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Doubling bifurcation of a closed invariant curve in 3D maps

Laura GardiniIryna Sushko — 2012

ESAIM: Proceedings

The object of the present paper is to give a qualitative description of the bifurcation mechanisms associated with a closed invariant curve in three-dimensional maps, leading to its doubling, not related to a standard doubling of tori. We propose an explanation on how a closed invariant attracting curve, born via Neimark-Sacker bifurcation, can be transformed into a repelling one giving birth to a new attracting closed invariant curve which has doubled...

Organizing centers in parameter space of discontinuous 1D maps. The case of increasing/decreasing branches

Laura GardiniViktor AvrutinMichael SchanzAlbert GranadosIryna Sushko — 2012

ESAIM: Proceedings

This work contributes to classify the dynamic behaviors of piecewise smooth systems in which characterize the qualitative changes in the dynamics. A central point of our investigation is the intersection of two border collision bifurcation curves in a parameter plane. This problem is also associated with the continuity breaking in a fixed point of a piecewise smooth map. We will relax the hypothesis needed in [4] where it was proved that in the case...

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