Development of electrolyte SAFT-HR equation of state for single electrolyte solutions

被引:11
作者
Najafloo, Azam [1 ]
Feyzi, Farzaneh [1 ]
Zoghi, Ali Taghi [2 ]
机构
[1] Iran Univ Sci & Technol, Sch Chem Engn, Thermodynam Res Lab, Tehran 1684613114, Iran
[2] Res Inst Petr Ind, Tehran 146651998, Iran
关键词
Electrolyte Solutions; SAFT-HR EoS; Mean Spherical Approximation; ASSOCIATING FLUID THEORY; MEAN SPHERICAL APPROXIMATION; DIRECTIONAL ATTRACTIVE FORCES; RESTRICTED PRIMITIVE MODEL; EXCESS GIBBS ENERGY; PHASE-BEHAVIOR; BIVALENT IONS; SALT; POLYDISPERSE; POTENTIALS;
D O I
10.1007/s11814-014-0185-1
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
The explicit version of the mean spherical approximation (MSA) is added to the SAFT-HR equation of state (EoS) to model aqueous alkali halide solutions. The proposed electrolyte equation of state (eEoS) has two parameters per each ion. Two methods are in common use for calculating ion parameters: ion-based and salt-based. In this work, the electrolyte parameters are obtained for 61 single electrolyte solutions using salt-based method. Using this approach, mean ionic activity coefficients of the 61 aqueous electrolyte systems were modeled with overall average absolute relative percent deviation (AAD%) of 3.91. Also, for testing the ability of the model in terms of ionic parameters, six salts (NaCl, NaBr, NaI, KCl, KBr and KI) were studied using ion-based method. The liquid densities, osmotic coefficients and salt mean ionic activity coefficients of 6 aqueous electrolyte solutions were modeled with overall AAD% of 0.68, 2.28 and 0.96, respectively.
引用
收藏
页码:2251 / 2260
页数:10
相关论文
共 49 条
[1]   Prototype of an engineering equation of state for heterosegmented polymers [J].
Adidharma, H ;
Radosz, M .
INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 1998, 37 (11) :4453-4462
[2]   Modeling electrolyte solutions with the SAFT-VR equation using Yukawa potentials and the mean-spherical approximation [J].
Behzadi, B ;
Patel, BH ;
Galindo, A ;
Ghotbi, C .
FLUID PHASE EQUILIBRIA, 2005, 236 (1-2) :241-255
[3]   MEAN SPHERICAL MODEL FOR ASYMMETRIC ELECTROLYTES .1. METHOD OF SOLUTION [J].
BLUM, L .
MOLECULAR PHYSICS, 1975, 30 (05) :1529-1535
[4]   SOLUTION OF MEAN SPHERICAL APPROXIMATION FOR HARD IONS AND DIPOLES OF ARBITRARY SIZE [J].
BLUM, L .
JOURNAL OF STATISTICAL PHYSICS, 1978, 18 (05) :451-474
[5]   Modeling of aqueous electrolyte solutions with perturbed-chain statistical associated fluid theory [J].
Cameretti, LF ;
Sadowski, G ;
Mollerup, JM .
INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 2005, 44 (09) :3355-3362
[6]   SAFT - EQUATION-OF-STATE SOLUTION MODEL FOR ASSOCIATING FLUIDS [J].
CHAPMAN, WG ;
GUBBINS, KE ;
JACKSON, G ;
RADOSZ, M .
FLUID PHASE EQUILIBRIA, 1989, 52 :31-38
[7]   NEW REFERENCE EQUATION OF STATE FOR ASSOCIATING LIQUIDS [J].
CHAPMAN, WG ;
GUBBINS, KE ;
JACKSON, G ;
RADOSZ, M .
INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 1990, 29 (08) :1709-1721
[8]   A LOCAL COMPOSITION MODEL FOR THE EXCESS GIBBS ENERGY OF AQUEOUS-ELECTROLYTE SYSTEMS [J].
CHEN, CC ;
EVANS, LB .
AICHE JOURNAL, 1986, 32 (03) :444-454
[9]   APPLICATIONS OF AUGMENTED VANDERWAALS THEORY OF FLUIDS .1. PURE FLUIDS [J].
CHEN, SS ;
KREGLEWSKI, A .
BERICHTE DER BUNSEN-GESELLSCHAFT-PHYSICAL CHEMISTRY CHEMICAL PHYSICS, 1977, 81 (10) :1048-1052
[10]   Development of a new equation of state for mixed salt and mixed solvent systems, and application to vapour-liquid and solid (hydrate)-vapour-liquid equilibrium calculations [J].
Clarke, MA ;
Bishnoi, PR .
FLUID PHASE EQUILIBRIA, 2004, 220 (01) :21-35