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      Stability of a ring of coupled van der Pol oscillators with non-uniform distribution of the coupling parameter

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          Abstract

          The stability of a ring of coupled van der Pol oscillators is studied in this work considering a non-uniform distribution of the coupling parameter along the ring. The stability analysis is based on the transformation of the linearized equation of the ring into a canonical Hill equation. A stability condition is derived considering the stability of the non-periodic term of the Hill equation. Stable and unstable dynamic behavior of the ring is studied by means of numerical simulations.

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          Most cited references47

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          Bifurcation of periodic motions in two weakly coupled van der Pol oscillators

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            The Forced van der Pol Equation I: The Slow Flow and Its Bifurcations

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              The Theory of Emergence

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                Author and article information

                Contributors
                Role: ND
                Journal
                jart
                Journal of applied research and technology
                J. appl. res. technol
                UNAM, Centro de Ciencias Aplicadas y Desarrollo Tecnológico
                1665-6423
                2016
                : 14
                : 1
                : 62-66
                Affiliations
                [1 ] Universidad Autónoma Metropolitana Mexico
                Article
                S1665-64232016000100062
                10.1016/j.jart.2016.01.002
                be4a55e8-d964-4283-a7b1-6d826a92e306

                This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

                History
                Categories
                Engineering, Electrical & Electronic
                Engineering, Multidisciplinary

                General engineering,Electrical engineering
                Coupled oscillators,Coupling parameter,Hill equation,Stability condition,van der Pol oscillator

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