Abstract
AbstractIn this article, the special properties of the magnetic field and nanoparticles on the Jeffery–Hamel flow are considered via an influential numerical differential transform method (DTM). The proposed technique is very helpful and appropriate for solving highly nonlinear differential equations. Furthermore, the outcomes are compared with those of other techniques such as HPM, HAM, ADM, and a numerical method (Rung–Kutta method) in the literature revealing that the current method solution is better than other methods. Also, the properties of Reynolds number, Hartmann number, and angle of the channel on applications of the MHD Jeffery–Hamel flow are discussed.
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