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Hayat, T., Ali, S., Awais, M., and Alsaedi, A., Joule Heating Effects in MHD Flow of Burger's Fluid, Heat Transf. and Qasim, M., Influence of Thermal Radiation and Joule Heating on MHD Flow of a Maxwell Fluid in the Presence of Thermophoresis, Int. 99-106,1995.Įringen, A.C., Theory of Anisotropic Micropolar Fluids, Int. and Eastman, J.A., Enhancing Thermal Conductivity of Fluids with Nanoparticles, ASME-Pub-Fed., vol. 563-567,2015.īachok, N., Ishak, A., and Pop, I., Stagnation Point Flow over a Stretching/Shrinking Sheet in a Nanofluid, Nanoscale Res. 1-14,2018.Īshmawy, E.A., Fully Developed Natural Convective Micropolar Fluid Flow in a Vertical Channel with Slip, J. 2120-2131,2009.Īnimasaun, I.L., Koriko, O.K., Adegbie, K.S., Babatunde, H.S., Ibraheem, R.O., Sandeep, N., and Mahanthesh, B., Comparative Analysis between 36 nm and 47 nm Alumina-Water Nanofluid Flows in the Presence of Hall Effect, J. and Nandeppanavar, M.M., Heat Transfer in MHD Viscoelastic Boundary Layer Flow over a Stretching Sheet with Non-Uniform Heat Source/Sink, Commun. Results indicate that an increase in the magnitude of Brownian motion and thermophoresis parameters amplifies the thermal field, whereas the fluid concentration becomes reduced with a boost in Brownian motion parameter.Ībel, M.S.
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Computations for friction factor, couple stress, local Nusselt number, and Sherwood number are carried out. Impacts of various physical parameters on the fields of velocity, micro-rotation, and temperature are denoted through graphs. A fourth order Runge-Kutta-based shooting method is utilized to solve the nonlinear coupled ODEs. Appropriate similarity transformations are used to transform the governing partial differential equations to dimensionless ordinary differential equations (ODEs), which are highly nonlinear and coupled. The nanofluid model is considered in this work in view of the response of Brownian motion and thermophoresis. The impacts of thermal radiation, first order velocity slip, non-uniform heat source/sink, and chemical reaction are considered. The fluid flow is assumed to be steady and laminar. This report presents the combined influence of heat and mass transfer on magnetohydrodynamic stagnation point flow of micropolar nanoliquid over a stretching surface.