Abstract:
The primary innovation and distinction of the current work is to investigate two-dimensional, unsteady, magnetized Jeffrey liquid flowing on a sensor surface placed among two infinite parallel plates with the existence of uniform heat source/sink. For the heat and mass transmission processes, the consequences of radiative heat flux, chemical reaction and thermophoretic particle deposition are applied and analyzed. The proposed model has been supported by the prescribed heat and mass flux conditions. By applying the proper mathematical transformations, the set of non-linear partial differential equations is converted into a system of ordinary differential equations that are nonlinear. The bvp4c package is utilized and influence of squeezed flow parameter on temperature, velocity, and concentration fields is examined graphically. The consequences of Deborah number, Jeffrey model parameter i.e., relaxation to retardation ratio, and magnetic parameter on velocity field are discussed and presented graphically. Furthermore, the impacts of heat generation/absorption coefficient and radiation parameter on temperature field and impacts of thermophoretic parameter and chemical reaction parameter are discussed on temperature and concentration distributions respectively are presented through graphs. Wall drag coefficient, heat transmission and mass transfer rates are described mathematically, and their numerical values against different estimations of emerging physical parameters are demonstrated in tabular form. Comparison of present work is also added.
