首页> 外文期刊>Diffusion and Defect Data. Solid State Data, Part A. Defect and Diffusion Forum >A Two-Phase Flow Solver for Incompressible Viscous Fluids, Using a Pure Streamfunction Formulation and the Volume of Fluid Technique
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A Two-Phase Flow Solver for Incompressible Viscous Fluids, Using a Pure Streamfunction Formulation and the Volume of Fluid Technique

机译:使用纯流函数公式和流体体积的不可压缩粘性流体两相流求解器

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摘要

Accurate multi-phase flow solvers at low Reynolds number are of particular interest for the simulation of interface instabilities in the co-processing of multilayered material. We present a two-phase flow solver for incompressible viscous fluids which uses the streamfunction as the primary variable of the flow. Contrary to fractional step methods, the streamfunction formulation eliminates the pressure unknowns, and automatically fulfills the incompressibility constraint by construction. As a result, the method circumvents the loss of temporal accuracy at low Reynolds numbers. The interface is tracked by the Volume-of-Fluid technique and the interaction with the streamfunction formulation is investigated by examining the Rayleigh-Taylor instability and broken dam problem. The results of the solver are in good agreement with previously published theoretical and experimental results of the first and latter mentioned problem, respectively.
机译:低雷诺数的精确多相流解算器对于多层材料共处理中界面不稳定性的仿真特别有意义。我们提出了一种用于不可压缩粘性流体的两相流求解器,它使用流函数作为流的主要变量。与分数步法相反,流函数公式消除了压力未知数,并通过构造自动满足不可压缩性约束。结果,该方法避免了在低雷诺数下时间精度的损失。通过流体体积技术跟踪界面,并通过检查瑞利-泰勒不稳定性和溃坝问题来研究与流函数公式的交互作用。该求解器的结果分别与先前发布的第一个问题和后面提到的问题的理论和实验结果非常吻合。

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