Effects of Porous Medium in MHD Flow of Maxwell Fluid with Soret and Dufour Impacts

Abstract

Non-Newtonian fluids have an inclusive range of applications in the field of heat mass transfer flow, in the movement of cooling of metallic plates, oceanography, biological fluids, melt-spinning, coating heat exchangers expertise and interruptions. In view of these applications, it examines the numerical simulation of hydromagnetic non-Newtonian maxwell fluid flow on a flat plate over a permeable medium. A discussion with Soret, Dufour, and radiation effects is presented. PDEs with non-linearities are transformed into ODEs by using similarity variables. In order to determine the solution to the nonlinear equations, the eminent numerical Runge–Kutta–Fehlberg 45th order is used. The model is solved for a number of parameters, and the resulting effects are plotted and summarized. As a result of the magnetic field, the energy profile accelerates, and then thermal radiation influences both the momentum and thermal fields to expand. Finally, with the increased Eckert number, the Nusselt number decreases.