Magneto-hybrid nanofluid (〖Al〗_2 O_3 / Cu-Oil) flow in a porous square enclosure with Cattaneo-Christov heat flow model-sensitivity analysis

IF 0.5 4区 工程技术 Q4 CHEMISTRY, APPLIED
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引用次数: 0

Abstract

The rheological behaviour of nanofluids is an important specification that has a substantial impact on the system performance. The effect of an inclined magnetic field on mixed convection in a square cavity through a porous medium has been numerically investigated in the current paper. Various levels of thermal conductivity have been maintained on each wall throughout the system. Additionally, the Cattaneo-Christov heat flow model is influenced in the energy equation. The conservation equations for primary, secondary, and mass momentum, energy, and nanoparticles with wall boundary conditions are dimensionless and coupled to proper scaling transformations. To address the dimensionless nonlinear coupled boundary value problem, a finite-difference computing methodology known as the Harlow-Welch Marker and Cell (MAC) method is used. The fundamental goal of this research is to look at the rheological behaviour of nanoparticles as base fluids in the aforementioned effects. The influence of factors on the physical framework such as Richardson number (Ri), Hartmann number (Ha), Darcy number (Da), Reynolds number (Re), and Prandtl number (Pr) is investigated graphically. The MATLAB software is used to obtain streamlined and isothermal contours. The findings indicate an enhancement in the average Nusselt number with an increase in the parameters. Furthermore, the presence of nanoparticles raises the average Nusselt number for low values of the Reynolds number. The system is analyzed with three convection stages of Richardson number, and it is also found that for mixed convection, the system holds better results. The obtained outcomes are compared with well-known existing findings to validate the present work.
用Cattaneo-Christov热流模型敏感性分析了磁杂化纳米流体(〖Al〗_2 O_3 / Cu-Oil)在多孔方框中的流动
纳米流体的流变特性是对系统性能有重大影响的重要指标。本文用数值方法研究了斜磁场对多孔介质中方形腔内混合对流的影响。在整个系统中,每面墙都保持着不同程度的导热性。此外,能量方程对Cattaneo-Christov热流模型也有影响。具有壁面边界条件的初级、次级和质量动量、能量和纳米粒子的守恒方程是无因次的,并且耦合到适当的缩放变换。为了解决无量纲非线性耦合边值问题,使用了一种称为Harlow-Welch标记和单元(MAC)方法的有限差分计算方法。本研究的基本目标是观察纳米颗粒作为基础流体在上述效应中的流变行为。研究了理查德森数(Ri)、哈特曼数(Ha)、达西数(Da)、雷诺数(Re)和普朗特数(Pr)等因素对物理框架的影响。利用MATLAB软件获得了流线等温轮廓。结果表明,平均努塞尔数随着参数的增加而增加。此外,纳米颗粒的存在提高了低雷诺数时的平均努塞尔数。采用理查德森数的三个对流阶段对系统进行了分析,也发现对于混合对流,系统具有较好的效果。所得结果与已知的现有结果进行了比较,以验证目前的工作。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Indian Journal of Chemical Technology
Indian Journal of Chemical Technology 工程技术-工程:化工
CiteScore
0.90
自引率
20.00%
发文量
17
审稿时长
6-12 weeks
期刊介绍: Indian Journal of Chemical Technology has established itself as the leading journal in the exciting field of chemical engineering and technology. It is intended for rapid communication of knowledge and experience to engineers and scientists working in the area of research development or practical application of chemical technology. This bimonthly journal includes novel and original research findings as well as reviews in the areas related to – Chemical Engineering, Catalysis, Leather Processing, Polymerization, Membrane Separation, Pharmaceuticals and Drugs, Agrochemicals, Reaction Engineering, Biochemical Engineering, Petroleum Technology, Corrosion & Metallurgy and Applied Chemistry.
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