Heat Radiation on Casson Nanofluid Flow over an Inclined Stretching Surface with Heat and Mass Diffusions

Heat radiation on Casson nanofluid flow over an inclined stretching surface with heat and mass diffusion is discussed in this chapter. The system of partial differential equations has various parameters converted to ordinary differential equations. The set of these equations is numerically exposed by using the MATLAB boundary value problem fourth order (bvp4c) method. The effects of inclination on velocity, magnetic field, temperature, and concentration profiles are demonstrated via tables and graphics. The graphical outcomes are displayed and scrutinized by comparing with other studies’ results. Magnetic fields with nonzero inclination are examined. The investigation focuses on how the flow-regulating parameters affect the patterns of humidity, movement, and concentrations of nanoparticles. The skin friction criterion, Sherwood coefficient, and Nusselt values are also examined.