1Department of Physics, KPAN College, Bankoi, Khurda (Odisha), India
2Department of Physics, Regional Institute of Education, Bhubaneswar, India
Online published on 8 May, 2017.
This study deals with unsteady two-dimensional, laminar, boundary layer flow of mercury and liquid sodium along a semi-infinite vertical porous plate in the presence of thermal and concentration buoyancy effects under the influence of uniform magnetic field applied normal to the flow. A time dependent suction is assumed and the radiative flux is described using the differential approximation for radiation. Asymptotic series expansion about a small parameter ε is performed to obtain the flow fields. The Galerkin finite element method is used to solve the equations governing the flow. The results obtained are discussed for cooking (Gt>0) and heating (Gt<0) of the plate with the help of graphs and tables to observe the effects of various parameters such as Pt, Sc, M, A, Gm, S, K*, R, K1 buoyancy effects are enhanced and the fluid velocity increases. Furthermore, when the Prandtl and Schmidt numbers increase, the thermal and concentration levels decrease resulting in reduced fluid velocity.
Buoyancy effects, Radiative heat flux, Heat source/sink, MHD, chemical reaction, Galerkin finite element method