Stochastic partial differential equations have wide applications in various fields of science
and engineering. This paper addresses the optical stochastic solitons and other exact …

The improved modified extended tanh‐function approach was used to study optical
stochastic soliton solutions and other exact stochastic solutions for the nonlinear …

In this work, we consider the stochastic fractional‐space Kuramoto–Sivashinsky equation
using conformable derivative. The Riccati equation method is used to get the analytical …

In this research, the He‐Laplace algorithm is extended to generalized third order, time‐
fractional, Korteweg‐de Vries (KdV) models. In this algorithm, the Laplace transform is …

In this paper, we propose and derive a new system called pure hybrid fuzzy neutral delay
differential equations. We apply the classical fourth-order Runge–Kutta method (RK-4) to …

The motivation of this research is to introduce some new fractional operators called “the
improved fractional (IF) operators”. The originality of these fractional operators comes from …

This paper discusses the influence of newly differential conformable operators (DCOs) on
the behavior of the nonlinear evolutionary systems through their exact solutions. For this …

This work is concerned with Hirota bilinear, exp a function, and Sardar sub-equation
methods to find the breather-wave, 1-Soliton, 2-Soliton, three-wave, and new periodic-wave …

We apply the complex method to build new exact solutions for the conformable Huxley
equation. The results show that abundant new exact solutions were constructed, which …

The motivation of this research is to introduce some new fractional operators called “the
improved fractional (IF) operators”. The originality of these fractional operators comes from …