Similarity examination of truncated virial equation of state correspondence to linear isothermal regularity (LIR) by applying square-well (SW) potential

被引:0
作者
A. Ghandili
V. Moeini
机构
[1] Payame Noor University,Department of Chemistry
来源
Journal of the Iranian Chemical Society | 2017年 / 14卷
关键词
Equation of state; Linear isotherm regularity; Virial coefficients; Square-well potential; Dense fluids; Similarity;
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摘要
Linear isotherm regularity works very well for fluids at high densities, and it has been shown that it is compatible with the EOSs based on statistical–mechanical theory. On the other hand, at low densities, the first few terms of virial EOS have the most contribution to express the deviations from ideal behavior. For finding similarities between dense and dilute states, experimental p–v–T data of 14 fluids (He, Ne, Ar, Kr, H2, O2, N2, CO, NH3, CH3OH, CH4, C2H4, C2H6 and C3H8) are examined. Comparing the thermal dependencies of the attraction and repulsion terms (A and B) of the LIR with the second and third virial coefficients (B2 and B3) in liquid and supercritical regions (0.7 < Tr < 3.0) shows a remarkable similarity. Square-well potential is applied to examination and comparison of theoretical results with experimental results. It is shown that in liquid and supercritical regions, (1) the short-range potential governs among particles in dense fluids, and the long-range interactions become important in the less dense fluid, (2) similar to Boyle temperature, TB, in dilute state, there is a temperature as T′B (in dense fluids) that the attractive forces and the repulsive forces acting on the dense-fluid particles balance out; thus, probably there is a maximum σ (molecular diameter) at nearly 2Tc (T′B), and (3) in the liquid and supercritical regions (0.7 < Tr < 3.0), in the first-order approximation, there are no significant interactions higher than triple interactions in dense-fluid particles.
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页码:883 / 896
页数:13
相关论文
共 80 条
[11]  
Kalantar Z(2008)undefined Fluid Phase Equilib. 264 1-224
[12]  
Shokouhi M(1999)undefined J. Phys. Chem. B 103 7287-32
[13]  
Parsafar GA(1953)undefined Rev. Mod. Phy. 25 831-748
[14]  
Dinpajooh M(1999)undefined J. Phys. Chem. Ref. Data 28 779-1433
[15]  
Parsafar GA(1989)undefined J. Phys. Chem. Ref. Data 18 639-909
[16]  
Mason EA(1982)undefined J. Phys. Chem. Ref. Data 11 1-1072
[17]  
Moeini V(1990)undefined Adv. Cryo. Eng. 35 1465-798
[18]  
Ashrafi F(1986)undefined Adv. Cryo. Eng. 31 1189-1392
[19]  
Karri M(1992)undefined Chem. Tech. (Leipzig) 44 216-1151
[20]  
Rahimi H(1976)undefined Acta Tech. CSAV. 1 1-426