In this work, we study the optical soliton solutions of the generalized non-autonomous
nonlinear Schrödinger equation (NLSE) by means of the new Kudryashov's method (NKM) …

The study presents a meshless computational approach for simulating the three-
dimensional multi-term time-fractional mobile-immobile diffusion equation in the Caputo …

The generalized shallow water wave equation is an important mathematical model that is
used to elaborate ocean engineering, weather simulations, tsunami prediction and tidal …

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 paper, the generalized Jacobi elliptical functional (JEF) and modified Khater (MK)
methods are employed to find the soliton, breather, kink, periodic kink, and lump wave …

In this paper, we consider the constructive equations of the fractional second-grade fluid.
The considered fluid model is described by the Caputo derivative. The problem consists to …

The main goal of this paper is to obtain the exact solutions of the stochastic real-valued
Ginzburg–Landau equation, which is forced by multiplicative noise in the Itô sense. It is …

Fractional nonlinear models involving the underlying mechanisms of numerous complicated
physical phenomena arising in nature of real world have been taken major place of research …

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 manuscript, the improved modified extended tanh integration technique is
implemented to investigate the exact solutions of stochastic Ginzburg–Landau model driven …