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剪切作用下软颗粒悬浮液中的动力学非均匀性

Dynamical heterogeneity in soft-particle suspensions under shear.

作者信息

Nordstrom K N, Gollub J P, Durian D J

机构信息

Department of Physics and Astronomy, University of Pennsylvania, Philadelphia, Pennsylvania 19104-6396, USA.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2011 Aug;84(2 Pt 1):021403. doi: 10.1103/PhysRevE.84.021403. Epub 2011 Aug 22.

Abstract

We present experimental measurements of dynamical heterogeneities in a dense system of microgel spheres, sheared at different rates and at different packing fractions in a microfluidic channel, and visualized with high-speed digital video microscopy. A four-point dynamic susceptibility is deduced from video correlations, and is found to exhibit a peak that grows in height and shifts to longer times as the jamming transition is approached from two different directions. In particular, the time for particle-size root-mean square relative displacements is found to scale as τ*∼(γΔφ4)(-1), where γ is the strain rate and Δφ = |φ - φ(c)| is the distance from the random close-packing volume fraction. The typical number of particles in a dynamical heterogeneity is deduced from the susceptibility peak height and found to scale as n*∼(γΔφ4)(-0.3). Exponent uncertainties are less than ten percent. We emphasize that the same power-law behavior is found at packing fractions above and below φ(c). Thus our results considerably extend a previous observation of n*∼γ(-0.3) for granular heap flow at fixed packing below φ(c). Furthermore, the implied result n*∼(τ*)(0.3) compares well with the expectation from mode-coupling theory and with prior observations for driven granular systems.

摘要

我们展示了在微流体通道中,对不同速率剪切且处于不同填充分数下的微凝胶球致密系统中的动力学非均匀性进行的实验测量,并通过高速数字视频显微镜进行可视化。从视频相关性中推导出四点动态磁化率,发现其呈现出一个峰值,随着从两个不同方向接近堵塞转变,该峰值高度增加且向更长时间移动。特别地,发现颗粒尺寸均方根相对位移的时间按τ*∼(γΔφ4)(-1) 缩放,其中γ是应变率,Δφ = |φ - φ(c)|是与随机密堆积体积分数的距离。从磁化率峰值高度推导出动力学非均匀性中的典型颗粒数,发现其按n*∼(γΔφ4)(-0.3) 缩放。指数不确定性小于10%。我们强调,在高于和低于φ(c) 的填充分数下都发现了相同的幂律行为。因此,我们的结果大大扩展了之前在低于φ(c) 的固定填充下对颗粒堆流的n*∼γ(-0.3) 的观察。此外,隐含结果n*∼(τ*)(0.3) 与模式耦合理论的预期以及对驱动颗粒系统的先前观察结果相当吻合。

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