Study of Self-Diffusion Coefficient in Nonassociating and Associating Fluids by a New Hard-Sphere Chain Equation

被引:0
|
作者
Q.-Y. Tong
G.-H. Gao
M.-H. Han
Y.-X. Yu
机构
[1] Tsinghua University,Department of Chemical Engineering
来源
关键词
model; self-diffusion coefficient; hard-sphere chain equation; SAFT;
D O I
暂无
中图分类号
学科分类号
摘要
The self-diffusion coefficient of non-associating fluids at moderate density and high density were calculated by the hard-sphere chain (HSC) equation obtained by the Chapman–Enskog method of solution which is corrected by molecular dynamics simulation data. Compared with the data of experiments or molecular simulations, the result shows that most of the average absolute deviation of the self-diffusion coefficient calculated by this method is about 5% when the pressure is lower than 300 MPa and the temperature is higher than 100 K. An attempt is made in this work to combine the hard-sphere chain model of the self-diffusion coefficient with the statistical associating fluid theory (SAFT). The real non-spherical associating molecules are modeled as chains of tangent hard-sphere segments with an associating site. An equation for the self-diffusion coefficient in polyatomic associating fluids is presented as a product of a non-hydrogen-bond contribution and a hydrogen-bond contribution. The SAFT equation provides the density and temperature dependence of an average number of hydrogen bonds in a molecule, and the HSC equation is used to calculate the self-diffusion coefficient for a non-associating fluid. The equation reproduces the experimental self-diffusion coefficient with an average absolute deviation of about 7.5% for water, alcohols and hydrogen fluoride over wide ranges of temperature and pressure, including supercritical water.
引用
收藏
页码:635 / 647
页数:12
相关论文
共 50 条
  • [21] DYNAMICS OF PAIR DIFFUSION IN HARD-SPHERE FLUIDS
    EVANS, GT
    KUMAR, B
    [J]. JOURNAL OF CHEMICAL PHYSICS, 1989, 90 (03): : 1804 - 1811
  • [22] EQUATIONS OF STATE FOR HARD-SPHERE CHAIN FLUIDS
    MITLIN, VS
    SANCHEZ, IC
    [J]. JOURNAL OF CHEMICAL PHYSICS, 1993, 99 (01): : 533 - 537
  • [23] DEVELOPMENT OF A PERTURBED HARD-SPHERE EQUATION OF STATE FOR NON-POLAR AND FOR POLAR ASSOCIATING FLUIDS
    MULIA, K
    YESAVAGE, VF
    [J]. FLUID PHASE EQUILIBRIA, 1989, 52 : 67 - 74
  • [24] A new equation of state for the hard-sphere chain fluids based on the thermodynamic perturbation theory and the multidensity integral equation
    Yeom, MS
    Chang, J
    Kim, H
    [J]. FLUID PHASE EQUILIBRIA, 2000, 173 (02) : 177 - 187
  • [25] SELF-DIFFUSION IN A DENSE HARD-SPHERE FLUID - A MOLECULAR-DYNAMICS SIMULATION
    EASTEAL, AJ
    WOOLF, LA
    JOLLY, DL
    [J]. PHYSICA A, 1983, 121 (1-2): : 286 - 292
  • [26] LONG-TIME SELF-DIFFUSION IN BINARY COLLOIDAL HARD-SPHERE DISPERSIONS
    IMHOF, A
    DHONT, JKG
    [J]. PHYSICAL REVIEW E, 1995, 52 (06): : 6344 - 6357
  • [27] EQUATION OF STATE FOR HARD-SPHERE CHAIN MOLECULES
    YU, YX
    LU, JF
    TONG, JS
    LI, YG
    [J]. FLUID PHASE EQUILIBRIA, 1994, 102 (02) : 159 - 172
  • [28] DEVELOPMENTS IN THE HARD-SPHERE MODEL FOR SELF-DIFFUSION AND SHEAR VISCOSITY .2. APPLICATIONS BASED ON METHANE AS A MODEL HARD-SPHERE FLUID
    EASTEAL, AJ
    WOOLF, LA
    [J]. PHYSICA B & C, 1984, 124 (02): : 182 - 192
  • [29] APPLICATION OF HARD-SPHERE EQUATION OF STATE TO REAL FLUIDS
    KREGLEWS.A
    WILHOIT, RC
    ZWOLINSK.BJ
    [J]. JOURNAL OF CHEMICAL AND ENGINEERING DATA, 1973, 18 (04): : 432 - 435
  • [30] The structure factor and equation of state of hard-sphere fluids
    de Haro, ML
    Robles, M
    [J]. JOURNAL OF PHYSICS-CONDENSED MATTER, 2004, 16 (22) : S2089 - S2096