In this paper, our focus is on the multidimensional mathematical physics models. We employ
the sub-equation method to obtain new exact solutions to the proposed strongly nonlinear …

In this article, we investigate the nonlinear model describing the various physical and
chemical phenomena named the Kuramoto–Sivashinsky equation. We implemented the …

In this present investigation, we proposed a reliable and new algorithm for solving time‐
fractional differential models arising from physics and engineering. This algorithm employs …

This manuscript investigates the fractional Phi-four equation by using q-homotopy analysis
transform method (q-HATM) numerically. The Phi-four equation is obtained from one of the …

Around there, we new examination has been done on past investigations of perhaps the
main numerical models that portray the worldwide monetary development and that is …

In this paper, we study to find the numerical solution of fractional Schistosomiasis disease by
using a numerical method. Fractional Schistosomiasis disease model is used to symbolize a …

This paper examines two methods for solving the nonlinear fractional Phi-four problem with
variable coefficients. One of the distinct states of the Klein–Gordon model yields the Phi-four …

In this paper, we present a class of stochastic system of fractional space diffusion equations
forced by additive noise. Our goal here is to approximate the solutions of this system via a …

Nonlinear phenomena play an essential role in various field of natural sciences and
engineering. In particular, the nonlinear chemical reactions are observed in various …

Introduction Coronavirus COVID-19 pandemic is the defining global health crisis of our time
and the greatest challenge we have faced since world war two. To describe this disease …