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Open-source MFIX-DEM software for gas-solids flows: Part I-Verification studies

机译:用于气固流动的开源MFIX-DEM软件:第一部分-验证研究

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摘要

With rapid advancements in computer hardware, it is now possible to perform large simulations of granular flows using the Discrete Element Method (DEM). As a result, solids are increasingly treated in a discrete Lagrangian fashion in the gas-solids flow community. In this paper, the open-source MFIX-DEM software is described that can be used for simulating the gas-solids flow using an Eulerian reference frame for the continuum fluid and a Lagrangian discrete framework (Discrete Element Method) for the particles. This method is referred to as the continuum discrete method (CDM) to clearly make a distinction between the ambiguity of using a Lagrangian or Eulerian reference for either continuum or discrete formulations. This freely available CDM code for gas-solids flows can accelerate the research in computational gas-solids flows and establish a baseline that can lead to better closures for the continuum modeling (or traditionally referred to as two fluid model) of gas-solids flows. In this paper, a series of verification cases is employed which tests the different aspects of the code in a systematic fashion by exploring specific physics in gas-solids flows before exercising the fully coupled solution on simple canonical problems. It is critical to have an extensively verified code as the physics is complex with highly-nonlinear coupling, and it is difficult to ascertain the accuracy of the results without rigorous verification. These series of verification tests set the stage not only for rigorous validation studies (performed in part II of this paper) but also serve as a procedure for testing any new developments that couple continuum and discrete formulations for gas-solids flows.
机译:随着计算机硬件的飞速发展,现在可以使用离散元素方法(DEM)对粒度流进行大型仿真。结果,在气固两相流社区越来越多地以离散的拉格朗日方式处理固体。在本文中,描述了开源MFIX-DEM软件,该软件可用于使用连续流体的欧拉参考系和粒子的拉格朗日离散框架(离散元素法)来模拟气固流动。此方法称为连续体离散方法(CDM),以明确地区分将Lagrangian或Eulerian参考用于连续体或离散配方的歧义性。此可免费获得的用于气固流的CDM代码可以加快对气固流计算的研究,并建立一个基线,从而可以更好地封闭气固流的连续模型(或传统上称为两种流体模型)。在本文中,采用了一系列验证案例,通过在简单的规范问题上采用完全耦合的解决方案之前,通过探索气固两相流中的特定物理学,以系统的方式测试代码的不同方面。至关重要的是,要进行广泛验证的代码,因为物理过程非常复杂,并且具有高度非线性的耦合,并且如果没有严格的验证,就很难确定结果的准确性。这些系列的验证测试不仅为进行严格的验证研究(在本文的第二部分中进行)奠定了基础,而且还充当了测试将气固流的连续体和离散制剂结合起来的任何新进展的程序。

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