O
Oluwole Daniel Makinde
Researcher at Stellenbosch University
Publications - 616
Citations - 17516
Oluwole Daniel Makinde is an academic researcher from Stellenbosch University. The author has contributed to research in topics: Heat transfer & Nanofluid. The author has an hindex of 56, co-authored 576 publications receiving 13757 citations. Previous affiliations of Oluwole Daniel Makinde include Nelson Mandela Metropolitan University & Cape Peninsula University of Technology.
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Extending the utility of perturbation series in problems of laminar flow in a porous pipe and a diverging channel
TL;DR: In this paper, the steady flow of a viscous incompressible fluid both in a porous pipe with moving walls and an exponentially diverging asymmetrical channel is investigated. And the solutions are expanded into Taylor series with respect to the corresponding Reynolds number.
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Effects of stenoses on non-Newtonian flow of blood in blood vessels
TL;DR: Results indicate that stenoses size decreases the flow rate and increases the wall shear stress as well as resistance to flow.
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Radiative heat transfer to blood flow through a stenotic artery in the presence of magnetic field
TL;DR: In this paper, the authors examined the effect of thermal radiation on the blood flow through a stenosed artery under the combined actions of axial pressure gradient and applied magnetic field and obtained analytical expressions for the flow velocity, temperature, the volumetric flow rate, wall shear stress and wall heat transfer rate.
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Effect of Chemical Reaction on Bioconvective Flow in Oxytactic Microorganisms Suspended Porous Cavity
TL;DR: In this article, the authors formulated the bioconvective flow and heat transfer in a porous square cavity containing oxytactic microorganism in the presence of chemical reaction is investigated.
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Thermal criticality in viscous reactive flows through channels with a sliding wall: An exploitation of the Hermite-Padé approximation method
TL;DR: Approximate solutions are constructed for the governing nonlinear boundary value problem using regular perturbation techniques together with a special type of Hermite-Pade approximants, and important properties of the temperature field including bifurcations and thermal criticality conditions are discussed.