A moving mesh interface tracking method for 3D incompressible two-phase flows

被引:74
|
作者
Quan, Shaoping [1 ]
Schmidt, David P. [1 ]
机构
[1] Univ Massachusetts, Dept Mech & Ind Engn, Engn Lab, Amherst, MA 01003 USA
基金
美国国家科学基金会;
关键词
moving mesh; interface tracking; two-phase flows; jump conditions; mesh adaptation; mesh separation; geometric harmonic mean; dynamic convergence criteria;
D O I
10.1016/j.jcp.2006.06.044
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
An interface tracking method using an unstructured moving mesh has been developed for simulating three-dimensional, incompressible, and immiscible two-phase flows. The interface mesh is moved in a Lagrangian fashion. A local mesh adaptation method is used to capture the changing interface curvature, maintain good mesh quality, and deal with large deformation. The interface is of zero thickness, so the jump and continuity conditions across the interface are implemented directly, without any smoothing of the properties of the two fluids. This is theoretically beneficial compared to other methods that allow the fluids' properties to continuously vary in an interface region. The curvature for interfacial tension calculation is geometrically computed by a least squares parabola fitting method. A mesh separation scheme for interfacial flows is employed to handle topological transition. The numerical technique is tested and validated by several cases, which include a two-layer Couette flow, an oscillating droplet surrounded by gas, and a droplet in shear flow. The results obtained from numerical simulations are found to be in excellent agreement with analytical solutions and experimental results. A collapsing ligament in a quiescent gas flow and a modulated jet pinching are simulated to show the robustness of the method. (c) 2006 Elsevier Inc. All rights reserved.
引用
收藏
页码:761 / 780
页数:20
相关论文
共 50 条
  • [31] An improved level set method for incompressible two-phase flows
    Sussman, M
    Fatemi, E
    Smereka, P
    Osher, S
    COMPUTERS & FLUIDS, 1998, 27 (5-6) : 663 - 680
  • [32] An immersed boundary projection method for incompressible interface simulations in 3D flows
    Ong, Kian Chuan
    Lai, Ming-Chih
    Seol, Yunchang
    JOURNAL OF COMPUTATIONAL PHYSICS, 2021, 430
  • [33] 3D ALE Finite-Element Method for Two-Phase Flows With Phase Change
    Anjos, Gustavo
    Mangiavacchi, Norberto
    Borhani, Navid
    Thome, John R.
    HEAT TRANSFER ENGINEERING, 2014, 35 (05) : 537 - 547
  • [34] An improved PLIC-VOF method for tracking thin fluid structures in incompressible two-phase flows
    López, J
    Hernández, J
    Gómez, P
    Faura, F
    JOURNAL OF COMPUTATIONAL PHYSICS, 2005, 208 (01) : 51 - 74
  • [35] Diffuse interface model for incompressible two-phase flows with large density ratios
    Ding, Hang
    Spelt, Peter D. M.
    Shu, Chang
    JOURNAL OF COMPUTATIONAL PHYSICS, 2007, 226 (02) : 2078 - 2095
  • [36] An interface-capturing method for incompressible two-phase flows. Validation and application to bubble dynamics
    Bonometti, Thomas
    Magnaudet, Jacques
    INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 2007, 33 (02) : 109 - 133
  • [37] A COMPARATIVE STUDY OF INTERFACE CAPTURING METHODS WITH AMR FOR INCOMPRESSIBLE TWO-PHASE FLOWS
    Antepara, Oscar
    Balcazar, Nestor
    Oliva, Assensi
    COUPLED PROBLEMS IN SCIENCE AND ENGINEERING VII (COUPLED PROBLEMS 2017), 2017, : 981 - 992
  • [38] A Parallel Two-Phase Flow Solver on Unstructured Mesh in 3D
    Luo, Li
    Zhang, Qian
    Wang, Xiao-Ping
    Cai, Xiao-Chuan
    DOMAIN DECOMPOSITION METHODS IN SCIENCE AND ENGINEERING XXIII, 2017, 116 : 379 - 387
  • [39] Global Weak Solutions to a Diffuse Interface Model for Incompressible Two-Phase Flows with Moving Contact Lines and Different Densities
    Ciprian G. Gal
    Maurizio Grasselli
    Hao Wu
    Archive for Rational Mechanics and Analysis, 2019, 234 : 1 - 56
  • [40] Global Weak Solutions to a Diffuse Interface Model for Incompressible Two-Phase Flows with Moving Contact Lines and Different Densities
    Gal, Ciprian G.
    Grasselli, Maurizio
    Wu, Hao
    ARCHIVE FOR RATIONAL MECHANICS AND ANALYSIS, 2019, 234 (01) : 1 - 56