期刊
COMPUTERS & MATHEMATICS WITH APPLICATIONS
卷 81, 期 -, 页码 759-771出版社
PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.camwa.2019.11.012
关键词
Diffusion coefficient; Critical point; Molecular Dynamics; Empirical equation
资金
- Basic Science Center Program for Ordered Energy Conversion of the National Natural Science Foundation of China [51888103]
- National Natural Science Foundation of China [51922086]
This study investigates the diffusion coefficient of H-2, CH4, CO, O-2 and CO2 in water near the critical point using Molecular Dynamics simulation, discussing the main factors that determine the diffusion coefficient. An empirical equation is developed to successfully predict diffusion coefficient near the critical point with a low average absolute relative deviation. The equation shows the best accuracy and simplicity for extension and modification, outperforming other existing equations.
Diffusion coefficient of H-2, CH4, CO, O-2 and CO2 in water near the critical point (600-670K, 250atm) is numerically investigated using Molecular Dynamics (MD) simulation. Main factors determining diffusion coefficient are discussed. Arrhenius behavior of temperature can be divided into two separate parts which are subcritical region and supercritical region. The activation energy has a huge difference between two regions. Diffusion coefficient has a negative power relation with density of water through logarithmic plot. Viscosity of water has effects on diffusion coefficient by a combination with temperature that term 1/T eta has a quadratic relation with diffusion coefficient. A new empirical equation to predict diffusion coefficient in water near the critical point is developed in which the effect of solute gas and solvent water is separated to the pre-factor A(0) and the second part F-w. A(0) is a unique constant for different solutes and F-w considers temperature, density and viscosity of water. It successfully predicts diffusion coefficient near the critical point for all solute gases and average absolute relative deviation is only 7.65%. Compared to other equations, our equation shows the best accuracy and simplicity for extension and modification. (C) 2019 Elsevier Ltd. All rights reserved.
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