Dissipative solitons are localized formations of an electromagnetic field that are balanced
through an energy exchange with the environment in presence of nonlinearity, dispersion …

Nonlinear systems with periodic variations of nonlinearity and/or dispersion occur in a
variety of physical problems and engineering applications. The mathematical concept of …

This review is dedicated to recent progress in the active field of rogue waves, with an
emphasis on the analytical prediction of versatile rogue wave structures in scalar, vector …

We have found a dissipative soliton resonance which applies to nonlinear dynamical
systems governed by the complex cubic-quintic Ginzburg-Landau equation. Specifically, for …

Mode-locked fiber lasers in which pulse sha** is based on filtering of a frequency-chirped
pulse are analyzed with the cubic-quintic Ginzburg-Landau equation. An exact analytical …

We report on the generation of 281.2 nJ mode locked pulses directly from an erbium-doped
fiber laser mode-locked with the nonlinear polarization rotation technique. We show that …

We demonstrate that the lowest threshold of spin-wave excitation in an in-plane magnetized
magnetic nanocontact driven by spin-polarized current is achieved for a nonlinear self …

Fiber lasers mode locked with large normal group-velocity dispersion have recently
achieved femtosecond pulse durations with energies and peak powers at least an order of …

We study the formation and propagation of two-dimensional vortex solitons, ie solitons with a
phase singularity, in optical materials with a nonlocal focusing nonlinearity. We show that …

Optical-fiber transmission of pulses can be modeled with the complex Ginzburg–Landau
equation. We find novel stable soliton pairs and trains, which are relevant in this case, and …