The prevalence of the use of mathematical software has dramatically influenced the evolution of differential equations. The use of these useful tools leads to faster advances in …
B Ghanbari - Mathematical Methods in the Applied Sciences, 2021 - Wiley Online Library
The paper aims to employ a new effective methodology to build exact fractional solutions to the generalized nonlinear Schrödinger equation with a local fractional operator defined on …
Finding optical soliton solutions to nonlinear partial differential equations has become a popular topic in recent decades. The primary goal of this study is to identify a diverse …
B Ghanbari - Mathematical Methods in the Applied Sciences, 2021 - Wiley Online Library
One of the most interesting branches of fractional calculus is the local fractional calculus, which has been used successfully to describe many fractal problems in science and …
MMA Khater - The European Physical Journal Plus, 2023 - Springer
This study employs contemporary and precise computational techniques to obtain innovative solitary wave solutions for the (3+ 1)-dimensional Kadomtsev-Petviashvili (KP) …
In this article, we utilize the generalized exponential rational function method and obtain exact solitary wave solutions in various forms of the strain wave equation. Abundant exact …
A Kumar, S Kumar - … Journal of Mathematics and Computer in …, 2023 - sciendo.com
In this work, we investigate the dynamical study of the (1+ 1)-dimensional Mikhailov-Novikov- Wang (MNW) equation via the unified method. This technique is used to obtain the soliton …
Optical solitons are special waves that maintain their shape while traveling. Hence, solitary optical waves have great significance when it comes to representing pulse propagation …
M Khater, B Ghanbari - The European Physical Journal Plus, 2021 - Springer
This paper aims to determine some novel solitary wave solutions of the Chaffee–Infante equation, which have not yet been presented for this equation. This equation arises in …