Akeel A. Al-saedi

• University of Misan

This study examines the flow of a Jeffery–Hamel nanofluid between two rigid, non-parallel plane walls forming an angle of 2ω. An extension of the classical Jeffery–Hamel flow problem is investigated by incorporating the effects of nanoparticle volume fraction and various parameters on the velocity distribution. The volume fraction of nanoparticles...

This paper investigates the magnetohydrodynamic hybrid nanofluid flow between two non-parallel walls, consisting of Cu − Ag nanoparticles suspended in H2O as the base fluid, which stretch or shrink under the influence of heat transfer with a heat source/sink. This analysis considers the impact of thermal radiation and porous media on the velocity a...

This paper develops a fuzzy non-linear fifth-order time-fractional Sawada-Kotera model with a singular kernel and a non-singular Mittag-Leffler kernel. The proposed fractional differential equation is discussed with the Caputo and ABC fractional derivative under strongly generalized results and with fuzzy modelling. A novel double parametric scheme...

This paper addresses a numerical approach for computing the solitary wave solutions of the generalized Rosenau–Kawahara–RLW model established by coupling the generalized Rosenau–Kawahara and Rosenau–RLW equations. The solution of this model is accomplished by using the finite difference approach and the upwind local radial basis functions-finite di...

This paper presents a numerical scheme based on the Galerkin finite element method and cubic B-spline base function with quadratic weight function to approximate the numerical solution of the time-fractional Burger's equation, where the fractional derivative is considered in the Caputo sense. The proposed method is applied to two examples by using...

Fractional calculus (FC) is an important mathematical tool in modeling many dynamical processes. Therefore, some analytical and numerical methods have been proposed, namely, those based on symmetry and spline schemes. This paper proposed a numerical approach for finding the solution to the time-fractional modified equal-width wave (TFMEW) equation....

In this study, We produce the new numerical scheme which relies on sextic B-spline Galerkin method takes with quintic B-spline as a weight function, for solving the Burger's equation, contrasted with exact solution can be done and then we find out a linear stability analysis which is erect on a Fourier (Von Neumann) method.