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Author(s):
Y.Ueda, T.Enomoto and H.B.Stewart
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Title:
Chaotic Transients and Fractal Structures Governing Coupled Swing Dynamics
Date of publication:
Oct. 1990
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Key words:
none
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Abstract:
Numerical simulations are used to study coupled swing equations modeling the dynamics of two electric generators connected to an infinite bus by a simple transmission network. In particular, the effect of varying parameters corresponding to the input power supplied to each generator is studied. In addition to stable steady operating conditions, which should correspond to synchronized, normal operation, the coupled swing model has other stable states of large amplitude oscillations which, if realized, would represent non-synchronized motions: the phase space boundary separating their basins of attraction is fractal, corresponding to chaotic transient motions. These fractal structures in phase space and the associated fractal structures in parameter space will be of primary concern to engineers in predicting system behavior.
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