Dufour And Hall Effects On MHD Flow Past An Exponentially Accelerated Vertical Plate With Constant Temperature
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Abstract
In this problem analytics, the exact performance of the Dufour and Hall Effects coupled are used to study a magnetohydrodynamic flow on a vertical plate that is exponentially accelerated while keeping a constant temperature. A viscous fluid that is electrically conducting is incompressible and does not scatter in any medium. To resolve the temperature, concentration and velocity Elements of the fluid flow, the basic fundamental flow equations are cracked using the technique of Laplace Transforms. The Temperature, Concentration and Velocity Profiles explained in the graph are solved efficiently by applying MATLAB. The graph depicts an increase in several physical dimension parameters such as the DuFour number (Df), the Prandtl number (Pr), and the Thermal Grashof number (Gr), all of which contribute to a velocity increase. The velocity trend is reversed when the Hall parameter (m), Hartmann number (M), Mass Grashof number (Gm), and Schmidt number (Sc) are increased.
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