Ti t l eCo m p u t a tio n of n o n-iso t h e r m al t h e r m o-c o nv e c tiv e m i c r o p ol a r flui d dy n a mi c s in a H all M H D g e n e r a t o r sy s t e m wi t h n o n-lin e a r dis t e n di n g w all

An analysis of two-dimensional steady magneto-hydrodynamic free convection flow of an electrically conducting, viscous and incompressible fluid past an inclined stretching porous plate in the presence of a uniform magnetic field and thermal radiation with heat generation is made. Both the Dufour and Soret effects are considered for a hydrogen-air mixture as the non-chemically reacting fluid pair. The equations governing the flow, temperature and concentration fields are reduced to a system of joined non-linear ordinary differential equations by similarity transformation. Non-linear differential equations are integrated numerically by using Nachtsheim-Swigert shooting iteration technique along with sixth order Runge-Kutta integration scheme. Finally the significance of physical parameters which are of engineering interest are examined both in graphical and tabular form.

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