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

Nonlinearity and discreteness are two pivotal factors for an emergence of discrete breather
excitations in various media. We argue that these requirements are met in the forced …

The possibility of thermal excitation of intrinsic localized modes (ILMs) arising from
anharmonicity in ionic perfect crystals is studied numerically for realistic model systems in …

We study experimentally, analytically and numerically the backward-wave propagation, and
formation of discrete bright and dark solitons in a nonlinear electrical lattice. We observe …

We report the observation of spontaneous localization of energy in two spatial dimensions in
the context of nonlinear electrical lattices. Both stationary and moving self-localized modes …

The localized running waves in the discrete Josephson transmission lines (JTL), constructed
from Josephson junctions (JJ) and capacitors, are analytically studied. The quasicontinuum …

We show experimentally and numerically that an intrinsic localized mode (ILM) can be stably
produced (and experimentally observed) via subharmonic, spatially homogeneous driving in …

Herein, the series‐connected Josephson transmission line (JTL), constructed from
Josephson junctions, capacitors, and (possibly) resistors, is considered. It is shown that the …

We study experimentally and numerically the existence and stability properties of discrete
breathers in a periodic nonlinear electric line. The electric line is composed of single cell …

Mobile intrinsic localized modes (ILMs) in balanced nonlinear capacitive-inductive cyclic
transmission lines are studied by experiment, using a spatiotemporal driver under damped …