Chimera states in networks of coupled oscillators occur when some fraction of the oscillators
synchronize with one another, while the remaining oscillators are incoherent. Several …

In the Kuramoto model, a uniform distribution of the natural frequencies leads to a first-order
(ie, discontinuous) phase transition from incoherence to synchronization, at the critical …

We study the response of one-and two-dimensional excitable media to external
spatiotemporal noise in terms of synchronization. The media are modeled by a finite-size …

Some electronic components including memristors and Josephson junctions have potential
application to mimic biological neurons or synapses characteristics. In this paper, an …

We study periodic structures, such as vortex lattices, moving in a random pinning potential
under the action of an external driving force. As predicted in T. Giamarchi and P. Le Doussal …

We analyze synchronization between two interacting populations of different phase
oscillators. For the important case of asymmetric coupling functions, we find a much richer …

We investigate quantum synchronization theoretically in a system consisting of two cold ions
in microtraps. The ions' motion is damped by a standing-wave laser while also being driven …

Swarmalators are oscillatory systems endowed with a spatial component, whose spatial and
phase dynamics affect each other. Such systems can demonstrate fascinating collective …

We consider a variant of the Kuramoto model in which all the oscillators are now assumed to
have the same natural frequency, but some of them are negatively coupled to the mean field …

We analyze the periodically forced Kuramoto model. This system consists of an infinite
population of phase oscillators with random intrinsic frequencies, global sinusoidal coupling …