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利用变阱宽方阱链流体状态方程计算1:1电解质溶液热力学性质 被引量:1

Calculation of thermodynamic properties for 1:1 electrolyte solutions by square-well chain fluid with variable range-based equation of state
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摘要 将变阱宽方阱链流体状态方程拓展到1:1强电解质水溶液热力学性质的计算中,通过关联溶液的平均离子活度系数和溶剂的渗透系数得到了22种离子的链节直径和方阱能量参数,40余种电解质溶液的平均离子活度系数和溶剂渗透系数的总平均相对偏差分别为6.03%和5.83%。计算结果表明,建立的电解质型状态方程可以满意预测电解质溶液的密度和宽广温度下溶液的蒸气压,总体平均相对偏差分别为0.22%和4.69%。进一步说明模型参数的可靠性。 An equation of state (EOS) for square-well chain fluids with variable range was applied to calculate thermodynamic properties of 1:1 aqueous electrolyte solutions. The segment diameter and dispersive energy parameter for 22 ions were fitted by experimental data of the mean ionic activity coefficient and osmotic coefficient of more than 40 aqueous electrolyte solutions, with overall average deviations of 6.03% and 5.83%, respectively. The results showed that the EOS can satisfactorily predict the density of aqueous electrolyte solutions and vapor liquid equilibrium of aqueous electrolyte solutions in wide range of temperature with overall average deviations of 0.22% and 4.69%, respectively. The overall average deviations of the prediction proves the reliability of the model parameters.
出处 《化工学报》 EI CAS CSCD 北大核心 2014年第1期39-46,共8页 CIESC Journal
基金 国家自然科学基金项目(21136004,21276073) 国家重点基础研究发展计划项目(2009CB219902) 中央高校基本科研业务费(222201313001) 上海市自然科学基金项目(13ZR1411300)~~
关键词 电解质水溶液 状态方程 热力学性质 汽液平衡 aqueous electrolyte solution equation of state thermodynamic properties vapor liquid equilibria
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参考文献27

  • 1Gil-Villegas A, Galindo A, Whitehead P J, Mills S J, Jackson G; Burgess A N. Statistical associating fluid theory for chain molecules with attractive potentials of variable range [J]. J. Chem. Phys., 1997, 106:4168-4175.
  • 2Blum L, Hoye J S. Mean spherical model for asymmetric electrolyes (2) : Thermodynamic properties and the pair correlation function [J]. J. Phys. Chem., 1977, 81:1311-1316.
  • 3Liu W B, Li Y G, Lu J F. A new equation of state for real aqueous ionic fluids based on electrolyte perturbation theory, mean spherical approximation and statistical associating fluid theory [J]. Fluid Phase Equilib., 1999, 158 : 595-606.
  • 4Liu Z P, Wang W C, Li Y G. An equation of state for electrolyte solutions by a combination of low-dansity expansion of non-primitive mean spherical approximation and statistical associating fluid theory [J]. Fluid Phase Equilib., 2005, 227:147-156.
  • 5Liu Y, Li Z B, Mi J G, Zhong C L. Modeling of aqueous electrolyte solutions based on primitive and first-order mean spherical approximation [J]. Ind. Eng. Chem. Res., 2008, 47:1695-1701.
  • 6Tan S P, Adidharma H, Radosz M. Statistical associating fluid theory coupled with restricted primitive model to represent aqueous strong electrolytes [J]. Ind. Eng. Chem. Res., 2005, 44:4442-4452.
  • 7Ji X Y, Tan S P, Adidharma H, Radosz M. Statistical associating fluid theory coupled with restricted primitive model to represent aqueous strong electrolytes multiple salt solutions [J]. Ind. Eng. Chem. Res., 2005, 44:7584-7590.
  • 8Ji X Y, Adidharma H. Ion-based SAFT2 to represent aqueous single- and multiple-salt solutions at 298.15K [J]. Ind. Eng. Chem. Res., 2006, 45:7719-7728.
  • 9Tan S P, Ji X Y, Adidharma H, Radosz M. Statistical associating fluid theory coupled with restrictive primitive model extended to bivalent ions. SAFT2: 1. Single salt + water solutions [J]. a Phys. Chem. B, 2006, 110:16694-16699.
  • 10Zhao H, dos Ramos M C, McCabe C. Development of an equation of state for electrolyte solutions by combining the statistical associating fluid theory and the mean spherical approximation for the nonprimitive model [J]. J. Chem. Phys., 2007, 126: 244503-1- 244503-14.

二级参考文献64

  • 1晋欣桥,周兴禧,徐大中.非共沸混合制冷剂热力参数的计算[J].流体机械,1994,22(3):62-64. 被引量:5
  • 2刘晖,郁永章.立方型状态方程计算R123的热力性质[J].流体机械,1995,23(4):61-62. 被引量:1
  • 3Swaminathan S, Visco Jr D P. Thermodynamic modeling of refrigerants using the statistical associating fluid theory with variable range (Ⅰ) : Pure components. Ind. Eng. Chem. Res. , 2005, 44:4798-4805
  • 4Swaminathan S, Visco Jr D P. Thermodynamic modeling of refrigerants using the statistical associating fluid theory with variable range (Ⅱ) : Applications to binary mixtures. Ind. Eng. Chem. Res. , 2005, 44: 4806-4814
  • 5Gil Villegas A, Galindo A, Whitehead P J, Mills S J, Jackson G, Burgess A N. Statistical associating fluid theory for chain molecules with attractive potentials of variable range. J. Chem. Phys., 1997, 106:4168-4175
  • 6Barker J A, Henderson D. Perturbation theory and equation of state for fluids: the square well potential. J. Chem. Phys. , 1967, 47: 2856-2861
  • 7Chiew Y C. Percus Yevick integral-equation theory for athermal hard-sphere chains ( Ⅱ) : Average intermolecular correlation functions. Mol. Phys. , 1991, 73:359-373
  • 8Li J L, He H H, Peng C J, Liu H L, Hu Y. A new development of equation of state for square-well chain-like molecules with variable width 1.1≤λ≤3. Fluid Phase Equilib., 2009, 276:57-68
  • 9Liu H L, Hu Y. Molecular thermodynamic theory for polymer systems (Ⅱ) : Equation of state for chain fluids. Fluid Phase Equilib. , 1996, 122: 75-97
  • 10Mansoori G A, Carnahan N F, Starling K E, Leland T W. Equilibrium thermodynamic properties of the mixture of hard spheres. J. Chem. Phys. , 1971, 54:1523-1531

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