4.5 Article

Micro-polar nanofluid in the presence of thermophoresis, hall currents, and Brownian motion in a rotating system

期刊

MODERN PHYSICS LETTERS B
卷 37, 期 1, 页码 -

出版社

WORLD SCIENTIFIC PUBL CO PTE LTD
DOI: 10.1142/S0217984922501974

关键词

Thermophoresis; Brownian motion; micro-polar nanofluid; Hall current; finite-element method

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This study investigated a rotating system of micro-polar nanofluid between two parallel plates under the influence of magnetic and electric fields. The impacts of Nusselt number, skin friction, and Sherwood number on temperature, velocity, and concentration distribution were discussed. The results demonstrated the effects of rotation, Brownian motion, thermophoresis analysis, and Hall current on the micro-polar nanofluid.
This study examined a rotating system by a micro-polar nanofluid between two parallel plates in the presence of magnetic and electric fields. The flow study has been performed in a steady-state. The governing equations of the present problem are transformed into nonlinear and coupled equations with appropriate similarity variables. The impacts of the Nusselt number, skin friction, and Sherwood number on temperature, velocity, and concentration distribution have been discussed. This research has mainly investigated the effects of the rotation, Brownian motion, thermophoresis analysis, and Hall current of micro-polar nanofluid. Results demonstrate for weak concentration k = 0.5 and strong concentration k = 0, that Nusselt number (Nu) increased with higher value of Re, N1 and decreased when Nt, Sc and Nb increased. Also, by increasing the Re and Sc numbers, the temperature profile is decreased and increased by increasing Nb, Nt, and Pr. In addition, at a higher value of the Kr, the velocity profile in the y-direction increased because of increasing the fluid motion and by fast ionization, increasing the EI parameter raised the velocity profile in the y-direction. There was a decrease in the velocity profile in the y-direction and the micro-rotation velocity profile. Our results show that the method used is very efficient and practical for solving this category of coupled equations, and that the solution of higher-order nonlinear differential equations in engineering is very consistent. Also, by comparing the obtained results with the previous results, the obtained values differ by about 6%.

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