The mathematical basis of nonlinear optics is Maxwell's system of equations governing
propagation of electromagnetic waves in a material medium, combined with relations …

The soliton perturbation theory is used to study and analyze the stochastic perturbation of
optical solitons, governed by the Schrödinger–Hirota equation, in addition to deterministic …

Publisher Summary This chapter provides a description of the present status of theory and
experiment about propagation and interaction of optical solitons in random media. A short …

A model of a long optical communication line consisting of alternating segments with
anomalous and normal dispersion, whose lengths are picked randomly from a certain …

The stochastic perturbation of dispersion-managed optical solitons is studied in this paper,
in addition to deterministic preturbation terms, by the aid of soliton perturbation theory. The …

Short-range correlated uniform noise in the dispersion coefficient, inherent in many types of
optical fibers, broadens and eventually destroys all initially ultra-short pulses. However …

The dynamics of optical solitons with non-Kerr law non-linearities, in presence of stochastic
perturbation terms, is studied in this paper. The Langevin equations are derived and it is …

A planar periodic nonlinear structure composed of alternating waveguiding (WG) and
antiwaveguiding (AWG) sections is considered. Detailed simulations demonstrate that fairly …

The propagation of dispersion-managed solitons in optical fibers with randomly perturbed
dispersion maps is considered. The interplay between the periodic dispersion management …

Fundamental properties of solitons in the recently introduced split-step model (SSM) are
investigated. The SSM is a system that consists of periodically alternating dispersive and …