Effect of Radiation and Mass Transfer on an Unsteady MHD Convection Flow in a Porous Medium with Viscous Dissipation a Finite Element Technique.
Authors
Associate Professor of Mathematics, Department of Mathematics, Government Degree College for Sciences, Adilabad 504001 (India)
Article Information
DOI: 10.51244/IJRSI.2026.13010154
Subject Category: Mathematics
Volume/Issue: 13/1 | Page No: 1753-1765
Publication Timeline
Submitted: 2026-01-29
Accepted: 2026-02-04
Published: 2026-02-10
Abstract
Finite Element method is implemented to study the “Effect of Radiation and mass transfer on an unsteady MHD convection flow in a porous medium with viscous dissipation”. The Numerical solution thus obtained, presented graphically for velocity, temperature and concentration profiles within the boundary layer and tabulated results for skin friction coefficient, Nusselt number and Sherwood number are discussed. It is observed that the radiation parameter increases, the velocity and temperature decreases in the boundary layer. Whereas when thermal and solutal Grash of number increases then the velocity increases.
Keywords
Radiation, Viscous dissipation, Heat and Mass Transfer, Finite Element Method.
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References
1. Bakier A Y & Gorla R S R, Transport in porous media, 23(1996) 357. [Google Scholar] [Crossref]
2. Beg O A Takhar H S Kumari M & Nath G, Int j Appl mechanics and Engg 6(2001)187. [Google Scholar] [Crossref]
3. Bestman A R & Adjepong S K, Astrophysics space Sci, 43(1998) 73. [Google Scholar] [Crossref]
4. Dunn j c & Hardee H C, J Volcanology and geothermal Res 11(1981)189. [Google Scholar] [Crossref]
5. Helmy K a, ZAMM,78(2000)255. [Google Scholar] [Crossref]
6. Israel-Cookey C Ogulu A & Omubo-Pepple V B, Int J Heat Mass Transfer, 46 (2003)2305. [Google Scholar] [Crossref]
7. Kaviany M, principles of heat transfer in porous media, (McGraw-Hill, New York), 1992. [Google Scholar] [Crossref]
8. Kim Y,J, Int J Eng Sce,38(2000)823. [Google Scholar] [Crossref]
9. Ramachandra Prasad et al., Indian journal of pure and applied physics 46 (2008)81-92. [Google Scholar] [Crossref]
10. Singh K A, Indian j pure and appl phys, 41(2003) 262. [Google Scholar] [Crossref]
11. Takhar H s & Ram P C, j magneto hydrodynamics and Plasma Res,6(1996) 17. [Google Scholar] [Crossref]
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