Abstract
The present inquiry studies the influence of mass transfer in magnetohydrodynamics (MHD) upper-convected Maxwell (UCM) fluid flow on a stretchable, porous subsurface. The governing partial differential equations for the flow problem are reformed to ordinary differential equations through similarity transformations. The numerical outcomes for the arising non-linear boundary value problem are determined by implementing the successive linearization method (SLM) via Matlab software. The accuracy of the SLM is confirmed through known methods, and convergence analysis is also presented. The graphical behavior for all the parametric quantities in the governing equations across the velocity and concentration magnitudes, as well as the skin friction and Sherwood number, is presented and debated in detail. A comparability inquiry of the novel proposed technique, along with the preceding explored literature, is also provided. It is expected that the current achieved results will furnish fruitful knowledge in industrious utilities and correlate with the prevailing literature.
Highlights
The earth demonstrates various exemplars of flows, regarding non-Newtonian fluids
Fetecau and Fetecau [2] performed a study in order to attain exact solutions for the Maxwell fluid flow through an infinite surface
Mokhopadhyay et al [3] elaborated on the transpiration impact into unsteady magnetohydrodynamics (MHD) flow for an upper-convected Maxwell (UCM) fluid on a stretchable subsurface with a chemical reaction
Summary
The earth demonstrates various exemplars of flows, regarding non-Newtonian fluids. Recently, the study of such fluids has been captivating researchers, being extensively studied throughout the last two decades. Mokhopadhyay et al [3] elaborated on the transpiration impact into unsteady magnetohydrodynamics (MHD) flow for an upper-convected Maxwell (UCM) fluid on a stretchable subsurface with a chemical reaction. Model is to identify fluid behaviors andof analyze the impact transfer fluid in the Keeping in mindnon-Newtonian the above discussion, the objective the present study of formass the Maxwell. Flow in theanalyze vicinitythe of impact the stagnation pastina model to identify non-Newtonian fluidfluid behaviors and of mass point transfer stretched, permeable subsurface. Thepreceding current flow problem is reduced to non-linear ordinary significance asphysical a result of its vast investigations were based on the continual differential equations through appropriate similarity and resolved by employing the physical aspects of the fluid.
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