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Size segregation in compressible granular shear flows of binary particle systems

机译:二元粒子系统的可压缩粒状剪切流量的尺寸隔离

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This paper deals with the modelling and simulation of segregation in granular materials. The basis is a hydrodynamic model for granular material flows, which is extended to capture the dynamic process of segregation in shear flows of systems with small and large particles. The granular flow equations consist of a set of compressible Navier-Stokes-like equations as well as an equation for the granular temperature. With the help of the granular temperature equation, the granular flow equations are able to cover a wide range of regimes, starting from dilute to arresting flows. However, this paper focuses on dry granular shear flows. It extends this hydrodynamic system in a dense shear flow regime by a segregation equation using the framework of mixture theory. Special focus is lain on the segregation direction. A procedure from mechanics is adapted to obtain the segregation direction from the granular flow system independent of the choice of the coordinate system. In particular, this is done in three-dimensional space. Due to the compressibility of the granular flow system and the structure of the derived segregation equation, solving the segregation equation requires special numerical treatment. Therefore, a suitable numerical scheme is presented which prevents the system from reaching unphysical states.
机译:本文涉及粒状材料中偏析的建模和模拟。该基础是用于粒状物流的流体动力学模型,其延伸以捕获具有小颗粒和大颗粒的剪切流量的偏析的动态过程。粒状流动方程由一组可压缩的Navier-Stokes等方程以及颗粒温度的等式组成。借助于粒状温度方程,粒状流动方程能够覆盖各种各样的制度,从稀释到逮捕流动。然而,本文重点介绍干燥的颗粒状剪切流。它通过使用混合理论框架通过分离方程延伸到密集的剪切流程中的该流体动力系统。特殊焦点是在隔离方向上徘徊。来自力学的过程适于从粒状流系统的偏析方向,与坐标系的选择无关。特别是,这是在三维空间中完成的。由于粒状流动系统的可压缩性和衍生隔离方程的结构,求解分离方程需要特殊的数值处理。因此,提出了合适的数值方案,其防止系统到达了不受神经状态的状态。

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