2007
DOI: 10.1063/1.2423030
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Phase diagrams of alkali halides using two interaction models: A molecular dynamics and free energy study

Abstract: Phase diagrams for potassium and sodium chlorides are determined by molecular dynamics and free energy calculations. Two rigid-ion interaction models, namely, the Born-Mayer-Huggins (BMH) and Michielsen-Woerlee-Graaf (MWG) effective pair potentials, have been used. The critical and triple point properties are discussed and compared with available experimental and simulation data. The MWG model reproduces the experimental liquid-gas equilibria better than the BMH model, being the accordance very good in the low… Show more

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Cited by 22 publications
(22 citation statements)
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“…The free energy computed by the 2PT method (circles) and coupling TI method [18] (squares) shown in Figure 3.9confirm the accuracy of the 2PT method against a well-established method; the relative error between the predictions is typically less than 1%. Unlike the coupling TI method, the 2PT method requires only modest computing time to derive the free energy with comparable precision.…”
Section: Benchmarking Of 2pt Free Energy With Thermodynamic Integratimentioning
confidence: 77%
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“…The free energy computed by the 2PT method (circles) and coupling TI method [18] (squares) shown in Figure 3.9confirm the accuracy of the 2PT method against a well-established method; the relative error between the predictions is typically less than 1%. Unlike the coupling TI method, the 2PT method requires only modest computing time to derive the free energy with comparable precision.…”
Section: Benchmarking Of 2pt Free Energy With Thermodynamic Integratimentioning
confidence: 77%
“…Absolute free energy has been computed by Rodrigues and Fernandes using a coupling TI method using the BHM potential [18]. The Einstein crystal method is used to compute the absolute free energy of the solid state, while a two-step procedure is employed for the liquid state.…”
Section: Benchmarking Of 2pt Free Energy With Thermodynamic Integratimentioning
confidence: 99%
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“…14 The first step is to transform the potential of the solution to Gauss potential with repulsive barrier set close to that of original potential and then calculate the free energy difference F 1 . Gauss potential can be written as: [14] where α and δ are parameters, r is distance between two particles. The second step is to transform the Gauss potential to the null potential of ideal gas and calculate the free energy difference F 2 .…”
Section: Journal Of the Electrochemical Society 162 (10) E199-e204 (mentioning
confidence: 99%