Sticking motions of impact oscillators
Résumé
The present paper is devoted to the study of impact oscillators subjected to harmonic excitation. The interest is essentially centred on a family of behaviours which has never been systematically investigated before: the class of sticking periodic responses of impact oscillators. A formulation of this kind of motion is presented and a Poincaré application is built. A method is defined in order to produce its characteristics and an analytic differentiation of the responses is used to evaluate local stability. A methodology of analysis, based on a Predictor-Corrector method, is presented and applied to single and multiple degree of freedom systems: bifurcation diagrams and parameter space partitionings are developed.
Origine : Fichiers produits par l'(les) auteur(s)
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