Complex order van der Pol oscillator
Résumé
In this paper a complex-order van der Pol oscillator is considered. The complex derivative , with ,∈ is a generalization of the concept of integer derivative, where =1, =0. By applying the concept of complex derivative, we obtain a high-dimensional parameter space. Amplitude and period values of the periodic solutions of the two versions of the complex-order van der Pol oscillator are studied for variation of these parameters. Fourier transforms of the periodic solutions of the two oscillators are also analyzed.
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