Abstract Complex Ginzburg–Landau (CGL) equations serve as canonical models in a great
variety of physical settings, such as nonlinear photonics, dynamical phase transitions …

We study the dynamics of multistable coexisting rotating waves that propagate along a
unidirectional ring consisting of coupled double-well Duffing oscillators with different …

We consider ensembles of bistable elements with nonlocal interaction. It is shown that the
bistability of units in the case of nonlocal interaction leads to the formation of chimera …

Herein, we characterize the dynamics of traveling pulses developed in tunnel diode (TD)
oscillators that form a closed ring via neighbor-to-neighbor coupling by lossy inductors for …

One of the onset mechanisms of the propagating pulse wave observed in a ring of coupled
bistable oscillators is investigated. In particular, a formation mechanism of the propagating …

We study the scattering properties of an electrical lattice consisting of a one-dimensional
array of inductively-coupled LC units. For an initially localized electrical excitation, and in the …

A scheme is proposed for generating multiphase oscillatory signals in millimeter-wave
frequencies based on the dynamics of a traveling pulse developed in a closed transmission …

The investigation of collective dynamics in coupled oscillators has garnered significant
attention from researchers spanning diverse scientific disciplines. Its wide-ranging …

In this paper, we analyze the bifurcation of Type 2 periodic solution in a ring of six-coupled
bistable oscillators. We show that pitchfork and heteroclinic bifurcations, which induce …

In this paper, some properties of the chaotic propagating pulse wave in a ring of six-coupled
bistable oscillators are investigated. When coupling factor α becomes large beyond a certain …