用浸入边界法研究两种不同密度粒子在受限介质中的牵伸、接吻和翻滚过程

Sudeshna Ghosh
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引用次数: 5

摘要

本文用数值模拟的方法证明了两个直径(D)相同但不透水的圆形粒子之间相互作用的牵伸、接吻和翻滚(DKT)现象。用浸入边界(IB)方法在二维受限介质中的事件密度。对于这个特殊的场景,考虑了两种情况,在情况1中,尾随粒子的密度被认为高于领先粒子,而在情况2中,反之亦然。在情形1中,颗粒经历DKT相。但所观察到的模式并不是对所有密度差异都是一致的。对于密度di?实验中,粒子经历一个阶段的DKT,对于密度di?实验中,粒子经历两个阶段的DKT。在情形2中,对于密度di?它们在没有经历DKT过程的情况下彼此分离,而对于其他一些值,它们经历了DKT。本文对e?两个相互作用的粒子之间的垂直初始距离的一个特定密度差。对于所选择的初始垂直距离[2D, 4D]范围,可以观察到,无论初始垂直距离如何,颗粒之间的水动力相互作用(以DKT表示)保持不变。论文最后进行了收敛性研究。选取粒子沉降速度作为确定收敛速率的代表。所做的研究表明,IB方法的实现在空间上接近预期的一阶精度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Study of Drafting, Kissing and Tumbling Process of two Particles with different Densities using Immersed Boundary Method in a Confined Medium
This paper numerically demonstrates the Drafting, Kissing and Tumbling (DKT) phenomenon between two interacting circular, impermeable particles with same Diameter (D) but with di?erent densities in a confined medium using Immersed Boundary (IB) method in two-dimensions. Two cases were considered for this particular scenario, Case 1 where the trailing particle’s density is considered higher than the leading particle and in Case 2 it is vice-versa. In Case 1, the particles undergo DKT phase. But the pattern observed is not uniform for all density di?erences. For some values of density di?erences, the particles experience one phase of DKT and for some other values of density di?erences, the particles experience two phase of DKT. In Case 2, for some values of density di?erences they part away from each other without experiencing DKT process and for some other values they experience DKT. The paper has further studied the e?ect of the vertical initial distance between two interacting particles for a specific density di?erence. For the range of initial vertical distance [2D, 4D] chosen, it was observed that the hydrodynamic interaction (in terms of DKT) between the particles remain the same irrespective of the initial vertical distance. The paper in the end performed convergence studies. Settling velocities of the particles was chosen as representative for determining convergence rate. The study done suggested that the implementation of the IB method is close to the expected first-order accuracy in space.
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