Dynamics of Two-Phase Dusty Fluid Flow Along a Wavy Surface

IF 1.5 4区 工程技术 Q2 ENGINEERING, MULTIDISCIPLINARY International Journal of Nonlinear Sciences and Numerical Simulation Pub Date : 2016-08-01 DOI:10.1515/ijnsns-2015-0044
S. Siddiqa, M. Abrar, M. A. Hossain, Muhammad Awais
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引用次数: 15

Abstract

Abstract This article provides the computational results of laminar, boundary layer flow of a dilute gas-particle mixture over a semi-infinite vertical wavy surface. The governing parabolic partial differential equations are switched into another frame of reference by using primitive variable formulations (PVF). Two-point finite difference scheme is applied to acquire the unknown quantities of the carrier and the particle phase. The results are obtained for the cases: (i) water–metal mixture and (ii) air–metal mixture and are displayed in the form of wall shear stress, wall heat transfer, velocity profile, temperature profile, streamlines and isotherms for different emerging physical parameters. The solutions are compared, as well, with the available data in the literature. Quantitative comparison shows good compatibility between the present and the previous results. For the dusty fluid model it is found that the rate of heat transfer reduces considerably when the amplitude of the sinusoidal waveform increases from 0 to 0.5.
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两相含尘流体沿波浪形表面流动的动力学
摘要本文给出了稀气-颗粒混合物在半无限垂直波面上层流边界层流动的计算结果。利用原始变量公式(PVF)将控制抛物线型偏微分方程转换为另一个参照系。采用两点有限差分格式获取载体和粒子相位的未知量。结果分别为:(i)水-金属混合物和(ii)空气-金属混合物,并以不同新出现的物理参数的壁面剪应力、壁面传热、速度分布、温度分布、流线和等温线的形式显示。这些解决方案也与文献中的可用数据进行了比较。定量比较表明,本研究结果与以往研究结果具有较好的相容性。对于含尘流体模型,当正弦波形的振幅从0增大到0.5时,传热速率明显减小。
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
CiteScore
2.80
自引率
6.70%
发文量
117
审稿时长
13.7 months
期刊介绍: The International Journal of Nonlinear Sciences and Numerical Simulation publishes original papers on all subjects relevant to nonlinear sciences and numerical simulation. The journal is directed at Researchers in Nonlinear Sciences, Engineers, and Computational Scientists, Economists, and others, who either study the nature of nonlinear problems or conduct numerical simulations of nonlinear problems.
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