H 型波浪围壳中的磁流体混合纳米流体:自然对流与熵生成

IF 3 3区 工程技术 Q2 CHEMISTRY, ANALYTICAL Journal of Thermal Analysis and Calorimetry Pub Date : 2024-09-02 DOI:10.1007/s10973-024-13550-5
Ammar Abdulkadhim, Ahmed M. Hassan, Azher M. Abed, Isam Mejbel Abed, Nejla Mahjoub Said
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引用次数: 0

摘要

本研究采用有限元方案,在水平磁场和热辐射的影响下,数值研究了带波浪形壁的(Ag-MgO/水)混合纳米流体填充的 H 形外壳内的自然对流和熵的产生。圆形内壁保持高温,两侧波浪形内壁保持低温。围墙的其余部分都是隔热的。研究了许多参数的影响,如瑞利数(({10}^{3}\le \text{Ra}\le {10}^{5})、哈特曼数((\left(0\le \text{Ha}\le 60\right))、内体的垂直位置((\left(0.2\le \delta\le 0.8\right))、内体之间的距离((\left(0.2\le \delta\le 0.8\right))。除了辐射参数((\left(0\le \text{Rd}\le 3\right))对流体流动、热传递和熵产生的影响之外,围墙的高度((\left(0.2\le B\le 0.8\right))和围墙的宽度((\left(0.1\le A\le 0.9\right))也会对流体流动、热传递和熵产生的影响。研究结果显示了流线、等温线、熵生成、努塞尔特数和贝扬数。结果表明,当内部机构的垂直位置为(\left(\delta =0.8\right)\)时,努塞尔特数将达到最低值,在此值下哈特曼数的影响可以忽略不计。另外,在高雷利数时,增加内部物体之间的距离,从(\left(E=0.3\right))变成(\left(E=0.9\right))会导致Nu增加(76%)。然而,把围墙的高度从(left(B=0.2\right))增加到(left(B=0.8\right))会导致Nu增加(0.02%)。\然而,围墙宽度从(left(A=0.1\right))增加到(left(A=0.9\right))会导致努塞尔特数明显降低(20%)。此外,研究还发现,增加内部机构的垂直位置、它们之间的距离和外壳的宽度以及降低外壳壁的高度都会导致贝扬数的增加。更强的磁场增强了传导热传递;增加贝扬数代表了不可逆性,正如在增加哈特曼数从((\left(\text{Ha}=0\right)\)变为((\left(\text{Ha}=60\right)\)时所注意到的,贝扬数增加了(79%\)。
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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Magnetohydrodynamics hybrid nanofluid in H-wavy enclosure: natural convection and entropy generation

The present work examines numerically the natural convection along with the entropy generation within H-shaped enclosure with wavy walls filled by (Ag-MgO/water) hybrid nanofluid considering inner bodies and under the influence of horizontal magnetic field and thermal radiation using finite element scheme. The inner bodies of the circular shapes are kept at a hot temperature, while the two-sided wavy walls are kept at a cold temperature. The rest of the enclosure’s walls are thermally insulated. The influence of many parameters had been examined such as Rayleigh number \(({10}^{3}\le \text{Ra}\le {10}^{5})\), Hartmann number \(\left(0\le \text{Ha}\le 60\right)\) vertical location of inners bodies \(\left(0.2\le \delta \le 0.8\right)\), distance between inner bodies \(\left(0.3\le E\le 0.9\right)\), height of the enclosure walls \(\left(0.2\le B\le 0.8\right)\) and width of the enclosure wall \(\left(0.1\le A\le 0.9\right)\) in addition to the radiation parameter \(\left(0\le \text{Rd}\le 3\right)\) on fluid flow, heat transfer and entropy generation. The results of this study had been presented in terms of streamlines, isotherms, entropy generation, Nusselt and Bejan number. The results showed that the Nusselt number will be at its lowest value when the vertical location of the inner bodies is \(\left(\delta =0.8\right)\) and the influence of Hartmann number will be negligible at this value. Also, at high Rayleigh number \(\left(\text{Ra}={10}^{5}\right)\) increasing the distance between the inner bodies from \(\left(E=0.3\right)\) into \(\left(E=0.9\right)\) leads to increasing Nu by \(76\%\). However, increasing the height of the enclosure’s walls from \(\left(B=0.2\right)\) into \(\left(B=0.8\right)\) leads to enhancing Nu by \(0.02\%.\) However, increasing width of the enclosure wall from \(\left(A=0.1\right)\) into \(\left(A=0.9\right)\) leads to an obvious reduction in Nusselt number by \(20\%\). Additionally, it had been obtained that increasing the vertical location of the inner bodies, the distance between them and the width of the enclosure and reduction of the height of the enclosure’s wall lead to increasing Bejan number. Stronger magnetic fields enhance conductive heat transfer; increasing the Bejan number which represents irreversibility as noted at increasing Hartmann number from \(\left(\text{Ha}=0\right)\) into \(\left(\text{Ha}=60\right)\) leads to increasing Bejan number by \(79\%\).

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来源期刊
CiteScore
8.50
自引率
9.10%
发文量
577
审稿时长
3.8 months
期刊介绍: Journal of Thermal Analysis and Calorimetry is a fully peer reviewed journal publishing high quality papers covering all aspects of thermal analysis, calorimetry, and experimental thermodynamics. The journal publishes regular and special issues in twelve issues every year. The following types of papers are published: Original Research Papers, Short Communications, Reviews, Modern Instruments, Events and Book reviews. The subjects covered are: thermogravimetry, derivative thermogravimetry, differential thermal analysis, thermodilatometry, differential scanning calorimetry of all types, non-scanning calorimetry of all types, thermometry, evolved gas analysis, thermomechanical analysis, emanation thermal analysis, thermal conductivity, multiple techniques, and miscellaneous thermal methods (including the combination of the thermal method with various instrumental techniques), theory and instrumentation for thermal analysis and calorimetry.
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