zaborszky,et al.  A counterexample of a theorem by Tsolas et al. and an independent result by Zaborszky et al. (with reply) , 1988 .

[2]  P. Kundur,et al.  Power system stability and control , 1994 .

[3]  Arjan van der Schaft,et al.  Interconnection and damping assignment passivity-based control of port-controlled Hamiltonian systems , 2002, Autom..

[4]  Krishna Busawon,et al.  A robust observer-based controller for synchronous generators , 2001 .

[5]  R. Ortega,et al.  A Passivation Approach to Power Systems Stabilization , 1998 .

[6]  Petar V. Kokotovic,et al.  A dynamic extension for LgV controllers , 1999, IEEE Trans. Autom. Control..

[7]  K. R. Padiyar,et al.  ENERGY FUNCTION ANALYSIS FOR POWER SYSTEM STABILITY , 1990 .

[8]  Fedor Pakovich A counterexample to the , 2002 .

[9]  R. Bacher,et al.  Scanning the issue - Special issue on the technology of power system competition , 2000, Proc. IEEE.

[10]  Qiang Lu,et al.  Nonlinear stabilizing control of multimachine systems , 1989 .

[11]  Y. Z. Sun,et al.  Novel energy-based Lyapunov function for controlled power systems , 2000 .

[12]  Romeo Ortega,et al.  A consistent parameter estimator for excitation control of synchronous generators , 2002, Proceedings of the 41st IEEE Conference on Decision and Control, 2002..

[13]  S. Sastry Nonlinear Systems: Analysis, Stability, and Control , 1999 .

[14]  J. Machowski Power System Dynamics And Stability , 1997 .

[15]  F. Paganini,et al.  Generic Properties, One-Parameter Deformations, and the BCU Method , 1999 .

[16]  Young-Hyun Moon,et al.  Estimating the domain of attraction for power systems via a group of damping-reflected energy functions , 2000, Autom..

[17]  Pravin Varaiya,et al.  A structure preserving energy function for power system transient stability analysis , 1985 .

[18]  Wladyslaw Mielczarski,et al.  Nonlinear field voltage control of a synchronous generator using feedback linearization , 1994, Autom..

[19]  Q. Lu,et al.  Nonlinear Stabilizing Control of Multimachine Systems , 1989, IEEE Power Engineering Review.

[20]  Marija D. Ilic,et al.  Feedback linearizing excitation control on a full-scale power system model , 1994 .

[21]  David J. Hill,et al.  Transient stability enhancement and voltage regulation of power systems , 1993 .

[22]  Damien Ernst,et al.  A control strategy for controllable series capacitor in electric power systems , 2001, Autom..

[23]  F. M. Hughes,et al.  Power System Control and Stability , 1977 .