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      Variable diffusion and conductivity change in 3D rotating Williamson fluid flow along with magnetic field and activation energy

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      International Journal of Numerical Methods for Heat & Fluid Flow
      Emerald

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          Abstract

          Purpose

          The purpose of the current flow configurations is to bring to attention the thermophysical aspects of magnetohydrodynamics (MHD) Williamson nanofluid flow under the effects of Joule heating, nonlinear thermal radiation, variable thermal coefficient and activation energy past a rotating stretchable surface.

          Design/methodology/approach

          A mathematical model is examined to study the heat and mass transport analysis of steady MHD Williamson fluid flow past a rotating stretchable surface. Impact of activation energy with newly introduced variable diffusion coefficient at the mass equation is considered. The transport phenomenon is modeled by using highly nonlinear PDEs which are then reduced into dimensionless form by using similarity transformation. The resulting equations are then solved with the aid of fifth-order Fehlberg method.

          Findings

          The rotating fluid, heat and mass transport effects are analyzed for different values of parameters on velocity, energy and diffusion distributions. Parameters like the rotation parameter, Hartmann number and Weissenberg number control the flow field. In addition, the solar radiation, Joule heating, Prandtl number, thermal conductivity, concentration diffusion coefficient and activation energy control the temperature and concentration profiles inside the stretching surface. It can be analyzed that for higher values of thermal conductivity, Eckret number and solar radiation parameter the temperature profile increases, whereas opposite behavior is noticed for Prandtl number. Moreover, for increasing values of temperature difference parameter and thermal diffusion coefficient, the concentration profile shows reducing behavior.

          Originality/value

          This paper is useful for researchers working in mathematical and theoretical physics. Moreover, numerical results are very useful in industry and daily-use processes.

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          Most cited references29

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          The Flow of Pseudoplastic Materials

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            Is Open Access

            Flow of a Williamson fluid over a stretching sheet

            In the present article, we have examined the two dimensional flow of Williamson fluid model over a stretching sheet. The governing equations of pseudoplastic Williamson fluid are modelled and then simplified by using similarity transformations and boundary layer approach. The reduced equations are then solved analytically with the help of homotopy analysis method. The physical features of the model are presented and discussed through graphs.
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              MHD flow of a variable viscosity nanofluid over a radially stretching convective surface with radiative heat

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                Author and article information

                Journal
                International Journal of Numerical Methods for Heat & Fluid Flow
                HFF
                Emerald
                0961-5539
                0961-5539
                August 02 2019
                April 30 2020
                August 02 2019
                April 30 2020
                : 30
                : 5
                : 2467-2484
                Article
                10.1108/HFF-02-2019-0145
                0159ce68-d157-4161-9bc2-e584f3aea2d1
                © 2020

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