Abstract
This article examine the flow of micropolar fluids toward a porous stretching surface. The fluids is electrically conducting and the temperature is due to convection, radiation and joule’s heating. A magnetic field in the normal direction is applied for the stagnation point flow. The governing model of the problem has been converted into ordinary differential form with the use of similarity functions. The final mathematical model is treated by coding in Mathematica. Several computation have been made for suitable ranges of the pertinent parameter that influence of flow pattern internal micromotion and thermal behaviour of a problem. The results have been presented in the form of plots for heat function of micromotion and speed of the flow.
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