We investigated the new exact travelling wave solutions of the system of equations for the
ion sound and Langmuir waves (SEISLWs). In this work, we use the extended form of two …

This article consist of a number of new soliton solutions for solving a complex nonlinear
equation describing dynamics of nonlinear chains of atoms with long-range interactions via …

In the present work, an efficient numerical technique, called q-homotopy analysis transform
method (briefly, q q-HATM), is applied to nonlinear Fisher's equation of fractional order. The …

In this article, the extended trial approach has been used for the investigation of traveling
wave solutions of resonant nonlinear Schrödinger equation with variable coefficients …

Nonlinear chains of atoms (NCA) are complex systems with rich dynamics, that influence
various scientific disciplines. The lie symmetry approach is considered to analyze the NCA …

We present the Lie symmetry analysis for the famous nonlinear equation describing chains
of atoms with long range interaction. We also study the conservation laws by computing the …

This manuscript aims to construct a family of travelling wave solutions to the high
nonlinearity differential equation for obtaining new hyperbolic function solutions by using an …

In this article, we will mainly focus on finding the Lie symmetries of a couple of models like
the famous generalized mixed nonlinear Schrödinger equation and Degasperis Procesi …

In this paper, we apply two methods which are the arbitrary nonlinear parameters and the
exponential rational function method to construct many new exact solutions of the higher …

By means of symbolic computation with the help of Maple, diverse of exact solutions for the
Jimbo–Miwa-like equation are successfully derived, based on the generalized bilinear …