Journal Article10.1007/S10891-019-02083-6
MHD Flow of a Williamson Fluid Over an Infinite Rotating Disk with Anisotropic Slip
Najeeb Alam Khan,Faqiha Sultan +1 more
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TL;DR: An MHD flow of a Williamson fluid over an infinite rotating disk with the Soret and Dufour effects and an anisotropic slip was investigated in this article, where the system of nonlinear partial differential equations governing this flow and the heat and mass transfer in it was rearranged to the ordinary differential equations with the use of the von Karman similarity transformation.
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Abstract: An MHD flow of a Williamson fluid over an infinite rotating disk with the Soret and Dufour effects and an anisotropic slip was investigated. The system of nonlinear partial differential equations governing this flow and the heat and mass transfer in it was rearranged to the ordinary differential equations with the use of the von Karman similarity transformation. The ordinary differential equations were numerically solved using the MATLAB routine bvp4c.
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References
Slip on Superhydrophobic Surfaces
TL;DR: A review of the use of the combination of surface roughness and hydrophobicity for engineering large slip at the fluid-solid interface is given in this paper, with an eye toward implementing these surfaces in a wide range of applications.
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A BVP solver based on residual control and the Maltab PSE
TL;DR: Theoretical and software developments resulting in bvp4c, a capable BVP solver that is exceptionally easy to use are presented.
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Flow of a Williamson fluid over a stretching sheet
TL;DR: In this paper, the authors have examined the two dimensional flow of Williamson fluid model over a stretching sheet and the governing equations of pseudoplastic Williamson fluid are modelled and then simplified by using similarity transformations and boundary layer approach.