INVESTIGATING THE INFLUENCE OF THERMAL RADIATION AND TEMPERATURE-DEPENDENT VISCOSITY ON CONVECTIVE BOUNDARY LAYER MAXWELL NANOFLUID FLOW OVER A MOVABLE SURFACE

Abstract

The objective of the current work is to communicate the thermal interpretation of Maxwell nanofluid attaining the variable thermal features. The variable assumptions of nanofluid viscosity and thermal conductivity are attributed to analyze the heat and mass transfer problem. The key contribution of radiated heat transfer phenomenon and heat source was also accounted for. An elastic stretching surface causes the flow. The convective thermal conditions are utilized to bolster the heat transfer impact. The simplified problem is solved by employing the novel Runge-Kutta-Fehlberg approach. The physical visualization of results is predicted using various plots. It is predicted that the heat transfer enhances the Deborah number. The assumptions of variable viscosity and thermal conductivity are more useful to improve the heat transfer phenomenon.