Magnetohydrodynamic mixed convection from a rotating cone embedded in a porous medium with heat generation

A similarity transformation is employed to convert the partial differential equations governing steady, laminar, hydromagnetic, mixed convection from a rotating nonisothermal and permeable cone embedded in a uniform non-Darcian porous medium into ordinary ones. The coupled nonlinear equations are solved numerically by an iterative implicit finite-difference method. Comparisons with previously published work are performed and found to be in excellent agreement. Graphical results are presented to show the influence of the possible presence of wall mass transfer heat generation effects, magnetic field, and porous media.