On truly nonlinear oscillator equations of Ermakov-Pinney type, International Journal of Analysis and Applications

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dc.contributor.authorNONTI, Marcellin
dc.contributor.authorADJAÏ, K. K. Damien
dc.contributor.authorAkande, Jean
dc.contributor.authorMONSIA, MARC DELPHIN
dc.date.accessioned2026-06-02T16:06:57Z
dc.date.available2026-06-02T16:06:57Z
dc.date.issued2021
dc.description.abstractIn this paper, we present a general class of differential equations of Ermakov-Pinney type which may serve as truly nonlinear oscillators. We show the existence of periodic solutions by exact integration after the phase plane analysis. The related quadratic Lienard type equations are examined to show for the first time that the Jacobi elliptic functions may be solution of second-order autonomous non-polynomial differential equations.
dc.identifier.doi10.28924/2291-8639-19-2021-970
dc.identifier.otherBECDB-13295
dc.identifier.urihttps://dspace.uac.bj/handle/123456789/11408
dc.language.isofr
dc.relation.ispartofInternational Journal of Analysis and Applications
dc.subjectLienard equations
dc.subjectErmakov-Pinney equation
dc.subjecttruly nonlinear oscillators
dc.subjectperiodic solution.
dc.titleOn truly nonlinear oscillator equations of Ermakov-Pinney type, International Journal of Analysis and Applications
dc.typeArticle

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