Article Per Year (5 Year)
p-Index From 2021 - 2026
0.23
P-Index
This Author published in this journals
All Journal Vokasi UNESA Bulletin of Engineering, Technology and Applied Science
Ogunniyi Oluyoola Dorcas
4Department of Pure and Applied Mathematics, Ladoke Akintola University of Technology, Ogbomoso, Oyo State, Nigeria
Computer Science & IT Engineering Mechanical Engineering Transportation

Published : 1 Documents Claim Missing Document
Claim Missing Document
Check
Articles

Found 1 Documents
Search

 1 
Numerical Method for Solving Unsteady Squeezing Magnetohydrodynamic Eyring-Powell Fluid Model with Variable Thermophysical Properties adeyemi BEPO; Oderinu Rasaq Adekola; Akindele Akintayo Oladimeji; Ogunniyi Oluyoola Dorcas; Oladapo Olayinka Akeem
Vokasi UNESA Bulletin of Engineering, Technology and Applied Science Vol. 3 No. 3 (2026)
Publisher : Universitas Negeri Surabaya or The State University of Surabaya

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26740/vubeta.v3i3.52684

Abstract

This investigation studies an unsteady squeezing magnetohydrodynamic flow of an Eyring–Powell fluid confined between two parallel plates with variable thermophysical properties, with an Arrhenius–type chemical reaction occurring simultaneously. The coupled nonlinear equations- the momentum one, then energy, and concentration too- are reshaped into dimensionless ordinary differential equations using similarity transformations, which kind of simplifies things, at least in the mathematical sense. After that, they craft a unified semi-numerical approach involving Chebyshev polynomials, a Galerkin weighted-residual framework, and Gauss–Legendre quadrature, so the numerical results can be obtained accurately without too much complication. They also provide a convergence analysis, which shows that stable solutions are reached at low polynomial order (N = 12), which is a good sign. Later, the authors cross-check the strategy against benchmark results reported by Ghadikolaei et al. (2017), and the matching outcomes support the methodis accuracy. In the results section, increasing electrical conductivity strengthens the Lorentz force and suppresses the velocity field, while higher thermal conductivity enhances the temperature distribution. Also, variable mass diffusivity thickens the concentration boundary layer, and if activation energy increases, the reaction rate slows, which then increases species concentration. Finally, they compute the skin friction coefficient, the Nusselt number, and the Sherwood number, which are used to quantify momentum, heat, and mass transfer, respectively. Overall, the Chebyshev–Galerkin scheme shows rapid convergence, reliable numerical stability, and good accuracy for nonlinear MHD non-Newtonian flow problems that include variable properties and reactive transport.
Co-Authors adeyemi BEPO Akindele Akintayo Oladimeji Oderinu Rasaq Adekola Oladapo Olayinka Akeem