2005
DOI: 10.1080/00319100500216050
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Temperature and pressure dependence of the volumetric properties of binary liquid mixtures containing 1-propanol and dihaloalkanes

Abstract: 2005) Temperature and pressure dependence of the volumetric properties of binary liquid mixtures containing 1-propanol and dihaloalkanes, Physics and ChemistryDensities of 1-propanol þ dibromomethane, or þbromochloromethane, or þ1,2-dichloroethane, or þ1-bromo-2-chloroethane binary mixtures were measured at 288.15, 298.15 and 308.15 K, over the entire composition range. Thermal expansion coefficients, , and excess molar volumes, V E m , were calculated. Moreover, densities at 298.15 K and pressures up to 2 Â 1… Show more

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Cited by 17 publications
(17 citation statements)
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References 12 publications
(7 reference statements)
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“…Excellent agreement within 0.04-0.07% was found between the present results and the data reported in the references [20,22,38,40,41,48,49,52,57,72,74]. Good agreement within 0.1% is found between the present data and the values reported in the references [7,23,26,30,31,33,34,45,61,66,71,73], while the data by Kabir et al [56] and Yang et al [64] show large deviations from 0.4% to 0.6%. The data by Kabir et al [56] are systematically higher, while the data by Yang et al [64] systematically lower.…”
Section: Comparison With Previous Publicationssupporting
confidence: 86%
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“…Excellent agreement within 0.04-0.07% was found between the present results and the data reported in the references [20,22,38,40,41,48,49,52,57,72,74]. Good agreement within 0.1% is found between the present data and the values reported in the references [7,23,26,30,31,33,34,45,61,66,71,73], while the data by Kabir et al [56] and Yang et al [64] show large deviations from 0.4% to 0.6%. The data by Kabir et al [56] are systematically higher, while the data by Yang et al [64] systematically lower.…”
Section: Comparison With Previous Publicationssupporting
confidence: 86%
“…It can be seen that the majority of deviations are lower than ±0.1%, the average absolute deviation (AAD) is about 0.06% (see also Table 3). Most of the data by Zúñiga-Moreno and Galicia-Luna [53] show systematic negative deviations, although the deviations are very close [49]; ( ), [56]; ( ), [71]; (×), [58]; (⊗), [64]; ( ), [74]; (♦), [47]; (+), [65]; ( ), [73]; ( ), [61]; ( ), [70]; ( ), [62]; ( ), [33]; ( ), [72]; (♂), [76]; (♀), [32]; ( ), [75]; ( ), [35]; ( ), [36]; ( ), [21]; (--), calculated with correlation by Khasanshin [92]; (----), calculated with correlation by Marczak et al [47].…”
Section: Comparison With Previous Publicationsmentioning
confidence: 88%
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