Chua's oscillator is the simplest circuit with the most complex chaotic dynamics in the universe of all 21-parameter family C of continuous odd-symmetric piecewise-linear vector-fields. Consequently, an in-depth understanding of this circuit suffices to explain the nonlinear dynamics of all chaotic circuits and systems belonging to C. Our goal in this tutorial is to present a sequence of snapshots that shows the detailed dynamical evolution that led to the birth of distinct strange attractors corresponding to several standard routes to chaos. © 1993 IEEE
CITATION STYLE
Kevorkian, P. (1993). Snapshots of Dynamical Evolution of Attractors from Chua’s Oscillator. IEEE Transactions on Circuits and Systems I: Fundamental Theory and Applications, 40(10), 762–780. https://doi.org/10.1109/81.246151
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