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A front tracking method for simulation of two-phase interfacial flows on adaptive unstructured meshes for complex geometries

机译:用于复杂几何形状的自适应非结构状网眼两相界面流动模拟的前跟踪方法

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摘要

A novel numerical algorithm and modeling framework of a front tracking method based on adaptive anisotropic unstructured meshes for simulating two-phase interfacial flows is presented. In the traditional front tracking methods, a fixed uniform Eulerian Cartesian mesh is used for solving the fluid flow, and adaptive unstructured grid markers are used for tracking the phase-interface front. In the new algorithm, an adaptive anisotropic unstructured mesh is used for solving the fluid flow, as well as for tracking the phase-interface front. Special attentions are focused on developing an algorithm for physical variable interpolation between the two sets of unstructured meshes for both the fluid flow and the front movement. A modeling framework for the described numerical algorithm is implemented on the platform of the commercial CFD package ANSYS Fluent through user-defined functions. The advanced ANSYS Fluent fluid flow solver feature of using adaptive unstructured mesh is integrated with the front tracking method, which can handle complex boundary geometries and has high numerical efficiency. These advanced features are demonstrated through three numerical test examples of simulating a single gas bubble rising freely in a viscous liquid, a buoyancy-driven liquid droplet rising in a periodically constricted capillary tube, and a pressure-driven droplet passing through a small throat hole in a pipe. The accuracy of the simulation results is demonstrated through the comparison with those observed in experiments or obtained using other simulation methods. (C) 2019 Elsevier Ltd. All rights reserved.
机译:基于自适应各向异性非结构状网格模拟两相界面流的新型车辆前跟踪方法的新型数值算法及建模框架。在传统的前跟踪方法中,固定均匀的欧拉笛卡尔网格用于求解流体流动,自适应非结构​​化网格标记用于跟踪相位接口前面。在新算法中,自适应各向异性非结构化网格用于求解流体流动,以及跟踪相位接口前部。特别关注专注于开发用于在流体流动和前移动两组非结构化网格之间的物理变量插值算法。通过用户定义的函数流畅的商业CFD封装ANSYS的平台实现了描述的数值算法的建模框架。使用自适应非结构​​化网格的高级ANSYS流畅的流体流动求解特征与前进方法集成,可以处理复杂的边界几何形状并具有高的数值效率。通过三个数值试验示例来证明这些先进的特征通过在粘性液体中自由上升的单个气泡,在周期性收缩的毛细管中升高的浮力驱动的液滴,以及通过小喉孔的压力驱动的液滴管道。通过与实验中观察到的那些或使用其他模拟方法获得的比较来证明模拟结果的准确性。 (c)2019年elestvier有限公司保留所有权利。

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