Slip effects on MHD heat and mass transfer flow through porous medium over an exponentially stretching sheet in existence of suction

Abstract

This study looks at the influence of suction on MHD heat and mass transmission flows through porous media across an exponentially stretched sheet. Similarity variables enable nonlinear ODEs from nonlinear PDEs. The Keller-Box method solves these equations numerically. The influence of dimensionless factors on the concentration, thermal, and velocity is graphically explored. The friction factor, Nusselt, and Sherwood numbers are also examined and tabulated for various flow factors. The major outcomes are enhancing the temperature gradient with an increase of Brownian motion and Thermophoresis parameters also heat transfer rate increases with Prandtl number. In support of the present investigation, the computational results were cross-referenced with previously published research in the field and found to be in strong agreement. The fields of biomedicine, medical sciences, and a variety of industrial processes are among the possible uses of this technology.