In this article, we construct the exact dynamical wave solutions to the Date–Jimbo–
Kashiwara–Miwa equation with conformable derivative by using an efficient and well …

In this work, the KdV equation with conformable derivative and dual-power law nonlinearity
is considered. It is exceedingly used as a model to depict the feeble nonlinear long waves in …

Utilizing nonlinear evolution equations (NEEs) is common practice to establish the
fundamental assumptions underlying natural phenomena. This paper examines the weakly …

Two classes of differentiation and integral operators have been successfully used in
modeling real world problems. On the one hand, researchers used the concept of non-local …

This work aims to study the wave propagation for the Gilson–Pickering equation appearing
in plasma. By using an appropriate wave transformation, this equation is converted into a …

The paper is intended to investigate of the extended time fractional (2+ 1) dimensional
Zakharov–Kuznetsov (tf-ZK) equation with the sense of Riemann–Liouville (R–L) fractional …

Economic agents remember the stories of changes of exogenous and endogenous
variables leading researchers to employ fractional operators which inherently possess non …

In this research, we examine the modified model of (1+ n)-dimensional Zakharov-Kuznetsov
(ZK) equation, which will be used to analyze the nature of weakly nonlinear traveling waves …

This article explores the exact solutions of the variable order fractional derivative of the
stochastic Ginzburg–Landau equation (GLE) using the G′ G 2-expansion method with the …

The core objective of this article is to generate novel exact traveling wave solutions of two
nonlinear conformable evolution equations, namely, the (2+ 1)-dimensional conformable …