A ternary lattice Boltzmann model for amphiphilic fluids

被引:72
|
作者
Chen, HD
Boghosian, BM
Coveney, PV
Nekovee, M
机构
[1] Exa Corp, Lexington, MA 02420 USA
[2] Boston Univ, Ctr Computat Sci, Boston, MA 02215 USA
[3] Univ London Queen Mary & Westfield Coll, Dept Chem, Ctr Computat Sci, London E1 4NS, England
来源
PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES | 2000年 / 456卷 / 2000期
关键词
amphiphilic fluids; fluid dynamics; lattice Boltzmann; lattice gas; microemulsions; Peierls instability;
D O I
10.1098/rspa.2000.0601
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
A lattice Boltzmann model for amphiphilic fluid dynamics is presented. It is a ternary model that is distinguished from prior models in three respects: first, it employs three order parameters, in that it conserves mass separately for each chemical species present (water, oil, amphiphile). Second, it maintains a vector-valued orientational degree of freedom for the amphiphilic species. Third, it models fluid interactions at the microscopic level by introducing self-consistent forces between the particles, rather than by positing a Landau free energy functional. This combination of characteristics fills an important need in the hierarchy of models currently available for amphiphilic fluid dynamics, enabling efficient computer simulation and furnishing new theoretical insight. Several computational results obtained from this model are presented and compared with existing lattice-gas model results. In particular, it is noted that lamellar structures, which are precluded by the Peierls instability in two-dimensional systems with kinetic fluctuations, are not observed in lattice-gas models, but are easily found in the corresponding lattice Boltzmann models. This points out a striking difference in the phenomenology accessible to each type of model.
引用
收藏
页码:2043 / 2057
页数:15
相关论文
共 50 条
  • [31] Density fluctuations in lattice-Boltzmann simulations of multiphase fluids in a closed system
    Basagaoglu, H.
    Meakin, P.
    Succi, S.
    Rotondi, R.
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2007, 374 (02) : 691 - 698
  • [32] Novel lattice Boltzmann method for simulation of strongly shear thinning viscoelastic fluids
    Kellnberger, Richard
    Juengst, Tomasz
    Gekle, Stephan
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2025, 97 (02) : 164 - 187
  • [33] A local lattice Boltzmann method for multiple immiscible fluids and dense suspensions of drops
    Spencer, Timothy J.
    Halliday, Ian
    Care, Chris M.
    PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2011, 369 (1944): : 2255 - 2263
  • [34] On the Use of Lattice-Boltzmann Model for Simulating Lid-Driven Cavity Flows of Strain-hardening Fluids
    Hedayat, Mohammad-Mehdi
    Borghei, Mohammad-Hossein
    Fakhari, Abbas
    Sadeghy, Kayvan
    NIHON REOROJI GAKKAISHI, 2010, 38 (4-5) : 201 - 207
  • [35] A three-dimensional lattice-gas model for amphiphilic fluid dynamics
    Boghosian, BM
    Coveney, PV
    Love, PJ
    PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2000, 456 (1998): : 1431 - 1454
  • [36] A lattice-Boltzmann model for visco-elasticity
    Giraud, L
    dHumieres, D
    Lallemand, P
    INTERNATIONAL JOURNAL OF MODERN PHYSICS C, 1997, 8 (04): : 805 - 815
  • [37] A lattice Boltzmann kinetic model for microflow and heat transfer
    Shu, C
    Niu, XD
    Chew, YT
    JOURNAL OF STATISTICAL PHYSICS, 2005, 121 (1-2) : 239 - 255
  • [38] The lattice Boltzmann advection-diffusion model revisited
    B. Chopard
    J. L. Falcone
    J. Latt
    The European Physical Journal Special Topics, 2009, 171 : 245 - 249
  • [39] An extended thermal Lattice Boltzmann model for transition flow
    Lopez, P.
    Bayazitoglu, Y.
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2013, 65 : 374 - 380
  • [40] Lattice-Boltzmann model for compressible perfect gases
    Sun, CH
    ACTA MECHANICA SINICA, 2000, 16 (04) : 289 - 300