二维交叉流中两个垂直矩形多边形流动特性的广泛研究

IF 2 Q2 ENGINEERING, MECHANICAL Frontiers in Mechanical Engineering Pub Date : 2024-01-19 DOI:10.3389/fmech.2023.1334830
Farheen Gul, G. Nazeer, Madiha Sana, S. Shigri, S. Islam
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引用次数: 0

摘要

流体动力学问题对全世界科学和技术的发展有着重要影响。本研究探讨了粘性流体与两个垂直放置并交错排列的矩形多边形相互作用时的行为。使用二维流动的 Lattice Boltzmann 方法讨论了雷诺数和间隙间隔这两个物理参数。讨论结果包括漩涡快照、阻力和升力系数的时间轨迹历史以及升力系数的功率谱分析。根据两个矩形多边形之间间距的增加,确定了九种不同的流动涡街。涡流脱落机制在小间隙间距时受到干扰,在大间隙间距时达到最佳状态。不同的实际重要物理参数,如平均阻力系数、阻力系数的均方根值、升力系数的均方根值和斯特劳哈尔数,在大间隙间距时接近单个矩形多边形的值。
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Extensive study of flow characters for two vertical rectangular polygons in a two-dimensional cross flow
Fluid dynamics problems have a significant impact on the growth of science and technologies all over the world. This study investigates viscous fluid’s behavior when interacting with two rectangular polygons positioned vertically and aligned in a staggered configuration. Two physical parameters, Reynolds Number and Gap spacings, are discussed using the Lattice Boltzmann Method for two-dimensional flow. Results are discussed in vortex snapshots, time trace histories of drag and lift coefficient, and power spectra analysis of lift coefficient. Nine distinct flow vortex streets are identified based on increasing gap spacings between the pair of two rectangular polygons. The vortex shedding mechanism is disturbed at small gap spacings and becomes optimal at large gap spacings. Different physical parameters of practical importance, like mean drag coefficient, root mean square values of drag coefficient, root mean square values of lift coefficient, and Strouhal number, approach the single rectangular polygon value at large gap spacings.
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来源期刊
Frontiers in Mechanical Engineering
Frontiers in Mechanical Engineering Engineering-Industrial and Manufacturing Engineering
CiteScore
4.40
自引率
0.00%
发文量
115
审稿时长
14 weeks
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