  In the present work, the mathematical description of a two-dimensional
unsteady magneto-hydrodynamics slow flow with thermoelectric properties (TEMHD)
on an infinite vertical partially hot porous plate is presented. The
Laplace-Fourier transform technique is employed to simplify the field
equations. For the steady-state heat transfer assumption, exact expressions for
the temperature and stream function are analytically obtained for TEMHD flow on
a wall with two infinite instantaneous hot suction lines. The results obtained
are displayed graphically.
