Abstract

In this research investigation, Runge-Kutta method solutions of dual-dimensional, steady, viscous, incompressible, chemically reacting, electrically conducting, hyperbolic tangent Williamson- flow of nanofluid past a uni-directional an while a magnetic field is present and several slip effects, an exponentially stretched sheet packed with porous material is studied numerically. Thermal radiation, Chemical reaction, the flow regulatingequations of boundary layer incorporates the impacts of thermophoresis and Brownian motion.SuitableTransformations of similarity are employed. for the main differential equations in partial to become differential equations inordinary that are nonlinear. The resultant governing equations are resolved by the application of a well utilized method in numericallycalled as the Runge-Kutta method and the shooting technique.Figures and numerical tables are used to show the representation of certain physical parameters on the flow model.. The pace of convergence for nonlinear differential systems is astonishing, according to an excellent comparison with the body of existing research, which also confirms a high degree of correctness. These tests are pertinent to the fields of plastic films, crystal growth, paper manufacture, and metal sheet cooling.

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