Abstract
The impact of nonlinear thermal radiation, chemical reaction, viscous, and Joule dissipation on a stagnation point MHD nanofluid flow over a stretchy flat surface with Newtonian heating is examined in this article. The system of nonlinear partial differential equations is converted into nonlinear ordinary differential equations. The MATLAB's bvp4c routine is applied to solve the equations. The numerical values of nanofluid velocity, temperature, and concentration are computed and represented graphically for different values of pertinent flow parameters, while those of local skin friction, rate of heat and mass transfers are computed and tabulated in a table.
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