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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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5.3 Methods <strong>of</strong> calculation <strong>of</strong> solubility parameters 261<br />

27 N. Tanaka, Sen-i Gakkaishi, 46, 487(1990).<br />

28 A. Nakajima, Molecular Properties <strong>of</strong> Polymers, Kagakudojin, Kyoto, 1969.<br />

29 L. Mandelkern, Crystallization <strong>of</strong> Polymers, McGraw-Hill, New York, 1964.<br />

30 N. Tanaka, Int. Conf. Appl. Physical Chem., Warsaw, Poland, November 13-16, 1996, Abstracts, Warsaw,<br />

1996, p.60.<br />

31 N. Tanaka, 36th IUPAC Int. Symp. Macromolecules, Seoul, Korea, August 4-9, 1996, Abstracts, Seoul,<br />

1996, p.780.<br />

32 N. Tanaka, Polymer, 21, 645(1980).<br />

33 N. Tanaka, 6th SPSJ Int. Polym. Conf., Kusatsu, Japan, October 20-24, 1997, Preprints, Kusatsu, 1997,<br />

p.263.<br />

34 J. Schmidtke, G. Strobl, and T. Thurn-Albrecht, Macromolecules, 30, 5804(1997).<br />

35 D. R. Gee and T. P. Melia, Makromol. Chem., 116, 122(1968).<br />

36 F. P. Reding, J. Polym. Sci., 21, 547(1956).<br />

37 G. Natta, F. Danusso, and G. Moraglio, J. Polym. Sci., 25, 119(1957).<br />

38 M. Dole and B. Wunderlich, Makromol. Chem., 34, 29(1959).<br />

39 R. W. Wilkinson and M. Dole, J. Polym. Sci., 58, 1089(1962).<br />

40 F. S. Dainton, D. M. Evans, F. E. Hoare, and T. P. Melia, Polymer, 3, 286(1962).<br />

41 E. Passaglia and H. K. Kevorkian, J. Appl. Phys., 34, 90(1963).<br />

42 N. Tanaka, AIDIC Conference Series, 4, 341 (1999).<br />

43 N. Tanaka, 2nd Int. and 4th Japan-China Joint Symp. Calorimetry and Thermal Anal., Tsukuba, Japan, June<br />

1-3, 1999, Preprints, Tsukuba, 1999, pp.92-93.<br />

5.3 METHODS OF CALCULATION OF SOLUBILITY PARAMETERS OF<br />

SOLVENTS AND POLYMERS<br />

Valery Yu. Senichev, Vasiliy V. Tereshatov<br />

Institute <strong>of</strong> Technical Chemistry<br />

Ural Branch <strong>of</strong> Russian Academy <strong>of</strong> Sciences, Perm, Russia<br />

The methods <strong>of</strong> calculation <strong>of</strong> solubility parameters are based on the assumption that energy<br />

<strong>of</strong> intermolecular interactions is additive. Thus, the value <strong>of</strong> an intermolecular attraction can<br />

be calculated by addition <strong>of</strong> the contributions <strong>of</strong> cohesion energy <strong>of</strong> atoms or groups <strong>of</strong> atoms<br />

incorporated in the structure <strong>of</strong> a given molecule. Various authors use different physical<br />

parameters for contributions <strong>of</strong> individual atoms.<br />

Dunkel proposed to use a molar latent heat <strong>of</strong> vaporization 1 as an additive value, describing<br />

intermolecular interactions. He represented it as a sum <strong>of</strong> the contributions <strong>of</strong> latent<br />

heat <strong>of</strong> vaporization <strong>of</strong> individual atoms or groups <strong>of</strong> atoms at room temperature.<br />

Small’s method 2 received the greatest interest. Small has used the data <strong>of</strong> Scatchard 3<br />

showing that the square root <strong>of</strong> a product <strong>of</strong> cohesion energy <strong>of</strong> substance and its volume is a<br />

linear function <strong>of</strong> a number <strong>of</strong> carbon atoms in a molecule <strong>of</strong> substance. He also proposed<br />

additive constants for various groups <strong>of</strong> organic molecules that permit calculation <strong>of</strong> (EV) 1/2<br />

value. He named these constants as molar attraction constants, F i:<br />

( )<br />

12 /<br />

=∑<br />

EV F i<br />

i<br />

[5.3.1]<br />

Cohesion energy and solubility parameters could then be estimated for any molecule:

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