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

This paper examines envelope solitons, rational W-shape solitons to a Nonlinear Electrical
Transmission Line (NETL) with Josephson junction (JJ) that consist of the N th cells of …

The present work describes the behavior of solitary and periodic waves in a nonlinear
electrical transmission line with linear dispersion. Based on the semidiscrete approximation …

In this work, we focus on investigating the traveling and other localized solitary wave
propagation in nonlinear low-pass electrical transmission lines model practicing the new …

We show that the methodology based on the powerful method of the so-called hidden
symmetry reductions (HSR) provides a systematic way to analytically derive non …

In this paper, a nonlinear transmission network with next-nearest-neighbor couplings is
considered. We show how the propagation dynamics of the waves through the network can …

A distributed electrical transmission network with dispersive elements that consists of a large
number of identical unit cells is considered. Using the reductive perturbation method in the …

In this paper, we performed analytical, numerical and experimental studies on the
generation of soliton waves in discrete nonlinear transmission lines (NLTL) with varactors …

A modified Noguchi nonlinear electric transmission network that consists of a large number
of identical sections is theoretically studied in the present work. A new capacitance-voltage …

Based on a modified one-dimensional Noguchi electrical transmission network containing a
linear dispersive element CS with a voltage source and a one-dimensional series capacitor …