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MHD Free Convection from a Semi-infinite Vertical Porous Plate with Diffusion-Thermo Effect
Publication year - 2021
Publication title -
biointerface research in applied chemistry
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.216
H-Index - 11
ISSN - 2069-5837
DOI - 10.33263/briac126.76857696
Subject(s) - grashof number , mass transfer , natural convection , thermodynamics , chemical reaction , magnetohydrodynamics , mechanics , hartmann number , heat transfer , porous medium , convection , thermal radiation , compressibility , materials science , reaction rate , chemistry , porosity , physics , nusselt number , magnetic field , magnetohydrodynamic drive , reynolds number , composite material , biochemistry , quantum mechanics , turbulence , catalysis
An analytical solution for two-dimensional unsteady MHD free convective mass transfer flows of viscous incompressible optically thin fluid past a semi-infinite vertical porous plate in the presence of thermal radiation and chemical reaction is presented in this paper. A uniform magnetic field is applied normally to the plate with a first-order chemical reaction. The non-dimensional governing equations are solved analytically by using the regular perturbation technique. The effects of various physical parameters like radiation parameter Q, Dufour effect Du, chemical reaction parameter K, thermal Grashof number Gr, Hartmann number M, porosity parameter k, etc., are studied and demonstrated graphically. One of the significant findings of this analysis includes that an intensification of the chemical reaction effect causes a downfall in the fluid concentration. In contrast, another important outcome of the present study is that the rate of heat transfer and shear stress at the wall increases under the diffusion thermo effect or Dufour effect. Still, it tends to fall for high radiation. Further, the rate of mass transfer rises under the chemical reaction effect.

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