Abstract

We develop a mathematical model for non-Newtonian Maxwell fluid over a rotating disk by extending the idea of classical von Karman swirling flow. The impact of modified Fourier’s law of heat conduction in flow of Maxwell fluid swirling due to a rotating disk subject to the magnetic field is considered in this study. Additionally, the influence of temperature-dependent thermal conductivity along with the application of first-order chemical reaction is utilized in heat and mass transfer phenomena. The disturbance of fluid in this problem is due to the uniform rotation and radial stretching of the disk. The nonlinear governing flow problem is considered for analysis with a numerical technique, namely Runge–Kutta–Fehlberg (RKF45) method, while using Maple software. The effects of governing physical parameters are demonstrated through graphs. All results related to this illustration are displayed in the form of the velocity, temperature and concentration profiles. The solutions predict that the influence of Lorentz force is to reduce the velocity components and enhance the fluid temperature. A significant decline in fluid temperature is observed for high values of thermal relaxation parameter. It is further noticed that the concentration field trend decelerates with Schmidt number and chemical reaction parameters.

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