Complex Feigenbaum’s scenarios were numerically and experimentally observed in discretely coupled arrays of nonlinear circuits. The dependence of the double-period bifurcation scheme on the number of the cells in the array, the coupling between cells, and external noise, was investigated. The complexity of this scenario is highlighted when a two-parameters study was carried out. The unfolding of an inverse double-period cascade was observed in the two-parameter space.
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