JM

Jiya M.

Department of Mathematics, Federal University of Technology, PMB 65, Minna, Nigeria.

4 Publications
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Publications 4

1
Research Article Vol. 25, Issue 1

Analysis of a Steady Magnetohydrodynamic (MHD) Flow of a Convective Third Grade Fluid in a Constrained Geometry

This paper presents magnetohydrodynamic (MHD) flow of steady convective third-grade fluid in a constrained geometry. The non-linear governing equations were solved analytically.using homotopy perturbation method (HPM). The influences of dimensionless parameters on magnetohydrodynamic (MHD) flow of a convective third-grade fluid in a constrained geo...

2
Research Article Vol. 25, Issue 1

MATHEMATICAL DYNAMICS OF THE INTERACTION OF 2-3 PREY-PREDATOR NON-DIFFUSIVE ECOLOGICAL SYSTEM

A diagram illustrating the relationship between three (3) competing predators who also compete amongst themselves and two independent prey is shown to see the nature of interdependence among the species. To this end, it is considered that the free population (without interaction) is the solution to the logistic equation of individual specie. A semi...

3
Research Article Vol. 24, Issue 1

HYDROMAGNETIC BOUNDARY-LAYER FLOW OF A NANOFLUID PAST A STRETCHING SHEET EMBEDDED IN A DARCIAN POROUS MEDIUM WITH RADIATION

Yusuf A*, Aiyesimi Y. M, Jiya M.

The problem of laminar fluid flow which results from the stretching of a flat surface in a nanofluid has been obtained using the Adomian Decomposition Method. The model used for the nanofluid was presented in its rectangular form. The model is considered in a porous medium and incorporates the magnetic effect, thermal radiation effect and the effec...

4
Research Article Vol. 24, Issue 1

Adomian Decomposition Method (ADM) Solution of Boundary Layer Flow Past a Stretching Plate with Heat Transfer, Viscous Dissipations, and Grashof Number

Yusuf A*, Jiya M, Tsadu S

The research work focuses on the solution of Magnetohydrody namics (MHD) boundary layer flow past a stretching plate with heat transfer and viscous dissipation. The non-linear of momen tum and energy equation are transformed into ordinary differential equation using similarity transformation, the resulting equations were solved using Adomian decomp...

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