Molecular dynamics simulation of Brownian diffusion boundary condition for nanoparticles

被引:5
|
作者
Ma Ao-Jie [1 ]
Chen Song-Jia [1 ]
Li Yu-Xiu [1 ]
Chen Ying [1 ]
机构
[1] Guangdong Univ Technol, Sch Mat & Energy, Guangzhou 510006, Peoples R China
基金
中国国家自然科学基金;
关键词
nanoparticles; diffusion coefficient; friction factor; hydrodynamic radius; MOTION; COEFFICIENT; SPHEROIDS; LIQUIDS; WATER;
D O I
10.7498/aps.70.20202240
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Brownian motion refers to the endless random motion of nanometer-to-micron particles suspended in a fluid. It widely exists in nature, and is applied to energy, biology, chemical industry, environment and other industries. As the Brownian motion of the object decreases from the micron level to the nanometer level, the boundary conditions of the particle motion no longer strictly follow the stick hydrodynamic boundary conditions, but are closer to the slip boundary theory, meanwhile, the interaction between particles and solvents has increasingly important influence on particle dynamics. Molecular dynamics simulation is an important means to study nanofluids, which can not only capture the microscopic details of the interactions between particles and solvent molecules in nanofluids, but also have high potential function accuracy. In this paper, an all-atom model of the diffusion of Cu nanoparticles of different sizes in water is established by using the rigid TIP4P/2005 water molecule model as solvent, the dynamic viscosity from the TIP4P/2005 model is in good agreement with the experimental result, which is verified by the Green-Kubo formula. The FCC lattice structure is used to construct Cu particles of 0.5 nm, 1.0 nm, 1.5 nm, 2.0 nm in size, and the interaction between atoms in the particle is described by the EAM potential. The translational diffusion coefficient of particles is fitted by the single particle tracking algorithm and the least square method, the rotational diffusion coefficient of particles is obtained by quaternion transformation. The diffusion coefficient and friction factor of the particles are calculated, and the friction factor is compared with the result under the stick hydrodynamics boundary conditions and the result under the slip boundary conditions. It is found that the frictional factors of translation and rotation of nano-particles lie between the theoretical values predicted by the two boundary conditions. The radial distribution functions of water molecules around nanoparticles of different sizes are calculated, we find that the smaller the particle size, the more obvious the adsorption of solvent molecules will be, and the water molecular layer on the particle surface will increase the effective volume of particles and make the calculation result of friction factor larger. The effect of solvent adsorption on the effective hydrodynamic radius of particles cannot be ignored when calculating the friction coefficient of Brownian motion of nanoparticles, especially when the particle radius is close to the solvent radius. In Brownian dynamics, viscous resistance and stochastic force are constrained by fluctuation dissipation theorem, and a reasonable selection of particle friction factor can provide theoretical basis for the improvement of Brownian dynamics.
引用
收藏
页数:9
相关论文
共 28 条
  • [1] A general purpose model for the condensed phases of water: TIP4P/2005
    Abascal, JLF
    Vega, C
    [J]. JOURNAL OF CHEMICAL PHYSICS, 2005, 123 (23):
  • [2] The shear viscosity of rigid water models
    Angel Gonzalez, Miguel
    Abascal, Jose L. F.
    [J]. JOURNAL OF CHEMICAL PHYSICS, 2010, 132 (09):
  • [3] Comparison of scalable fast methods for long-range interactions
    Arnold, Axel
    Fahrenberger, Florian
    Holm, Christian
    Lenz, Olaf
    Bolten, Matthias
    Dachsel, Holger
    Halver, Rene
    Kabadshow, Ivo
    Gaehler, Franz
    Heber, Frederik
    Iseringhausen, Julian
    Hofmann, Michael
    Pippig, Michael
    Potts, Daniel
    Sutmann, Godehard
    [J]. PHYSICAL REVIEW E, 2013, 88 (06):
  • [4] 111 years of Brownian motion
    Bian, Xin
    Kim, Changho
    Karniadakis, George Em
    [J]. SOFT MATTER, 2016, 12 (30) : 6331 - 6346
  • [5] Optimal fits of diffusion constants from single-time data points of Brownian trajectories
    Boyer, Denis
    Dean, David S.
    Mejia-Monasterio, Carlos
    Oshanin, Gleb
    [J]. PHYSICAL REVIEW E, 2012, 86 (06):
  • [6] Brown R., 1828, Philosoph. Mag, V4, P161
  • [7] MOLECULAR VOLUMES AND STOKES-EINSTEIN EQUATION
    EDWARD, JT
    [J]. JOURNAL OF CHEMICAL EDUCATION, 1970, 47 (04) : 261 - &
  • [9] Measuring a diffusion coefficient by single-particle tracking: statistical analysis of experimental mean squared displacement curves
    Ernst, Dominique
    Koehler, Juergen
    [J]. PHYSICAL CHEMISTRY CHEMICAL PHYSICS, 2013, 15 (03) : 845 - 849
  • [10] FOILES SM, 1986, PHYS REV B, V33, P7983, DOI 10.1103/PhysRevB.33.7983