NDLI: MHD effect of mixed convection boundary-layer flow of Powell-Eyring fluid past nonlinear stretching surface

Content Provider	Springer Nature Link
Author	Mishra, A. K. Panigrahi, S. Reza, M.
Copyright Year	2014
Abstract	Sufficient conditions are found for the existence of similar solutions of the mixed convection flow of a Powell-Eyring fluid over a nonlinear stretching permeable surface in the presence of magnetic field. To achieve this, one parameter linear group transformation is applied. The governing momentum and energy equations are transformed to nonlinear ordinary differential equations by use of a similarity transformation. These equations are solved by the homotopy analysis method (HAM) to obtain the approximate solutions. The effects of magnetic field, suction, and buoyancy on the Powell-Eyring fluid flow with heat transfer inside the boundary layer are analyzed. The effects of the non-Newtonian fluid (Powell-Eyring model) parameters ɛ and δ on the skin friction and local heat transfer coefficients for the cases of aiding and opposite flows are investigated and discussed. It is observed that the momentum boundary layer thickness increases and the thermal boundary layer thickness decreases with the increase in ɛ whereas the momentum boundary layer thickness decreases and thermal boundary layer thickness increases with the increase in δ for both the aiding and opposing mixed convection flows.
Ending Page	1540
Page Count	16
Starting Page	1525
File Format	PDF
ISSN	02534827
e-ISSN	15732754
Journal	Applied Mathematics and Mechanics
Issue Number	12
Volume Number	35
Language	English
Publisher	Shanghai University
Publisher Date	2014-10-21
Publisher Place	Heidelberg
Access Restriction	One Nation One Subscription (ONOS)
Subject Keyword	non-Newtonian fluid Heat and mass transfer, heat flow mixed convection Magnetohydrodynamics and electrohydrodynamics Mechanics stretching surface Non-Newtonian fluids Applications of Mathematics Mathematical Modeling and Industrial Mathematics Convection
Content Type	Text
Resource Type	Article
Subject	Applied Mathematics Mechanics of Materials Mechanical Engineering

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