Radiative 3D Powell Eyring Nanofluid Flow with Darcy-Forchheimer Effect Past a Nonlinear Stretched Surface

Abstract

A mathematical model is envisaged to scrutinize the Darcy Forchheimer flow of 3D Eyring Powell nanofluid flow in a porous media. The flow is subjected to zero mass flux and convective heat conditions at the boundary. The heat and mass transfer phenomena are analyzed in attendance of nonlinear thermal radiation and chemical reaction respectively. Apposite transformations are espoused to attain the system of highly nonlinear coupled differential equations and then undertaken by the Homotropy Analysis Method (HAM) to obtain the series solution. The physiognomies of numerous parameters versus the velocity, heat and mass transfer are depicted via graphs and cogitated accordingly. It is witnessed that for higher estimates of Schmidt number feeble concentration is observed. Furthermore the velocity of the fluid has declined for larger values of porosity number. The results obtained in the analysis are substantiated by erecting a comparative table with an established result in the literature. An outstanding matching is achieved in this regard.