Numerical analysis of heat and mass transport of hybrid nanofluid over an extending plate with inclined magnetic field in presence of Soret and Dufour effect

Abstract

The aim of this investigation is to arrange partial differential equations (PDEs) into simplified form for gradients (mass and thermal) in the inclined magneto hydrodynamic flow of hybrid (CuO–TiO2/Water) nanoliquid in a permeable media. The modeled term is extremely nonlinear with the boundary conditions. So, this research focuses on numerical solution by using bvp4c solver in MATLAB software and by applying similarity transformation. Simulations have been done to discover the dynamics of stream and the transport of heat and mass under parametric deviation. To examine the impact of a temperature gradient on the transport of mass and the role of a concentration gradient on the transport of heat energy, outcomes have been documented in tabular form and shown through graphs. Remarkable changes in motion, temperature and concentration are noted when Dufour and Soret numbers vary.