Numerical treatment of the unsteady hydromagnetic thermal boundary layer problem

Statistics – Computation

Scientific paper

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Boundary Layer Stability, Computational Fluid Dynamics, Magnetohydrodynamic Flow, Porous Plates, Thermal Boundary Layer, Unsteady Flow, Finite Difference Theory, Flow Velocity, Heat Transfer, Incompressible Fluids, Magnetic Effects, Pressure Gradients, Temperature Distribution, Velocity Distribution, Viscous Fluids, Wall Flow

Scientific paper

The paper presents a numerical (finite difference) method for the treatment of the unsteady magnetohydrodynamic thermal boundary layer problem for flows past an infinite porous plate. The motion of the plate is assumed to be governed by a general time-dependent law and the plate is assumed to be located in a transverse magnetic field. Results are presented for an accelerated plate and for a harmonically oscillating one. The problem studied is closely related to problems of motion and heat transfer on stellar surfaces.

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