Abstract

In this study, the chemical procedure is presented in the nanomaterial flow, which contains the astonishing topographies. Nanoparticles contain physical and chemical properties, which are continuously used in almost every field of nanotechnology and nanoscience. Therefore, the idea to implement of these investigations is related to the heat and mass transport based on the nanomaterial flow along with the Cross model, chemical process via autocatalysis and an inclined magnetic dipole over shrinking/stretching wedge. Moreover, heat transportation with non-uniform heat source/sink, thermophoretic diffusion impacts, and Brownian motion are also studied. The assumed problems in the mathematics generate the system of nonlinear partial differential equations using the basic form of momentum, energy, and mass. Non-dimensional variables provide the system of equations using the boundary conditions, which are further updated with the shooting method to reduce into the initial value problem. The solution of the nonlinear model is presented through the MATLAB built-in procedure Bvp4c to find the numerical solutions.

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