Finite element approximation of MHD flow past a vertical plate in an embedded porous medium with a convective boundary condition and cross diffusion

Magnetohydrodynamic flow past a vertical plate in embedded porous medium with a convective boundary condition and cross diffusion through finite element approximation has been studied in the current investigation. Soret and Dufour effects are also considered. The converted dimensionless, non-linear,...

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Bibliographic Details
Main Authors: Bhaskar, Ch. Vijaya, Sheri, Siva Reddy, Suram, Anjan Kumar
Format: Conference Proceeding
Language:English
Subjects:
Approximation
Boundary conditions
Computational fluid dynamics
Fluid flow
Galerkin method
Magnetohydrodynamic flow
Magnetohydrodynamics
Mass transfer
Nonlinear equations
Partial differential equations
Porous media
Skin friction
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Summary:Magnetohydrodynamic flow past a vertical plate in embedded porous medium with a convective boundary condition and cross diffusion through finite element approximation has been studied in the current investigation. Soret and Dufour effects are also considered. The converted dimensionless, non-linear, coupled, partial differential equations with the associated initial and boundary conditions are solved by utilizing Galerkin weighted residual method. For the recommended permeability, numerical outcomes are presented graphically against various flow pertinent parameters. Validation of finite element solutions for measure of the skin friction, heat transfer, mass transfer and surface temperature at the plate are accomplish by means of examination with the recently published work as unique instances of the present examination and extremely great relationship acquired.
ISSN:0094-243X
1551-7616
DOI:10.1063/5.0015574