Modelling and Simulation of Nonlinear Interconnected Large-Scale Systems

F. Crusca and M. Aldeen

References

  1. [1] F. Shampine, Numerical solution of ordinary differential equations (New York: Chapman & Hall, 1994).
  2. [2] Mathworks, MATLAB: The language of technical computing(Natick, MA: Mathworks Inc., 2002).
  3. [3] P.M. Anderson, A.A. Fouad, & Institute of Electrical andElectronics Engineers (U.S.), Power system control and stability(Piscataway, NJ: IEEE Press, 1993), pp. xiii, 464.
  4. [4] P. Kundur, N.J. Balu, & M.G. Lauby, Power system stabilityand control (EPRI Power System Engineering Series) (NewYork: McGraw-Hill, 1994), pp. xxiii, 1176.
  5. [5] P.M. Anderson et al., Subsynchronous resonance in powersystems (New York: IEEE Press, 1990), pp. xiii, 268.
  6. [6] R.H. Park, Two-reaction theory of synchronous machines:Generalised method of analysis, Part I, AIEE Trans., 33, 1929, 716–730.
  7. [7] IEEE Working group on excitation systems, Recommendedpractice for excitation system models for power system stabilitystudies, in IEEE Standard 421.5-1992, 1992.
  8. [8] IEEE Working group on power plant response to load changes,MW response of fossil fuelled units, IEEE Trans. PAS-92 (2),1972, 455–463.
  9. [9] F. Crusca & M. Aldeen. Fault detection and identification ofpower systems, Proc. IASTED Intelligent Systems & Control(ISC’03), Salzburg, Austria, 2003, 183–188.
  10. [10] MathWorks, Hydro-Québec and Trans Énergie-Technologies, SunPowerSystems User's Guide - For Use with Simulink, Natick, MA, 2002

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