Heat and Mass Transfer Analysis of MHD Jeffrey Fluid over a Vertical Plate with CPC Fractional Derivative

Free convection flow of non-Newtonian fluids over flat, heated surfaces is an important natural phenomenon that also occurs in human-made engineering processes under various physical and mechanical situations. In the current study, free magnetohydrodynamic Jeffrey fluid with heat mass transfer infinite vertical plate examined. Mathematical modeling performed using Fourier’s Fick’s laws, momentum equations have been obtained. The non-dimensional partial differential for energy, mass, velocity fields are determined Laplace transform method a symmetric manner. Later on, employed to evaluate results temperature, concentration, support Mathcad software. governing equations, as well initial boundary conditions, satisfy these results. impacts fractional characteristics shown by graphical illustrations. obtained fractionalized generalized more decaying nature. By taking parameter β,γ→1, classical ordinary derivatives recovered, making this good direction symmetry analysis. present work has applications relevance, such heating cooling nuclear reactors, petrochemical sector, hydraulic apparatus where transfers through flat surface. Moreover, magnetized applicable controlling fluctuations.