| Summary: | In this paper, we develop a model of 2D-double diffusive mixed convection boundary layer flow
in magnetohydrodynamics Maxwell fluid induced by an inclined shrinking sheet. The suggested
model is formulated by the controlling parameters such as mixed convection, suction, Brownian
and thermophoretic diffusion. Besides, the variation of Deborah number also affected the present
model. The sheet swiftness, wall heat, and concentration are expressed as an exponential function. The mathematical model is initially expressed as partial differential equations (PDEs), which
cover the aspects of momentum, energy, and concentration of Maxwell fluid. Subsequently, these
partial differential equations will be transformed into ordinary differential equations (ODEs). The
numerical technique, developed in MATLAB software and recognized as bvp4c program is
implemented to solve the final ODEs. Since the final numerical results are dual, the numerical
method to choose the most reliable solution in the real fluid state is implemented and is known as
stability analysis in bvp4c program. Finally, the numerical findings are structured in the
arrangement of tables and images. These results showed the characteristics of Maxwell fluid for
the various distributions, namely velocity, heat, and concentration outlines, joining the skinfrictional coefficient (SFC), local Nusselt, and Sherwood numbers.
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