中性浮力圆形粒子在盖驱动方形腔中的运动:数值研究

IF 0.7 4区 工程技术 Q3 MATHEMATICS, APPLIED
Junjie Hu, Dongke Sun, Shaohua Mao, Hongmei Wu, Songyang Yu, Maosen Xu
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引用次数: 1

摘要

摘要了解、预测和控制固体颗粒在受限空腔中的运动具有重要意义。用格子Boltzmann方法研究了具有中性浮力的圆形粒子在盖子驱动的方形空腔中的运动,研究了初始位置、粒子尺寸和雷诺数的影响。圆形粒子运动的明显特征是极限环的存在,这是惯性、壁斥力和旋涡行为的竞争结果。极限循环对圆形粒子的初始位置不敏感,即无论圆形粒子最初放置在哪里,极限循环都是相同的。随着颗粒尺寸的增加,壁斥力变得更强,这比离心力更大,并且极限循环朝着方形空腔的中心收缩。随着雷诺数的增加,一个新的二次涡流在方形空腔的左上角发展,极限循环被推向方形空腔的右下角。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Motion of a Neutrally Buoyant Circular Particle in a Lid-Driven Square Cavity: A Numerical Study
Abstract Understanding, predicting and controlling the motion of the solid particles in a confined cavity is significant. The motion of a neutrally buoyant circular particle in a lid-driven square cavity is studied with the lattice Boltzmann method, where the effects of the initial position, particle size and Reynolds number are investigated. The obvious characteristic of the motion of the circular particle is the existence of the limit cycle, which is the competitive result of the inertia, wall-repulsion force and vortex behavior. The limit cycle is insensitive to the initial position of the circular particle, namely, no matter where the circular particle is placed initially, the limit cycle is the same. With the increase of the particle size, the wall-repulsion force becomes stronger, which is dominant over the centrifugal force, and the limit cycle shrinks toward the center of the square cavity. With the increase of the Reynolds number, a new secondary vortex develops at the top left corner of the square cavity, and the limit cycle is pushed toward the bottom right corner of the square cavity.
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来源期刊
Journal of Computational and Theoretical Transport
Journal of Computational and Theoretical Transport Mathematics-Mathematical Physics
CiteScore
1.30
自引率
0.00%
发文量
15
期刊介绍: Emphasizing computational methods and theoretical studies, this unique journal invites articles on neutral-particle transport, kinetic theory, radiative transfer, charged-particle transport, and macroscopic transport phenomena. In addition, the journal encourages articles on uncertainty quantification related to these fields. Offering a range of information and research methodologies unavailable elsewhere, Journal of Computational and Theoretical Transport brings together closely related mathematical concepts and techniques to encourage a productive, interdisciplinary exchange of ideas.
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