Homogenized lattice Boltzmann model for simulating multi-phase flows in heterogeneous porous media

被引:20
|
作者
Lautenschlaeger, Martin P. [1 ,2 ]
Weinmiller, Julius [1 ,2 ]
Kellers, Benjamin [1 ,2 ]
Danner, Timo [1 ,2 ]
Latz, Arnulf [1 ,2 ,3 ]
机构
[1] German Aerosp Ctr DLR, Inst Engn Thermodynam, D-70569 Stuttgart, Germany
[2] Helmholtz Inst Ulm Electrochem Energy Storage HIU, D-89081 Ulm, Germany
[3] Ulm Univ UUlm, Inst Electrochem, D-89081 Ulm, Germany
基金
欧盟地平线“2020”;
关键词
Two-phase flow; Transport in porous media; Darcy; Brinkman; Buckley-Leverett; Washburn; Shan-Chen; FLUID-FLOW; CAPILLARY-PRESSURE; SOLUTE TRANSPORT; DYNAMICS; PERMEABILITY; DISPLACEMENT; ELECTRODES; SANDSTONE; DENSITY; WATER;
D O I
10.1016/j.advwatres.2022.104320
中图分类号
TV21 [水资源调查与水利规划];
学科分类号
081501 ;
摘要
A homogenization approach for the simulation of multi-phase flows in heterogeneous porous media is presented. It is based on the lattice Boltzmann method and combines the grayscale with the multi-component Shan-Chen method. Thus, it mimics fluid-fluid and solid-fluid interactions also within pores that are smaller than the numerical discretization. The model is successfully tested for a broad variety of single-and two-phase flow problems. Additionally, its application to multi-scale and multi-phase flow problems in porous media is demonstrated using the electrolyte filling process of realistic 3D lithium-ion battery electrode microstructures as an example. The approach presented here shows advantages over comparable methods from literature. The interfacial tension and wetting conditions are independent and not affected by the homogenization. Moreover, all physical properties studied here are continuous even across interfaces of porous media. The method is consistent with the original multi-component Shan-Chen method (MCSC). It is as stable as the MCSC, easy to implement, and can be applied to many research fields, especially where multi-phase fluid flow occurs in heterogeneous and multi-scale porous media.
引用
收藏
页数:15
相关论文
共 50 条
  • [1] Upscaled Lattice Boltzmann Method for Simulations of Flows in Heterogeneous Porous Media
    Li, Jun
    Brown, Donald
    [J]. GEOFLUIDS, 2017, : 1 - 12
  • [2] A lattice Boltzmann model for thermal flows through porous media
    Wang, Lingquan
    Zeng, Zhong
    Zhang, Liangqi
    Xie, Haiqiong
    Liang, Gongyou
    Lu, Yiyu
    [J]. APPLIED THERMAL ENGINEERING, 2016, 108 : 66 - 75
  • [3] Lattice Boltzmann model for incompressible flows through porous media
    Guo, Zhaoli
    Zhao, T.S.
    [J]. Physical Review E - Statistical Physics, Plasmas, Fluids, and Related Interdisciplinary Topics, 2002, 66 (3 2B): : 1 - 036304
  • [4] Lattice Boltzmann model for incompressible flows through porous media
    Guo, ZL
    Zhao, TS
    [J]. PHYSICAL REVIEW E, 2002, 66 (03): : 1 - 036304
  • [5] Multiple-relaxation-time lattice Boltzmann model for simulating axisymmetric thermal flows in porous media
    Liu, Qing
    Feng, Xiang-Bo
    He, Ya-Ling
    Lu, Cai-Wu
    Gu, Qing-Hua
    [J]. INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2019, 137 : 1301 - 1311
  • [6] A two-relaxation-time lattice Boltzmann model for simulating incompressible thermal flows in porous media
    Liu, Qing
    Kang, Wanting
    Zeng, Yuxia
    Wang, Xin
    Yu, Tao
    [J]. INTERNATIONAL JOURNAL OF THERMAL SCIENCES, 2024, 197
  • [7] Simulating Engineering Flows through Complex Porous Media via the Lattice Boltzmann Method
    Krastev, Vesselin Krassimirov
    Falcucci, Giacomo
    [J]. ENERGIES, 2018, 11 (04)
  • [8] Lattice Boltzmann model for simulating immiscible two-phase flows
    Reis, T.
    Phillips, T. N.
    [J]. JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2007, 40 (14) : 4033 - 4053
  • [9] Capillary filling using lattice Boltzmann equations: The case of multi-phase flows
    Diotallevi, F.
    Biferale, L.
    Chibbaro, S.
    Lamura, A.
    Pontrelli, G.
    Sbragaglia, M.
    Succi, S.
    Toschi, F.
    [J]. EUROPEAN PHYSICAL JOURNAL-SPECIAL TOPICS, 2009, 166 : 111 - 116
  • [10] Capillary filling using lattice Boltzmann equations: The case of multi-phase flows
    F. Diotallevi
    L. Biferale
    S. Chibbaro
    A. Lamura
    G. Pontrelli
    M. Sbragaglia
    S. Succi
    F. Toschi
    [J]. The European Physical Journal Special Topics, 2009, 166 : 111 - 116