Soliton solutions modeling of Generalized Radhakrishnan- Kundu-Lakshmanan equation

Most problems in physics, mathematics and engineering, including fluid mechanics (fluid flow, heat transfer, etc.), plasma physics, laser, optics, and equations are intrinsically nonlinear. Most of these problems are shaped by ordinary differential equations. Except for a limited number of these equations that are rigorous in analytical solutions, most of these problems do not resolve accurately; they need to be solved by new methods based on coding based on software such as Mapp and Matlab. In recent years, a lot of research has been done to solve these types of equations, which has led to new methods for solving these equations. In this paper, using a new generalization for the form of solutions in the convergence method, we use the Miep software to describe the new soliton solutions for the Generalized Radhakrishnan, Kundu, Lakshmanan equation. One of the advantages of this method is the variety of solutions obtained, which includes the solutions of these equations with several different methods.