Limitations of Lattice Boltzmann Modeling of Micro-Flows in Complex Nanopores

被引:0
|
作者
ZUO Hong [1 ,2 ]
DENG Shouchun [1 ]
LI Haibo [1 ]
机构
[1] State Key Laboratory of Geomechanics and Geotechnical Engineering, Institute of Rock and Soil Mechanics, Chinese Academy of Sciences
[2] University of Chinese Academy of Sciences
关键词
LBM; DVM; micro-gaseous flow; slip boundary schemes; effective viscosity; flow regimes;
D O I
暂无
中图分类号
P618.13 [石油、天然气];
学科分类号
0709 ; 081803 ;
摘要
The multiscale transport mechanism of methane in unconventional reservoirs is dominated by slip and transition flows resulting from the ultra-low permeability of micro/nano-scale pores, which requires consideration of the microscale and rarefaction effects. Traditional continuum-based computational fluid dynamics(CFD) becomes problematic when modeling micro-gaseous flow in these multiscale pore networks because of its disadvantages in the treatment of cases with a complicated boundary. As an alternative, the lattice Boltzmann method(LBM), a special discrete form of the Boltzmann equation, has been widely applied to model the multi-scale and multi-mechanism flows in unconventional reservoirs, considering its mesoscopic nature and advantages in simulating gas flows in complex porous media. Consequently, numerous LBM models and slip boundary schemes have been proposed and reported in the literature. This study investigates the predominately reported LBM models and kinetic boundary schemes. The results of these LBM models systematically compare to existing experimental results, analytical solutions of Navier-Stokes, solutions of the Boltzmann equation, direct simulation of Monte Carlo(DSMC) and information-preservation DSMC(IPDSMC) results, as well as the numerical results of the linearized Boltzmann equation by the discrete velocity method(DVM). The results point out the challenges and limitations of existing multiple-relaxation-times LBM models in predicting micro-gaseous flow in unconventional reservoirs.
引用
下载
收藏
页码:1808 / 1822
页数:15
相关论文
共 50 条
  • [31] Lattice Boltzmann modeling of microchannel flows in the transition flow regime
    Q. Li
    Y. L. He
    G. H. Tang
    W. Q. Tao
    Microfluidics and Nanofluidics, 2011, 10 : 607 - 618
  • [32] Lattice Boltzmann modeling of microchannel flows in the transition flow regime
    Li, Q.
    He, Y. L.
    Tang, G. H.
    Tao, W. Q.
    MICROFLUIDICS AND NANOFLUIDICS, 2011, 10 (03) : 607 - 618
  • [33] Poiseuille number correlation for high speed micro-flows
    Hong, Chungpyo
    Asako, Yutaka
    Lee, Jae-Heon
    JOURNAL OF PHYSICS D-APPLIED PHYSICS, 2008, 41 (10)
  • [34] Electrorheology in nanopores via lattice Boltzmann simulation
    Melchionna, S
    Succi, S
    JOURNAL OF CHEMICAL PHYSICS, 2004, 120 (09): : 4492 - 4497
  • [35] A lattice Boltzmann study of gas flows in a long micro-channel
    Liu, Xiuliang
    Guo, Zhaoli
    COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2013, 65 (02) : 186 - 193
  • [36] EFFECTS OF HYDROPHOBICITY-INDUCING ROUGHNESS ON MICRO-FLOWS
    Heck, Margaret L.
    Papavassiliou, Dimitrios V.
    CHEMICAL ENGINEERING COMMUNICATIONS, 2013, 200 (07) : 919 - 934
  • [37] A relative bandwidth differentiated service for TCP micro-flows
    Soetens, T
    De Cnodder, S
    Elloumi, O
    FIRST IEEE/ACM INTERNATIONAL SYMPOSIUM ON CLUSTER COMPUTING AND THE GRID, PROCEEDINGS, 2001, : 602 - 609
  • [38] Velocity Profile Development and Friction in Compressible Micro-Flows
    Cavazzuti, Marco
    Corticelli, Mauro A.
    Karayiannis, Tassos G.
    74TH ATI NATIONAL CONGRESS: ENERGY CONVERSION: RESEARCH, INNOVATION AND DEVELOPMENT FOR INDUSTRY AND TERRITORIES, 2019, 2191
  • [39] Lattice Boltzmann modeling of two-phase flows in complex porous media considering surface hydrophobicity
    Chen, Hao
    Chen, ZhiQiang
    APPLIED MECHANICS AND CIVIL ENGINEERING VI, 2017, : 167 - 172
  • [40] Curved boundary condition for lattice Boltzmann modeling of binary gaseous micro-scale flows in the slip regime
    Ren, Junjie
    Zheng, Qiao
    Li, Yulong
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2020, 550