Chimeras are this year coming of age since they were first observed by Kuramoto and
Battogtokh in 2002 in a one-dimensional network of complex Ginzburg–Landau equations …

We study numerically the spatiotemporal dynamics in a ring network of nonlocally coupled
nonlinear oscillators, each represented by a two-dimensional discrete-time model of the …

We study numerically the spatio-temporal dynamics of ring networks of coupled discrete-
time systems in the presence of additive noise. The robustness of chimera states with …

We study numerically the impact of heterogeneity in parameters on the dynamics of
nonlocally coupled discrete-time systems, which exhibit solitary states along the transition …

A behavior of metapopulation consisting of two coupled subsystems modeled by the Ricker
map is considered. We study how dynamics of the metapopulation changes under increase …

We explore the emergence of a variety of different spatiotemporal patterns in a 2D lattice of
self-sustained oscillators, which interact nonlocally through an active nonlinear element. A …

We explore numerically the dynamics of a single Hénon–Lozi map and networks of
nonlocally coupled Hénon–Lozi maps. It is shown that due to a complicated behavior of the …

A system of two coupled map-based oscillators is studied. As units, we use identical logistic
maps in two-periodic modes. In this system, increasing coupling strength significantly …

We explore numerically the impact of additive Gaussian noise on the spatiotemporal
dynamics of ring networks of nonlocally coupled chaotic maps. The local dynamics of …

The purpose of this work is to study numerically the influence of additive white Gaussian
noise on the dynamics of a network of nonlocally coupled neuron models which are …