Abstract
In this research, heat transfer problem in the hydromagnetic Jeffery-Hamel flow is investigated. The mathematical formulation of the studied problem allowed us to obtain a mathematical model for thermal distributions under the effect of an external magnetic field through convergent-divergent channels. Thereafter, the resulting nonlinear differential equations governing velocity and heat transfer have been treated analytically by an efficient mathematical technique, called Adomian decomposition method, and the results show an excellent agreement in comparison with the numerical solution obtained via Runge-Kutta method. On the other hand, it is found that a high magnetic field has a stabilizing effect on thermal distributions for both converging and diverging channels.
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