Volumetric properties of the {x1[C4mim][MeSO4] + (1-x1)MeOH} system at temperatures from (283.15 to 333.15) K and pressures from (0.1 to 35) MPa

Dobrochna Matkowska , Tadeusz Hofman


Densities of pure 1-butyl-3-methylimidazolium methylsulfate, [C4mim][MeSO4], and its mixtures with methanol have been measured. Measurements were made with an accuracy of±0.2 kg�m-3, using a vibrating-tube densimeter, over the temperature and pressure ranges (283.15–333.15) K and (0.1–35) MPa, respectively. The experimental densities for the pure ionic liquid and alcohol have been correlated by the Tait equation. The results for the {x1[C4mim][MeSO4] + (1 - x1)MeOH} system have been correlated by a van Laar equation involving parameters that are dependent on temperature and pressure. Excess volumes have been obtained directly fromthe experimental densities,while isobaric expansivities, isothermal compressibilities, and related excess properties were calculated from the correlation equation. Exceptionally strong pressure and temperature influences on these properties were observed.
Author Dobrochna Matkowska (FC / DPC)
Dobrochna Matkowska,,
- Department Of Physical Chemistry
, Tadeusz Hofman (FC / DPC)
Tadeusz Hofman,,
- Department Of Physical Chemistry
Journal seriesJournal of Solution Chemistry, ISSN 0095-9782
Issue year2013
Publication size in sheets0.55
Keywords in Englishionic liquids ; density ; excess volume ; isothermal compressibility ; isobaric expansivity
ASJC Classification1606 Physical and Theoretical Chemistry; 1312 Molecular Biology; 1303 Biochemistry; 1304 Biophysics
URL http://link.springer.com/article/10.1007%2Fs10953-013-0016-8
Languageen angielski
journalofsolutionchemistry_2013_42_979.pdf 422.68 KB
Score (nominal)20
Score sourcejournalList
ScoreMinisterial score = 20.0, 02-02-2020, ArticleFromJournal
Ministerial score (2013-2016) = 20.0, 02-02-2020, ArticleFromJournal
Publication indicators Scopus Citations = 12; WoS Citations = 10; Scopus SNIP (Source Normalised Impact per Paper): 2013 = 0.795; WoS Impact Factor: 2013 = 1.083 (2) - 2013=1.33 (5)
Citation count*2 (2015-03-10)
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