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Finite Difference Solution for MHD Flow Between Two Parallel Permeable Plates with Velocity Slip
Author(s) -
Nagaraj N. Katagi,
Ashwini Bhat
Publication year - 2020
Publication title -
journal of advanced research in fluid mechanics and thermal sciences
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.247
H-Index - 13
ISSN - 2289-7879
DOI - 10.37934/arfmts.76.3.3848
Subject(s) - laminar flow , mechanics , slip (aerodynamics) , compressibility , magnetohydrodynamics , boundary value problem , slip ratio , reynolds number , parasitic drag , mathematics , physics , boundary layer , classical mechanics , mathematical analysis , thermodynamics , magnetic field , shear stress , quantum mechanics , turbulence
The problem of Hydromagnetic steady laminar flow of an electrically conducting viscous incompressible fluid between parallel pates has been studied. The nonzero tangential slip velocity at the permeable boundary is considered. A numerical solution is derived for the governing nonlinear boundary value problem using a novel Keller box scheme. The effect of suction Reynold number , Hartman number and slip coefficient on derived quantities such as velocity filed and skin friction at the boundaries are analyzed. The physical significance of the flow parameters is also discussed.

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