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从准静态到惯性颗粒流过渡处的力波动。

Force fluctuations at the transition from quasi-static to inertial granular flow.

机构信息

Department of Applied Mathematics and Theoretical Physics, University of Cambridge, Wilberforce Rd, Cambridge CB3 0WA, UK.

出版信息

Soft Matter. 2019 Oct 30;15(42):8532-8542. doi: 10.1039/c9sm01111k.

Abstract

We analyse the rheology of gravity-driven, dry granular flows in experiments where individual forces within the flow bulk are measured. We release photoelastic discs at the top of an incline to create a quasi-static erodible bed over which flows a steady 2D avalanche. The flowing layers we produce are dense (φ ≈ 0.8), thin (h ≈ 10d), and in the slow to intermediate flow regime (I = 0.1 to 1). Using particle tracking and photoelastic force measurements we report coarse-grained profiles for packing fraction, velocity, shear rate, inertial number, and stress tensor components. In addition, we define a quantitative measure for the rate of generation of new force chain networks and we observe that fluctuations extend below the boundary between dense flow and quasi-static layers. Finally, we evaluate several existing definitions for granular fluidity, and make comparisons among them and the behaviour of our experimentally-measured stress tensor components. Our measurements of the non-dimensional stress ratio μ show that our experiments lie within the local rheological regime, yet we observe rearrangements of the force network extending into the quasi-static layer where shear rates vanish. This elucidates why non-local rheological models rely on the notion of stress diffusion, and we thus propose non-local effects may in fact be dependent on the local force network fluctuation rate.

摘要

我们在实验中分析了重力驱动的干颗粒流的流变学,在实验中测量了流体内的个体力。我们在斜坡顶部释放光弹盘,在其上形成一个准静态可侵蚀的床,使稳定的二维雪崩流过。我们产生的流动层是密集的(φ≈0.8),薄的(h≈10d),处于缓慢到中等流动状态(I=0.1 到 1)。使用颗粒跟踪和光弹力测量,我们报告了堆积分数、速度、剪切率、惯性数和应力张量分量的粗粒化分布。此外,我们定义了一个定量的方法来测量新的力链网络的生成率,我们观察到波动延伸到密集流动和准静态层之间的边界以下。最后,我们评估了几种现有的颗粒流度定义,并对它们进行了比较,以及与我们实验测量的应力张量分量的行为进行了比较。我们对无量纲应力比μ的测量表明,我们的实验处于局部流变状态,但我们观察到力网络的重新排列延伸到剪切率为零的准静态层。这说明了为什么非局部流变模型依赖于应力扩散的概念,因此我们提出非局部效应实际上可能取决于局部力网络波动率。

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