Abstract
Applying an additional hydrostatic pressure, which is determined by the difference (Bi –Bj) in Tait's equation coefficients, to liquids (Sj) with a higher compressibility coefficient equalizes the compressibility of all the liquids studied (Si). The correlation obtained makes it possible to predict the compression curve of any liquid over a wide pressure range based on the value of βT determined at ambient pressure.
References
1.
N. S. Isaacs, Liquid Phase High Pressure Chemistry, Wiley, Chichester–New York–Brisbane–Toronto, 1981.
2.
High Pressure Chemistry, eds. R. van Eldik and F.-G. Klarner, Wiley–VCH, Weinheim, 2002.
3.
Kiselev V.D., Konovalov A.I.
Journal of Physical Organic Chemistry,
2009
4.
Kiselev V.D., Kashaeva E.A., Konovalov A.I.
Tetrahedron,
1999
5.
6.
Marcus Y., Hefter G.
Chemical Reviews,
2004
7.
Kiselev V.D., Kashaeva E.A., Iskhakova G.G., Potapova L.N., Konovalov A.I.
Journal of Physical Organic Chemistry,
2006
8.
Kiselev V.D.
Mendeleev Communications,
2008
9.
Organic High Pressure Chemistry, ed. W. J. Le Noble, Elsevier, Amsterdam–Oxford–New York–Tokyo, 1988.
10.
W. J. Moore, Physical Chemistry, Prentice-Hall, Englewood Cliffs, New Jersey, 1972.
11.
Dack M.
Australian Journal of Chemistry,
1975
12.
Kiselev V.D., Bolotov A.V., Satonin A., Shakirova I., Kashaeva H.A., Konovalov A.I.
Journal of Physical Chemistry B,
2008
13.
Gibson R.E., Loeffler O.H.
The Journal of Physical Chemistry,
1939
14.
J. H. Hildebrand, Solubility, Ch. 9. The Chemical Catalog Co., Inc., New York, 1924.
15.
J. A. Riddick, W. B. Bunger and T. K. Sakano, Techniques of Chemistry II, Organic Solvents, Wiley, New York–Chichester–Brisbane–Toronto–Singapore, 1986.