Dynamic analysis of radiative chemical species with non-Newtonian fluid flow over an exponentially curved stretching sheet

In this study, we explored the flow of non-Newtonian fluid over an exponentially stretching curved surface and investigated the effects of homogeneous and heterogeneous chemical species. The model is developed based on flow assumptions and formulated as differential equations. For simplicity, these equations are converted to dimensionless ordinary differential equations. The obtained mathematical model is cracked using a numerical scheme. This study investigates the influence of key factors including temperature, concentration, velocity and physical properties such as Sherwood number, Nusselt number and skin friction. The temperature function shows a decrease as M increases. This reduction occurs due to the Lorentz force, which affects the motion of electrically conducting fluids in the presence of a magnetic field. Furthermore, as Rd increases, the temperature function decreases. By examining these determinants, our research contributes to a deeper understanding of the complex dynamics of non-Newtonian fluid flow. It also reveals phenomena such as magnetic effects and thermal radiation, ultimately advancing knowledge in the field.