Finite-difference analysis of the MHD Stokes problem for convective flow past a vertical infinite plate in a rotating fluid with Hall currents

Stokes problem on convective flow for an impulsively started infinite vertical plate in a rotating fluid system in the presence of a strong transverse magnetic field has been considered. The coupled non-linear equations are solved by finite difference method. Results, for velocity and temperature are shown graphically. The results are discussed in terms of parameter $m$ (the Hall parameter), $E$ (the rotation parameter) and ${\rm Gr}$ (the Grashof number, ${\rm Gr}>0$, cooling of the plate by free convection currents, ${\rm Gr}<0$, heating of the plate by free convection currents).