2018
DOI: 10.1002/htj.21342
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Heat transfer in the flow of blood‐gold Carreau nanofluid induced by partial slip and buoyancy

Abstract: Dynamics of blood containing gold nanoparticles on a syringe and other objects with a nonuniform thickness is of importance to experts in the industry. This study presents the significance of partial slip (i.e. combination of linear stretching and velocity gradient) and buoyancy on the boundary layer flow of blood-gold Carreau nanofluid over an upper horizontal surface of a paraboloid of revolution (uhspr). In this report, the viscosity of the Carreau fluid corresponding to an infinite shear-rate is assumed as… Show more

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Cited by 69 publications
(39 citation statements)
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“…Differential equations have been an essential tool for modeling real‐life problems in engineering, science, and industries, such as nuclear reactor. For instance, the tool had been successfully employed to study the combustion behavior of a falling sodium droplet by Makino and Fukada, 1 examine the heat transfer inside a tube during sodium‐water reaction by Kurihara et al, 2 analyze droplet ignition delay time by Chen and Peng, 3 describe the flow in a permeable channel as applicable to flat plate dialyzer by Muhammad Kahshan et al, 4 explain the electromagneto transport of blood by Uddin et al, 5 synthesis P‐DSBT‐ZnO nanocomposite by Mehdi Akermi et al, 6 deliberate on the enhancement of heat transfer in the presence of a Darcy‐Forchheimer medium by Ganesh Kumar et al, 7 analyze couple stress fluid flow in an inclined channel by Adesanya et al, 8 examine nonlinear radiative heat transfer on magnetohydrodynamics (MHD) Casson nanofluid over a thin needle by Basma Souayeh et al, 9 explain dynamics of blood‐gold Carreau nanofluid in the presence of partial slip and buoyancy by Koriko et al, 10 examine the dynamics of alumina‐water nanofluid subject to Hall effect by Animasaun et al, 11 describe the effects of melting heat transfer on the dynamics of Upper Convected Maxwell (UCM) fluid by Adegbie et al, 12 point out the significance of melting heat transfer on the motion of micropolar fluid with variable dynamic viscosity and thermal conductivity at constant vortex viscosity by Adegbie et al, 13 and describe the motion of water conveying alumina‐iron(III) oxide nanoparticles in the presence of Lorentz force by Koriko et al 14 In all these studies, the qualitative analysis of each model is far‐fetched.…”
Section: Background Informationmentioning
confidence: 99%
“…Differential equations have been an essential tool for modeling real‐life problems in engineering, science, and industries, such as nuclear reactor. For instance, the tool had been successfully employed to study the combustion behavior of a falling sodium droplet by Makino and Fukada, 1 examine the heat transfer inside a tube during sodium‐water reaction by Kurihara et al, 2 analyze droplet ignition delay time by Chen and Peng, 3 describe the flow in a permeable channel as applicable to flat plate dialyzer by Muhammad Kahshan et al, 4 explain the electromagneto transport of blood by Uddin et al, 5 synthesis P‐DSBT‐ZnO nanocomposite by Mehdi Akermi et al, 6 deliberate on the enhancement of heat transfer in the presence of a Darcy‐Forchheimer medium by Ganesh Kumar et al, 7 analyze couple stress fluid flow in an inclined channel by Adesanya et al, 8 examine nonlinear radiative heat transfer on magnetohydrodynamics (MHD) Casson nanofluid over a thin needle by Basma Souayeh et al, 9 explain dynamics of blood‐gold Carreau nanofluid in the presence of partial slip and buoyancy by Koriko et al, 10 examine the dynamics of alumina‐water nanofluid subject to Hall effect by Animasaun et al, 11 describe the effects of melting heat transfer on the dynamics of Upper Convected Maxwell (UCM) fluid by Adegbie et al, 12 point out the significance of melting heat transfer on the motion of micropolar fluid with variable dynamic viscosity and thermal conductivity at constant vortex viscosity by Adegbie et al, 13 and describe the motion of water conveying alumina‐iron(III) oxide nanoparticles in the presence of Lorentz force by Koriko et al 14 In all these studies, the qualitative analysis of each model is far‐fetched.…”
Section: Background Informationmentioning
confidence: 99%
“…The governing basic coupled nonlinear partial differential equations (PDEs) are transformed to a nonlinear system of ordinary differential equations (ODEs) by applying the exponential similarity transformation. The resultant nonlinear ODEs are converted to initial value problems (IVPs) by applying the shooting technique and solved with Runge‐Kutta of order four, as many researchers have used this before …”
Section: Introductionmentioning
confidence: 99%
“…Nanofluids are a particular system of thermal fluid generally containing solid nanoparticles into a base fluid, such as mineral oil, ethylene glycol and water; the diameters are smaller than 100 nm …”
Section: Introductionmentioning
confidence: 99%