An Application of Generalized Fourier and Fick’s Law over a Different Non-Newtonian Fluid

The heat and mass transfer due to an elaborated sheet has gained a lot of notoriety in the difficult subject of fluid mechanics study. Thus, the fundamental purpose of this research is to classify the instantaneous effects of C-C heat and mass flux on different types of fluid flow caused by stretched surfaces. Using dimensionless metamorphoses, some of the most important PDEs, including those requiring the mass, energy, and momentum, may be written in ODEs form. Both the newly created equations and the boundary restrictions are handled by the RKF-45 Maple programme. Solution sets for the velocity, energy, and mass distributions of a dimensionless fluid are also shown graphically. As expected, the findings demonstrate a sharp drop in velocity for larger values of the M parameter. Additionally, the magnitude of \( S{h}_x{\left(\mathit{\operatorname{Re}}\right)}^{-\frac{1}{2}} \) improves when Sc and γ2 parameter values rise.