Abstract
In this paper, we examine the theoretical and numerical study of the flow over a heated infinite rotating disk with temperature-dependent viscosity, conductivity and diffusivity. We utilized the Carreau model for shear thickening behavior and determine the steady flow profiles under the partial-slip and Darcy-Forhhemier effects near the rotating surface. Using heat and mass transfer phenomena, we determine this behavior with modified activation enthalpy, radiative heat flux and thermophoretic effect. These study has explored a great interest in applied engineering procedures due to increasing theoretical and mathematical elevation problem. For large Reynold's number, the basic flow may be determined numerically in terms of von-Kàrmàn similarity solution. Using von-Kàrmàn similarity solutions, the boundary layer equations are converted into a system of ordinary differential equations which have been solved by the shooting method. The effects of porosity, Darcy and slip parameters show a decrease behavior for the mean flow profiles. Variable diffusivity and thermal conductivity increases the concentration and temperature distributions. The mean flow concentration profile increases by increasing values of ε2 number, λc parameter and Du number. The numerical results obtained for different mechanisms are presented through graphs and tables. This study analyzes the interesting physical parameters on the mean flow, heat and mass transfer through graphs and tables.