2020
DOI: 10.1007/s10953-020-00964-6
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Volumetric and Viscosimetric Measurements for Methanol + CH3–O–(CH2CH2O)n–CH3 (n = 2, 3, 4) Mixtures at (293.15–303.15) K and Atmospheric Pressure: Application of the ERAS Model

Abstract: Densities,  , and kinematic viscosities,  , have been determined at atmospheric pressure and at (293.15-303.15) K for binary mixtures formed by methanol and one linear polyether of the type CH3-O-(CH2CH2O)n-CH3 (n =2,3,4). Measurements on  and  were carried out, respectively, using an Anton Paar DMA 602 vibrating-tube densimeter and an Ubbelohde viscosimeter. The  values are used to compute excess molar volumes, E m V , and, together with  results, dynamic viscosities ( ). Deviations from linear depende… Show more

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Cited by 3 publications
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“…Hence, the mixing thermodynamic parameters of the solution can be obtained from the experimental solubility data using the thermodynamic model according to the Lewis–Randall rule. The thermodynamic properties of the ideal mixing process are expressed as follows where x i is the molar fraction of ribavirin­(II) and solvents, n is the number of solvents, and Δ mix G id , Δ mix S id , and Δ mix H id represent the mixed Gibbs energy, mixture entropy, and mixing enthalpy of the ideal solution, respectively. For an actual solution, the mixing thermodynamic properties can be calculated by the following relation where G E , H E , and S E refer to the excess Gibbs free energy, excess enthalpy, and excess entropy, respectively, and Δ mix G id , Δ mix H id , and Δ mix S id represent the corresponding mixing properties of the ideal solution.…”
Section: Resultsmentioning
confidence: 99%
“…Hence, the mixing thermodynamic parameters of the solution can be obtained from the experimental solubility data using the thermodynamic model according to the Lewis–Randall rule. The thermodynamic properties of the ideal mixing process are expressed as follows where x i is the molar fraction of ribavirin­(II) and solvents, n is the number of solvents, and Δ mix G id , Δ mix S id , and Δ mix H id represent the mixed Gibbs energy, mixture entropy, and mixing enthalpy of the ideal solution, respectively. For an actual solution, the mixing thermodynamic properties can be calculated by the following relation where G E , H E , and S E refer to the excess Gibbs free energy, excess enthalpy, and excess entropy, respectively, and Δ mix G id , Δ mix H id , and Δ mix S id represent the corresponding mixing properties of the ideal solution.…”
Section: Resultsmentioning
confidence: 99%