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从矩形到菱形:关于微流控声学镊子捕获的单个粒子形成的图案的三维及尺寸依赖性转变

From rectangular to diamond shape: on the three-dimensional and size-dependent transformation of patterns formed by single particles trapped in microfluidic acoustic tweezers.

作者信息

Deng Zhichao, Kondalkar Vijay V, Cierpka Christian, Schmidt Hagen, König Jörg

机构信息

Institute of Thermodynamics and Fluid Mechanics, Technische Universität Ilmenau, Ilmenau, Germany.

Leibniz Institute for Solid State and Materials Research Dresden, SAWLab Saxony, Dresden, Germany.

出版信息

Lab Chip. 2023 May 2;23(9):2154-2160. doi: 10.1039/d3lc00120b.

Abstract

Generally, the pattern formed by individual particles trapped inside a microfluidic chamber by a two-dimensional standing acoustic wave field has been considered only the result of the acoustic radiation force. Previous studies showed that particles can be trapped at the local minima and maxima of the first-order pressure and velocity fields. Thus, either a rectangular or a diamond pattern can be formed solely depending on the particle size, when the acoustic field is unchanged, and the material properties of the particles and the fluid are fixed. In this paper, we report about the co-existence of different patterns with particles of the same size. The actual shape of the patterns depends mainly on the ratio between particle diameter and wavelength. In addition, particles were found to be trapped at locations that coincide with the position of antinodes, even though the particles have a positive acoustic contrast factor. These phenomena imply that the trapping of individual particles cannot be described by the acoustic radiation force solely. Hence, further research is required, taking the viscous drag force caused by the fluid flow induced by the acoustic streaming effect into account.

摘要

一般来说,二维驻声波场将单个粒子捕获在微流控腔内所形成的图案,一直被认为仅仅是声辐射力的结果。先前的研究表明,粒子可以被困在一阶压力场和速度场的局部最小值和最大值处。因此,当声场不变且粒子和流体的材料特性固定时,仅根据粒子大小就可以形成矩形或菱形图案。在本文中,我们报告了相同大小粒子存在不同图案的情况。图案的实际形状主要取决于粒子直径与波长的比值。此外,发现粒子被困在与波腹位置重合的位置,尽管粒子具有正的声对比度因子。这些现象表明,单个粒子的捕获不能仅用声辐射力来描述。因此,需要进一步研究,将声流效应引起的流体流动所产生的粘性阻力考虑在内。

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