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- W56331260 abstract "This paper aims to investigate attractive regions of operating points for power systems by applying singular perturbation analysis. A time-scale decomposition is performed to illustrate how the critical model can be identified with reduced-order systems and how bifurcation phenomena can be explained with such low order systems. The slow dynamics and fast dynamics including bifurcation conditions and domain of attractor of the stable equilibrium are also analyzed. We show that the attractive region of a stable equilibrium point is composed of the domain enclosed by the stable manifold of a saddle point for the simplified subsystem, and that the size of a stability region is also considerably affected by the voltage magnitude behind the transient reactance. Several numerical examples are used to demonstrate our theoretical results.KeywordsPower systemsingular perturbationbifurcationattractive regionstability" @default.
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- W56331260 date "2006-03-15" @default.
- W56331260 modified "2023-09-27" @default.
- W56331260 title "Attractive Regions in Power Systems by Singular Perturbation Analysis" @default.
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- W56331260 doi "https://doi.org/10.1007/3-7643-7429-2_8" @default.
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