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A novel two-way coupling model for Euler-Lagrange simulations of multiphase flow

机译:多相流动欧拉拉格朗日模拟的新型双向耦合模型

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We propose a novel approach for two-way coupled simulations of multiphase flows within an Eulerian-Lagrange framework. Lagrangian particles are commonly approximated as point sources of either energy, mass or momentum. To introduce them into the Eulerian computation of the fluid flow, an approximation of the Dirac delta function has to be made. By resorting to the Boundary Element Method (BEM) based computation of fluid flow, it is possible to implement the point source concept without any numerical approximation by simply taking advantage of the properties of the fundamental solution present in BEM. However, singularity issues occur in the close vicinity of the mesh nodes. To remedy this effect, the particle-in-cell (PIC) method is used. We present a novel hybrid BEM-PIC two-way coupling algorithm and show that the proposed BEM-PIC model gives superior results compared to a standard PIC implementation. We introduce a critical distance to separate the domain, where the BEM model can be used and the domain, where the PIC model should be used. The results show that the BEM model can be used in about 97% - 99% of the domain depending on the mesh used. We provide a criterion for estimating the critical distance within the novel hybrid BEM-PIC two-way coupling algorithm.
机译:我们提出了一种新的多相耦合模拟欧拉拉格拉格朗框架内的多相流动的新方法。拉格朗日颗粒通常近似为能量,质量或动量的点源。为了将它们介绍进入流体流的欧拉计算,必须进行DIRAC DELTA功能的近似。通过借助于基于边界元件(BEM)的流体流量,可以通过简单地利用BEM中存在的基本解决方案的特性,实现点源概念而没有任何数值近似。但是,奇点问题发生在网状节点的近距离附近。为了解决这种效果,使用粒子内(PIC)方法。我们提出了一种新型混合BEM-PIC双向耦合算法,并表明所提出的BEM-PIC模型与标准PIC实现相比提供了卓越的结果。我们引入临界距离以分离域,其中可以使用BEM模型以及应使用PIC模型的域。结果表明,BEM模型可根据所用的网格使用约97%-99%的域。我们提供了一种用于估计新型混合BEM-PIC双向耦合算法内的临界距离的标准。

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