ABSTRACT This study delves into the heat and mass transfer Coriolis force of the Eyring–Powell fluid on a rotating upper horizontal surface of a paraboloid of revolution (UHSPR). The reigning equations are formulated to have terms of rotation, mass transfer and non‐linearity of fluids. Using similarity transformations, the partial differential equations system governing them are facilitated to a coupled ordinary differential equations system. It is addressed with the bvp4c solver numerically in MATLAB. An impact of the major dimensionless framework variable on temperature, velocity and concentration profiles is examined and visually represented, in which it is discovered, with a progressing Grashof number, the velocity distributions will be greatly improved since the buoyancy forces will be more potent. The findings provide valuable insights into mass and heat transfer behaviour in the process of non‐Newtonian rotating fluids with practical engineering applications.
Dharmaiah et al. (Fri,) studied this question.