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Cartesian grid simulations of gas-solids flow systems with complex geometry

机译:具有复杂几何形状的气固流动系统的笛卡尔网格模拟

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摘要

Complex geometries encountered in many applications of gas-solids flow need special treatment in most legacy multiphase flow solvers with Cartesian numerical grid. This paper briefly outlines the implementation of a cut cell technique in the open-source multiphase flow solver—MFIX for accurate representation of complex geometries. Specifically, applications of the Cartesian cut cell method to different gas-solids fluidization systems including a small scale bubbling fluidized bed with submerged tube bundle and a complete pilot-scale circulating fluidized bed will be presented. In addition to qualitative predictions on the general flow behaviors inside each system, quantitative comparison with the available experimental data will be presented. Furthermore, some results on extending the current cut-cell technique to Lagrangian-Eulerian simulations will be presented.
机译:在大多数具有笛卡尔数值网格的传统多相流求解器中,气固两相流许多应用中遇到的复杂几何形状需要特殊处理。本文简要概述了切割单元技术在开源多相流求解器MFIX中的实现,以精确表示复杂的几何形状。具体而言,将介绍笛卡尔切池方法在不同气固流化系统中的应用,这些系统包括带有浸没管束的小规模鼓泡流化床和完整的中试规模循环流化床。除了对每个系统内部一般流动行为的定性预测之外,还将提供与可用实验数据的定量比较。此外,将提出一些有关将当前的切割单元技术扩展到拉格朗日-欧拉模拟的结果。

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