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弹性胶囊在狭窄微通道中的运动。

Motion of an elastic capsule in a constricted microchannel.

作者信息

Rorai Cecilia, Touchard Antoine, Zhu Lailai, Brandt Luca

机构信息

Linné Flow Centre and Swedish e-Science Research Centre (SeRC), KTH Mechanics, SE-10044, Stockholm, Sweden,

出版信息

Eur Phys J E Soft Matter. 2015 May;38(5):134. doi: 10.1140/epje/i2015-15049-8. Epub 2015 May 26.

Abstract

We study the motion of an elastic capsule through a microchannel characterized by a localized constriction. We consider a capsule with a stress-free spherical shape and impose its steady-state configuration in an infinitely long straight channel as the initial condition for our calculations. We report how the capsule deformation, velocity, retention time, and maximum stress of the membrane are affected by the capillary number, Ca , and the constriction shape. We estimate the deformation by measuring the variation of the three-dimensional surface area and a series of alternative quantities easier to extract from experiments. These are the Taylor parameter, the perimeter and the area of the capsule in the spanwise plane. We find that the perimeter is the quantity that best reproduces the behavior of the three-dimensional surface area. This is maximum at the centre of the constriction and shows a second peak after it, whose location depends on the Ca number. We observe that, in general, area-deformation-correlated quantities grow linearly with Ca , while velocity-correlated quantities saturate for large Ca but display a steeper increase for small Ca . The velocity of the capsule divided by the velocity of the flow displays, surprisingly, two different qualitative behaviors for small and large capillary numbers. Finally, we report that longer constrictions and spanwise wall bounded (versus spanwise periodic) domains cause larger deformations and velocities. If the deformation and velocity in the spanwise wall bounded domains are rescaled by the initial equilibrium deformation and velocity, their behavior is undistinguishable from that in a periodic domain. In contrast, a remarkably different behavior is reported in sinusoidally shaped and smoothed rectangular constrictions indicating that the capsule dynamics is particularly sensitive to abrupt changes in the cross section. In a smoothed rectangular constriction larger deformations and velocities occur over a larger distance.

摘要

我们研究了弹性胶囊在具有局部收缩的微通道中的运动。我们考虑一个无应力球形的胶囊,并将其在无限长直通道中的稳态构型作为计算的初始条件。我们报告了胶囊的变形、速度、保留时间和膜的最大应力如何受到毛细管数Ca和收缩形状的影响。我们通过测量三维表面积的变化以及一系列更易于从实验中提取的替代量来估计变形。这些量包括泰勒参数、胶囊在展向平面上的周长和面积。我们发现周长是最能再现三维表面积行为的量。它在收缩中心处最大,并在收缩之后出现第二个峰值,其位置取决于Ca数。我们观察到,一般来说,与面积变形相关的量随Ca线性增长,而与速度相关的量在Ca较大时趋于饱和,但在Ca较小时增加得更陡峭。令人惊讶的是,胶囊速度与流体速度之比在小毛细管数和大毛细管数时表现出两种不同的定性行为。最后,我们报告更长的收缩段和展向壁面有界(相对于展向周期性)区域会导致更大的变形和速度。如果展向壁面有界区域中的变形和速度通过初始平衡变形和速度进行重新缩放,它们的行为与周期性区域中的行为无法区分。相比之下,在正弦形和平滑矩形收缩段中报告了明显不同的行为,这表明胶囊动力学对横截面的突然变化特别敏感。在平滑矩形收缩段中,更大的变形和速度在更大的距离上出现。

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