1980
DOI: 10.1021/bk-1980-0133.ch010
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Predicting Vapor-Liquid-Solid Equilibria in Multicomponent Aqueous Solutions of Electrolytes

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Cited by 25 publications
(21 citation statements)
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“…(3) and (4)). The Bromley-Zemaitis activity coefficient model [8,9] developed by Bromley [11] and empirically modified by Zemaitis [10] is used in the OLI software to calculate the ion activity coefficients. This model has been successfully used for electrolytes of 0-30 M at 0-473 K [8]; hence, it is appropriate for the present system, which is less than 1 M at 288.15-308.15 K. The Bromley-Zemaitis activity coefficient model for the case of cation i in a multicomponent electrolyte solution is expressed by…”
Section: Ion Activity Coefficient and Water Activity Relationshipsmentioning
confidence: 99%
See 1 more Smart Citation
“…(3) and (4)). The Bromley-Zemaitis activity coefficient model [8,9] developed by Bromley [11] and empirically modified by Zemaitis [10] is used in the OLI software to calculate the ion activity coefficients. This model has been successfully used for electrolytes of 0-30 M at 0-473 K [8]; hence, it is appropriate for the present system, which is less than 1 M at 288.15-308.15 K. The Bromley-Zemaitis activity coefficient model for the case of cation i in a multicomponent electrolyte solution is expressed by…”
Section: Ion Activity Coefficient and Water Activity Relationshipsmentioning
confidence: 99%
“…The supersaturation (S) of MgCO3 Á 3H 2 O was exactly calculated by aqueous (H + ion) model in OLI StreamAnalyzer software package (version 2.0) [8]. Activity coefficient estimation in this model was done by the Bromley-Zemaitis [9][10][11] equation and thermodynamic equilibrium constant was estimated by the HKF equation [12][13][14]. The effect of temperature, supersaturation and the addition of NaCl on the nucleation of MgCO 3 Á 3H 2 O was investigated systematically.…”
Section: Introductionmentioning
confidence: 99%
“…The Bromley‐Zemaitis activity coefficient equation, which represents only ion–ion interactions, was developed by Bromley and empirically modified by Zemaitis . This model has been widely adopted for electrolytes with concentrations of 0–30 M at 0–473.15 K. The Bromley‐Zemaitis activity coefficient equation for the case of cation i in a multicomponent electrolyte solution can be described as follows: log γ i = AZi2 I 1 + I + j true[ false( 0 . 06 + 0 . 6 B ij false) | Z i Z j | true( 1 + 1 . 5 I | Z i Z j | true) 2 + B ij + C ij I + D ij I 2 true] × ( | Z i | + | Z j | 2 ) 2 m j where j indicates all anions in solution, A is the Debye‐Hückel parameter, I is the ionic strength of the solution, B , C , and D are temperature‐dependent empirical coefficients, Z i and Z j are the cation and anion charges, respectively.…”
Section: Methodsmentioning
confidence: 99%
“…There are several types of coefficient models that may be used in this context. 41,42 However, the Bromley-Zemaitis activity coefficient model 42 developed by Bromley 43 and empirically modified by Zemaitis 41 is one of the models used by the OLI software. This model has been successfully used for electrolytes with concentrations of 0-30 M at 0-200 C; hence, it is appropriate for calculating the OH À ion activity coefficient in the NaOH-NaAl(OH) 4 -H 2 O systems after validation.…”
Section: Chemistry Of Aqueous Aluminum and Silica In Naoh Solutionmentioning
confidence: 99%