摘要：Objective: Many methods have been used to maximize the capacity of heat transport. A constant pressure gradient orthe motion of the wall can be used to increase the heat transfer rate and minimize entropy. The main goal of ourinvestigation is to develop a mathematical model of a non-Newtonian fluid bounded within a parallel geometry.Minimization of entropy generation within the system also forms part of our objective.Method: Perturbation theory is applied to the nonlinear complex system of equations to obtain a series solution. Theregular perturbation method is used to obtain analytical solutions to the resulting dimensionless nonlinear ordinarydifferential equations. A numerical scheme (the shooting method) is also used to validate the series solution obtained.Results: The flow and temperature of the fluid are accelerated as functions of the non-Newtonian parameter (via thepower-law index). The pressure gradient parameter escalates the heat and volume flux fields. The energy loss due toentropy increases via the viscous heating parameter. A diminishing characteristic is predicted for the wall shear stressthat occurs at the bottom plate versus the time-constant parameter. The Reynolds number suppresses the volume fluxfield.
