On a Conducting Jeffrey Nanofluid Flow over a Stretching Sheet withPorous Material and Diffusion-Thermo: A Lie Group Approach

Abstract

In this effort, a steady state conducting fluid of Jeffrey Nano type over a stretching sheet due to porous material together with prescribed boundary condition of interest was studied. The generalized flow model of the present model incorporates Jeffrey parameter, Dufore upshot as well as microscopic absorbency of permeable medium. The partial differential equations that describe the present model are altered into ordinary differential equations using the principle of Lie symmetry group alteration. The buildup equations are solved numerically using a bvp4c MATLAB solver. The strength of Jeffrey parameter and the magnetic field parameter slows down the velocity of Jeffrey nanofluid and is enhanced with porosity parameter. Equally, great improvement is noticed on the temperature contour by enhancing thermal radiation and Dufour parameter. Improving chemical reaction and Lewis number weakened the concentration of the Jeffrey nanofluid. Skin friction and Sherwood number is amplified with upsurge in Brownian motion and take reverse case for Nusselt number.