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Non-similar solution of g-jitter induced unsteady magnetohydrodynamic radiative slip flow of nanofluid

Uddin, MJ; Khan, WA; Beg, OA; Ismail, AIM

Authors

MJ Uddin

WA Khan

AIM Ismail



Abstract

We present a mathematical model and numerical simulation of the unsteady 2-D
g-jitter-free and forced convective flow of water-based nanofluid from a flat plate, considering both
the velocity slip and thermal slip conditions imposed on the wall of the plate. The Darcian model
is used, and both cases of a calm and moving free stream are considered. In place of the extensively
used linearly varying radiative heat flux, the nonlinearly varying heat flux calculation is applied to
produce practically useful results. Further, we incorporate the “zero mass flux boundary
condition” which is believed to be more realistic than the earlier extensively used “actively”
controlled model. The parameter influences on the non-dimensional velocity, temperature,
nanoparticle volume fraction, skin friction and heat transfer rates are visualized graphically and
discussed in detail. Special cases of the results are benchmarked with those existing in the
literature, and a good arrangement is obtained. It is found that the rate of heat transfer is lower for
the calm free stream rather than the moving free stream.

Citation

Uddin, M., Khan, W., Beg, O., & Ismail, A. (2020). Non-similar solution of g-jitter induced unsteady magnetohydrodynamic radiative slip flow of nanofluid. Applied Sciences, 10(4), e1420. https://doi.org/10.3390/app10041420

Journal Article Type Article
Acceptance Date Nov 26, 2019
Online Publication Date Feb 20, 2020
Publication Date Feb 20, 2020
Deposit Date Nov 26, 2019
Publicly Available Date Feb 24, 2020
Journal Applied Sciences
Publisher MDPI
Volume 10
Issue 4
Pages e1420
DOI https://doi.org/10.3390/app10041420
Publisher URL https://doi.org/10.3390/app10041420
Related Public URLs https://www.mdpi.com/journal/applsci
Additional Information Funders : Universiti Sains Malaysia
Projects : COMPUTATION OF GRAVITY MODULATED UNSTEADY NANOFLUID FLOWS
Grant Number: RU Grant 1001/PMATHS/8011013