Journal
ALEXANDRIA ENGINEERING JOURNAL
Volume 59, Issue 3, Pages 1751-1760Publisher
ELSEVIER
DOI: 10.1016/j.aej.2020.04.041
Keywords
Stagnation flow; Micropolar nanofluid; MHD; Suction/injection; Slip condition; Numerical scheme
Categories
Ask authors/readers for more resources
Two dimensional Maxwell micropolar fluid flow over a stretching surface is considered in the current analysis. We have highlighted the impacts of viscoelasticity to analyze the flow behavior under the assumptions of nanomaterial over a stretching surface. We also considered the effects of MHD and slip effects for both suction/injection cases. The micropolar non Newtonian nanofluid flow has been presumed in the steady case. Using the boundary layer assumptions and the microinteria theory for Maxwell nano fluid we have presented the two dimensional momentum equations. This system has become dimensionless when we applied the similarity transformations. The dimensionless system has solved to find the effects of flow behavior through numerical scheme bvp4c method. The physical dimensionless parameters which involved in the flow assumptions are high lighted through graphs and tables. We discussed the skin friction and heat transfer rate as the surface. Some meaningful results are developed which may be helpful in the field of engineering and science. We have been noted that with the increase of delta(m); sigma(s) and rho(s)/rho(f), the nondimensional velocity f'(eta) increases while temperature theta(eta) gives the decline behavior for higher values of delta(m); sigma(s) and rho(s)/rho(f). Surprisingly, the skin friction and heat transfer rate at the surface are both increases for enhancing phi. (C) 2020 The Authors. Published by Elsevier B.V. on behalf of Faculty of Engineering, Alexandria University. This is an open access article under the CC BY-NC-ND license (http://creativecommons.org/ licenses/by-nc-nd/4.0/).
Authors
I am an author on this paper
Click your name to claim this paper and add it to your profile.
Reviews
Recommended
No Data Available