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Bridging the gap between particle-scale forces and continuum modelling of size segregation: application to bedload transport

机译:弥合粒度力与大小隔离的连续型造型之间的差距:睡觉运输的应用

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Gravity-driven size segregation is important in mountain streams where a wide range of grain sizes are transported as bedload. More particularly, vertical size segregation is a multi-scale process that originates in interactions at the scale of particles with important morphological consequences for the river bed. To address this issue, a volume-averaged multi-phase flow model for immersed bi-disperse granular flows was developed based on an interparticle segregation force (Guillard et al., J. Fluid Mech., vol. 807, 2016, R1) and a granular Stokesian drag force (Tripathi & Khakhar, J. Fluid Mech., vol. 717, 2013, pp. 643-669). An advection-diffusion model was derived from this model yielding parametrisations for the advection and diffusion coefficients based on the interparticle interactions. This approach makes it possible to bridge the gap between grain-scale physics and continuum modelling. Both models were successfully tested against existing discrete element model (DEM) simulations of size segregation in bedload transport (Chassagne et al., J. Fluid Mech., vol. 895, 2020, A30). Through a detailed investigation of the granular forces, it is demonstrated that the observed scaling of the advection and diffusion coefficients with the inertial number can be explained by the granular drag force dependency on the viscosity. The drag coefficient is shown to be linearly dependent on the small particle concentration. A new scaling relationship for the segregation force including the small particle concentration and the pressure is proposed. Lastly, adding a size-ratio dependency in the segregation force fairly reproduces the DEM results for a large range of small particle concentrations and size ratios.
机译:重力驱动的粒度分离在山间溪流中很重要,在山间溪流中,各种粒度都作为推移质运输。更具体地说,垂直尺寸分离是一个多尺度过程,起源于颗粒尺度的相互作用,对河床具有重要的形态学影响。为了解决这个问题,基于颗粒间分离力(Guillard et al.,J.Fluid Mech.,vol.807,2016,R1)和颗粒斯托克斯阻力(Tripathi&Khakhar,J.Fluid Mech.,vol.717,2013,第643-669页),开发了浸没双分散颗粒流的体积平均多相流模型。从该模型导出了一个对流扩散模型,根据粒子间的相互作用对对流和扩散系数进行了参数化。这种方法可以弥合颗粒尺度物理和连续介质建模之间的鸿沟。这两个模型都成功地通过现有的离散元模型(DEM)模拟推移质输运中的粒度分离进行了测试(Chassagne et al.,J.Fluid Mech.,vol.8952020,A30)。通过对颗粒力的详细研究,证明了观察到的对流和扩散系数随惯性数的标度可以用颗粒阻力对粘度的依赖性来解释。阻力系数与小颗粒浓度呈线性关系。提出了一种新的偏析力标度关系,包括小颗粒浓度和压力。最后,在分离力中添加粒度比依赖性,可以在很大范围内重现小颗粒浓度和粒度比的DEM结果。

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