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Rheology of granular materials with size distributions across dense-flow regimes

机译:颗粒状材料的流变学,其在整个密流状态下具有尺寸分布

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摘要

We investigate the dense-flow rheology of granular materials with various size distributions through discrete element simulations of simple shear flows of frictional, spherical particles with binary, linear, Gaussian, and lognormal distributions in size. Dense shear flows of monodisperse granular materials exhibit three regimes: quasistatic, inertial, and intermediate. It is found that these regimes persist for polydisperse granular materials as well. However, the critical volume fraction that separates the quasistatic and inertial regimes is found to increase when particles manifest size distribution. This increase in the critical volume fraction can be described with fair accuracy by polydispersity and skewness alone regardless of types of distributions. Furthermore, the inertial number model for stress ratio is found valid for particles with size distribution. A rheological model is proposed that captures the simulation results on stresses for all the size distributions studied. (C) 2016 Elsevier B.V. All rights reserved.
机译:我们通过具有二元,线性,高斯和对数正态分布的摩擦,球形颗粒的简单剪切流的离散元素模拟,研究了具有各种尺寸分布的粒状材料的密流流变学。单分散颗粒材料的密集剪切流表现出三种状态:准静态,惯性和中间状态。已经发现,对于多分散粒状材料,这些方案也持续存在。但是,当颗粒表现出粒度分布时,将准静态和惯性区域分开的临界体积分数会增加。不管分布类型如何,仅通过多分散性和偏度就可以以相当准确的精度描述临界体积分数的这种增加。此外,发现应力比的惯性数模型对具有尺寸分布的粒子有效。提出了一种流变模型,该模型捕获了所研究的所有尺寸分布的应力模拟结果。 (C)2016 Elsevier B.V.保留所有权利。

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