Volumetric behavior of the ternary system benzene-2-methoxy-2-methylbutane-2,2,4-trimethylpentane and all binary sub-systems at temperature range (298.15–318.15)K

► Density measurements. ► Excess molar volume at atmospheric pressure. ► Redlich–Kister equation. ► Peng–Robinson equation. ► Comparison of our data with literature data. Densities of ternary liquid mixtures composed of benzene, 2-methoxy-2-methylbutane (i.e. tert-amyl methyl ether, TAME), and 2,2,4...

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Bibliographic Details
Published in:Fluid phase equilibria Vol. 337; pp. 156 - 164
Main Authors: HOUSKOVA, Hana, MORAVKOVA, Lenka, SEDLAKOVA, Zuzana, BOUBLIK, Tomas, KOLSKA, Zdenka
Format: Journal Article
Language:English
Published: Amsterdam Elsevier B.V 15-01-2013
Elsevier
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Summary:► Density measurements. ► Excess molar volume at atmospheric pressure. ► Redlich–Kister equation. ► Peng–Robinson equation. ► Comparison of our data with literature data. Densities of ternary liquid mixtures composed of benzene, 2-methoxy-2-methylbutane (i.e. tert-amyl methyl ether, TAME), and 2,2,4-trimethylpentane (i.e. isooctane, 2,2,4-TMP) are measured at three temperatures 298.15K, 308.15K, and 318.15K at atmospheric pressure by a vibrating-tube densimeter as well as all its binary sub-systems. Excess molar volumes of the mixtures are calculated from the experimental densities and then correlated using the Redlich–Kister equation. The determination of its adjustable parameters is made by the method of least squares. For all studied systems, the positive deviations from ideal behavior are observed at all temperatures. The excess molar volume curves of binary systems differ in the shape and temperature dependence. The experimental binary data are compared with literature data and discussed. The ternary system mentioned above is measured newly. Moreover, the experimental excess molar volumes are compared to the calculation using Peng–Robinson equation with a corrected parameter. The novelty of this work is the prediction of ternary excess molar volumes from binary parameters in Peng–Robinson equation.
ISSN:0378-3812
1879-0224
DOI:10.1016/j.fluid.2012.09.007