A Numerical Investigation on Boundary Layer Flow of MHD Tangent Hyperbolic Fluid Flow over a Stretching Sheet with Slip Boundary Conditions

Abstract

This investigation addresses the flow of hyperbolic tangential magnetohydrodynamic (MHD) fluids across a stretching sheet, discussing its thermophysical properties and observing the boundary conditions for velocity and thermal slip. The mathematical model converts coupled non-linear PDEs to ordinary differential equations with the aid of local similarity variables. In order to fix the derived ordinary differential equations, the Keller box method is utilized. This paper summarizes quantitative and qualitative effects of various flow regulating parameters which modify concentrations, temperatures, and velocities. In addition, the behavior near the stretched sheet is examined by computing the wall friction factor and the local Nusselt number. Both computational and conceptual computations of the wall friction factor and local Nusselt number are compared, and the findings show a strong agreement, giving credibility to the numerical results.