Influence of Thermal Diffusion (Soret Term) on Heat and Mass Transfer Flow over a Vertical Channel with Magnetic Field Intensity

DOI: https://doi.org/10.33003/jobasr-2023-v1i1-19

Ibrahim Y.

Adamu I.

Ibrahim U. T.

Sa’adu A.

Abstract
The influence of thermal diffusion (Soret term) on heat and mass transfer flow over a vertical channel with magnetic field intensity was studied. The non-linear partial differential equations governing the flow are non-dimensionalised, transformed to a steady state and solved semi-analytically using perturbation method. Graphical results for velocity, temperature, concentration, skin friction, Nusselt number and Sherwood number have been obtained, to show the effects of different parameters entering into the problem. Results from these study shows that velocity and concentration increase with the increase in the thermal diffusion (Soret term). It is fascinating to note thatthe solution of the present work aligns with that of the anchor paper by silencing the thermal diffusion (Soret term) in the present work.
References
Ablel-Rahman, G. M. (2008). Thermal diffusion and MHD effects on combined free forced convection and mass transfer flow of a viscous fluid flow through a porous medium with heat generation. Chemical Engineering and Technology, 31, 554-559. Ahmed, S., and Batin, A. (2014). Magnetohydrodynamic heat and mass transfer flow with induced magnetic field and viscous dissipative effects. Latin American Applied Research, 44,9-17. Bakier, A. Y. (2001). Thermal radiation effect on mixed convection from vertical surfaces in saturated porous media. Indian Journal of Pure and Applied Mathematics, 32, 1157-1163. Chamkha, A. J. (2000). Thermal radiation and buoyancy effects on hydromagnetic flow over an accelerated permeable surface with heat source or sink. International Journal of Heat and Mass Transfer, 38, 1699-1712. Das, U. N., Dekha, R. K. and Soundalgekar, V. M. (1994). Effect of mass transfer on flow past an impulsively started infinite vertical plate with constant heat flux and chemical reaction. Forschung in Ingenieurwsen, 60, 284-287. Hamkha, A. J., and Khaled, A. R. A. (2001). Similarity solutions for hydro magnetic Simultaneous heat and mass transfer by natural convection from an inclined plate with internal heat generation or absorption. Heat and Mass transfer, 37, 117-123. Kim, Y. J. (2000). Unsteady MHD convective heat transfer past a semi-infinite vertical porous plate with variable suction. International Journal of Engineering Science, 38, 833-845. Mahdy, A. and Ahmed, S. E. (2015). Thermosolutal Marangoni Boundary layer magnetohydrodynamic flow with the Soret and Dufour effects past a vertical flat plate. Engineering science and technology, an international journal, 18, 24-31. Mutuku-Njane, W. N. and Makinde, O. D. (2014). On hydromagnetic boundary layer flow of Nanofluids over a permeable moving surface with Newtonian heating. Latin American Applied Research 44, 57-62. Nath, O., Ojha, S. N., and Takhar, H. S. (1991). A study of stellar point explosion in a radiative MHD medium. Astro physics and space sciences, 183, 135- 145. Raju, M. C., and Varma, S. V. K. (2011). Unsteady MHD free convection oscillatory Couette flow through a porous medium with periodic wall temperature. Journal of Future Engineering and Technology, 6, 7- 12. Raju, M. C., Varma, S. V. K., and Ananda Reddy, N. (2012). Radiation and mass transfer effects on free convection flow through a porous medium bounded by a vertical surface. Journal of Future Engineering and Technology, 7, 7-12. Raju, M. C., Varma, S. V. K., and Rao, R. R. K. (2013). Unsteady MHD free convection and chemically reactive flow past an infinite vertical porous plate. I-Manager Journal of Future Engineering and Technology, 8, 35-40. Raju M. C., Varma, S. V. K., Reddy, P. V., and Saha, S. (2008). Soret effects due to natural convection between heated inclined plates with magnetic field. Journal of Mechanical Engineering, ME39, 43-48. Raptis, A., and Perdikis, C. (1999). Radiation and free convection flow past a moving plate. Applied Mechanics and Engineering, 14, 817-821.
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