Coupled fluid–solid phase continuum problems associated with large deformation as
geotechnics experts encounter in slope stability problems have been extensively reviewed …

This work aims to propose a new analyzing tool, called the fractional iteration algorithm I for
finding numerical solutions of nonlinear time fractional-order Cauchy reaction-diffusion …

The role of integer and noninteger order partial differential equations (PDE) is essential in
applied sciences and engineering. Exact solutions of these equations are sometimes difficult …

This present paper uses a well known computational scheme such as the modified (G'/G)-
expansion method to the nonlinear predator–prey (NPP) system for forming new …

In this work, the local fractional Camassa-Holm-Kadomtsev–Petviashvili equation
(LFCHKPE) is defined on Cantor sets by using the local fractional derivative for the first time …

Variational iteration method has been extensively employed to deal with linear and
nonlinear differential equations of integer and fractional order. The key property of the …

The present research paper highlights the effect of multiple slips and inclined magnetic
fields on chemically reacting Casson-Williamson with Buongiorno modeled nanofluid flow …

In this article, we construct exact solutions of the Bogoyavlenskii equation using (1/G′)-
expansion and (G′/G, 1/G)-expansion techniques. Both techniques have been successfully …

The variational iteration method (VIM) has been in the last two decades, one of the most
used semi-analytical techniques for approximating nonlinear differential equations. The …

Abstract In this paper, the (1/G')-expansion method is used to solve the coupled Boiti-Leon-
Pempinelli (CBLP) system. The proposed method was used to construct hyperbolic type …