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EULERIAN-EULERIAN DESCRIPTION OF THE INTERACTION OF A SHOCK WITH PARTICLES THROUGH GODUNOV'S SCHEME

机译:欧拉·欧拉·欧拉·欧拉·欧拉·欧拉·欧拉人通过致龙村的方案对粒子的相互作用

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This paper is on an Eulerian-Eulerian (EE) approach that utilizes Godunov's scheme to deal with a running shock that interacts with a cloud of particles. The EE approach treats both carrier phase (fluid phase) and dispersed phase (particle phase) in the Eulerian frame. In this work, the fluid equations are the Euler equations for the compressible gas while the particle equations are based on a recently developed model to solve for the number density, velocity, temperature, particle sub-grid scale stresses, and particle sub-grid scale heat fluxes. The carrier and dispersed phases exchange momentum and heat, which are modeled through incorporating source terms in their equations. Carrier and dispersed phase equation form a hyperbolic set of differential equations, which are numerically solved with Godunov's scheme. The numerical solutions are obtained in this work for a two-dimensional normal running shock interacting with a rectangular cloud of particles. The results generated by the EE approach were compared against the results that were generated by a well-stablished Eulerian-Lagragian (EL) approach that treats the carrier phase in an Eulerian frame, while does the dispersed phase in a Lagrangian framework where individuals particles are traced and solved. For the considered configuration, the EE approach reproduced the EL results with a very good accuracy.
机译:本文采用了欧拉 - 欧洲(EE)方法,利用了Lodunov的计划来处理与颗粒云相互作用的跑步冲击。 EE方法将载体相(流体相)和分散相(颗粒)分散在欧拉框架中。在这项工作中,流体方程是用于可压缩气体的欧拉方程,而粒子方程基于最近开发的模型,以解决数量密度,速度,温度,粒子子网格尺度应力和粒子子网尺度热量通量。载体和分散相的交换动量和热量,其通过在其等式中掺入源术语来建模。载波和分散的相位方程形成了一种不同的微分方程集,这些方程是用Godunov的方案进行了数量解决的。在这项工作中获得了数值解决方案,用于与矩形颗粒的矩形云相互作用的二维正常运行冲击。将EE方法产生的结果与通过稳定的欧拉拉格拉格扬妇(EL)方法产生的结果进行比较,该方法在欧拉架中处理载体阶段,而在单个粒子的拉格朗日框架中的分散相位追溯和解决。对于考虑的配置,EE方法以非常好的准确度再现EL结果。

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