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      Hybrid Nanofluid Radiative Mixed Convection Stagnation Point Flow Past a Vertical Flat Plate with Dufour and Soret Effects

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      Mathematics
      MDPI AG

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          Abstract

          The widespread application of hybrid nanofluid in real applications has been accompanied by a large increase in computational and experimental research. Due to the unique characteristics of hybrid nanofluid, this study aspires to examine the steady two-dimensional mixed convection stagnation point flow of a hybrid nanofluid past a vertical plate with radiation, Dufour, and Soret effects, numerically. The formulations of the specific flow model are presented in this study. The model of fluid flow that is expressed in the form of partial differential equations is simplified into ordinary differential equations via the transformation of similarity, and then solved numerically by using the boundary value problem solver known as bvp4c in MATLAB, which implements the finite difference scheme with the Lobatto IIIa formula. Two possible numerical solutions can be executed, but only the first solution is stable and meaningful from a physical perspective when being evaluated via a stability analysis. According to the findings, it is sufficient to prevent the boundary layer separation by using 2% copper nanoparticles and considering the lesser amount of Dufour and Soret effects. The heat transfer rate was effectively upgraded by minimizing the volume fraction of copper and diminishing the Dufour effect. Stronger mixed convection would lead to maximum skin friction, mass transfer, and heat transfer rates. This important preliminary research will give engineers and scientists the insight to properly control the flow of fluids in optimizing the related complicated systems.

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          Convective Transport in Nanofluids

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            The Viscosity of Concentrated Suspensions and Solutions

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              Heat transfer augmentation in a two-sided lid-driven differentially heated square cavity utilizing nanofluids

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                Author and article information

                Contributors
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                Journal
                Mathematics
                Mathematics
                MDPI AG
                2227-7390
                August 2022
                August 17 2022
                : 10
                : 16
                : 2966
                Article
                10.3390/math10162966
                72a58cbb-06bd-4cbc-b013-722ecb3c233a
                © 2022

                https://creativecommons.org/licenses/by/4.0/

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