Mixed convection of MHD Reiner–Philippoff fluid flow past a vertical shrinking plate with radiative heat transfer

Iskandar, Waini and Nurul Amira, Zainal and Najiyah Safwa, Khashi’ie and Khairum, Hamzah and Abdul Rahman, Mohd Kasim and Anuar, Mohd Ishak and Pop, Ioan Mihai (2023) Mixed convection of MHD Reiner–Philippoff fluid flow past a vertical shrinking plate with radiative heat transfer. Chinese Journal of Physics, 83. pp. 325-336. ISSN 0577-9073. (Published)

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DOI/Official URL: https://doi.org/10.1016/j.cjph.2023.04.001

Abstract

The mixed convection and radiative flow with thermal characteristics of a non-Newtonian Reiner–Philippoff fluid towards a permeable vertical plate are analysed in this study. This unique model is designed to observe both shear thickening and shear thinning behaviours in that particular fluid. The governing equations are constructed using the theoretical assumptions and then reduced to a set of ordinary differential equations (ODEs). The steady flow solutions are computed using the Matlab software bvp4c. Dual solutions are observed and their physical significance is justified using the temporal stability analysis. The thermal development of this fluid is aided by the employment of the magnetic field and suction effect. However, the high magnitude of the radiation parameter leads to the deterioration in the thermal rate. From the standpoint of the Reiner–Philippoff fluid parameter, the skin friction coefficient and heat transfer rate are at maximum for the shear-thickening fluid followed by the Newtonian and shear-thinning fluids, respectively.

Item Type:	Article
Additional Information:	Indexed by Scopus
Uncontrolled Keywords:	Dual solutions; MHD; Mixed convection; Radiation; Reiner–Philippoff fluid; Shrinking
Subjects:	Q Science > Q Science (General) Q Science > QA Mathematics
Faculty/Division:	Center for Mathematical Science
Depositing User:	Mr Muhamad Firdaus Janih@Jaini
Date Deposited:	28 May 2024 08:01
Last Modified:	28 May 2024 08:01
URI:	http://umpir.ump.edu.my/id/eprint/40811
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