通过填料床反应器的气液流双流体模型中相间阻力的新相关性

Pranay P. Nagrani, Amy M. Marconnet, Ivan C. Christov
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引用次数: 0

摘要

从水处理系统到热管,了解多孔介质的传输现象对于各种应用都至关重要。在许多此类系统中,填料床反应器(PBR)是关键部件,了解和量化流经 PBR 的压降对于有效运行至关重要。美国国家航空航天局(NASA)最近进行的实验测量了微重力条件下气液流经填料床反应器时产生的压降。在这些实验的基础上,我们建立了双流体模型(TFM)中相间阻力的相关关系。具体来说,双流体模型需要两个闭合关系:液-固 $f_{ls}$ 和气-液 $f_{gl}$ 相间阻力。我们对 $f_{ls}$ 使用厄尔贡型闭合关系。然后,在一维流假设下,以 $f_{gl}$ 作为唯一未知数重写 TFM 方程。我们采用数据驱动计算来确定 $f_{gl}$,并(通过复合拟合)将其作为液体和气体雷诺数(分别为 $Re_{l}$ 和 $Re_{g}$)以及苏拉特曼数 $Su_{l}$ 的函数。为了验证所提出的 $f_{gl}(Re_{l},Re_{g},Su_{l})$闭包,我们在 ANSYS Fluent 中采用欧拉-欧拉公式对低 $Re_{l}$ 和 $Re_{g}$(层流)进行了二维(2D)瞬态多相计算流体动力学(CFD)模拟。我们发现,基于所提议的 $f_{gl}$ 闭合的 CFD 模拟与实验数据之间存在良好的一致性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
New correlations for the interphase drag in the two-fluid model of gas-liquid flows through packed-bed reactors
Understanding transport phenomena through porous media is essential for applications ranging from water treatment systems to heat pipes. In many of these systems, packed-bed reactors (PBRs) are crucial components, and understanding and quantifying the pressure drop due to flow through the PBR is critical to effective operation. Recent experiments conducted by NASA measured the pressure drop due to gas-liquid flow through a PBR under microgravity conditions. Based on these experiments, we develop correlations for the interphase drag in a two-fluid model (TFM). Specifically, two closure relations are needed for the TFM: the liquid-solid $f_{ls}$ and gas-liquid $f_{gl}$ interphase force. We use an Ergun-type closure for $f_{ls}$. Then, under a 1D flow assumption, the TFM equations are rewritten with $f_{gl}$ as the only unknown. We employ data-driven calculations to determine $f_{gl}$, which we correlate (via composite fits) as a function of the liquid and gas Reynolds numbers, $Re_{l}$ and $Re_{g}$, respectively, and the Suratman number $Su_{l}$. To validate the proposed $f_{gl}(Re_{l},Re_{g},Su_{l})$ closure, we perform two-dimensional (2D) transient, multiphase computational fluid dynamics (CFD) simulations at low $Re_{l}$ and $Re_{g}$ (laminar flow) in ANSYS Fluent employing an Euler-Euler formulation. We find good agreement between the CFD simulations based on the proposed $f_{gl}$ closure and the experimental data.
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