离散加热双盖驱动U形外壳CuO-水MHD混合对流分析及熵产生最小化

IF 1 Q4 ENGINEERING, MECHANICAL
Bouchmel Mliki, Rached Miri, R. Djebali, M. A. Abbassi
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引用次数: 0

摘要

摘要本文采用晶格玻尔兹曼方法(LBM)数值方法研究了磁性纳米液体在双盖驱动的u形外壳中离散加热的混合对流。采用Maxwell和Brinkman模型分别计算了纳米液体的导热系数和粘度。分析了纳米流体磁流体动力学(MHD)和混合对流,并研究了熵生最小化问题。给出的等温线、流等值线和熵生成的结果描述了问题固有的各种物理现象之间的相互作用,包括浮力、磁力和剪切力。工作参数范围为:雷诺数(Re: 1 ~ 100)、哈特曼数(Ha: 0 ~ 80)、磁场倾角(γ: 0°~ 90°)、纳米颗粒体积分数(φ: 0 ~ 0.04)和倾角(α: 0°~ 90°)。结果发现,随着Re、ϕ和γ的增加,Num和总熵生成增加。相反,增加Ha和α则会产生相反的效果。最大换热的最佳磁场和腔倾角分别为γ = 90°和α = 0。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
CuO–Water MHD Mixed Convection Analysis and Entropy Generation Minimization in Double-Lid–Driven U-Shaped Enclosure with Discrete Heating
Abstract The present study explores magnetic nanoliquid mixed convection in a double lid–driven U-shaped enclosure with discrete heating using the lattice Boltzmann method (LBM) numerical method. The nanoliquid thermal conductivity and viscosity are calculated using the Maxwell and Brinkman models respectively. Nanoliquid magnetohydrodynamics (MHD) and mixed convection are analyzed and entropy generation minimisation has been studied. The presented results for isotherms, stream isolines and entropy generation describe the interaction between the various physical phenomena inherent to the problem including the buoyancy, magnetic and shear forces. The operating parameters’ ranges are: Reynolds number (Re: 1–100), Hartman number (Ha: 0–80), magnetic field inclination (γ: 0°– 90°), nanoparticles volume fraction (ϕ: 0–0.04) and inclination angle (α: 0°– 90°). It was found that the Num and the total entropy generation augment by increasing Re, ϕ: and γ. conversely, an opposite effect was obtained by increasing Ha and α. The optimum magnetic field and cavity inclination angles to maximum heat transfer are γ = 90° and α = 0.
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来源期刊
Acta Mechanica et Automatica
Acta Mechanica et Automatica ENGINEERING, MECHANICAL-
CiteScore
1.40
自引率
0.00%
发文量
45
审稿时长
30 weeks
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