Mastering the emergence and suppression of chaos of complex networks is currently a
fundamental task for the nonlinear science community with potential relevant applications in …

This paper studies a set of globally coupled bistable oscillators, all subjected to the same
weak periodic signal and identical coupling. The effect of mean field density (MFD) on global …

The robustness of a chaos-suppressing scenario against potential mismatches is
experimentally studied through the universal model of a damped, harmonically driven two …

The present study considers the nonlinear dynamics of a Duffing oscillator under a
symmetric potential subjected to a pulse-type excitation with a deformable shape. Our …

Diversity is omnipresent in natural and synthetic extended systems, the phenomenon of
diversity-induced resonance (DIR), wherein a moderate degree of the diversity can provoke …

This paper proposes a theoretical framework and carries out numerical verification for
suppressing homoclinic chaos of a class of vibro-impact oscillators by adding non-harmonic …

We study the maximum response of network-coupled bistable units to subthreshold signals
focusing on the effect of phase disorder. We find that for signals with large levels of phase …

We study discrete breathers in prototypical nonlinear oscillator networks subjected to
nonharmonic zero-mean periodic excitations. We show how the generation of stationary and …

Intrinsic localized modes, also called discrete breathers (DBs), can exist under certain
conditions in one-dimensional nonlinear electrical lattices driven by external periodic …

Droplets can exhibit complex dynamics when vertically and sinusoidally forced by a liquid
surface from which they remain separated by a thin air cushion. Here we extend previous …