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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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10.2 Effect <strong>of</strong> polymer/solvent acid-base interactions 577<br />

With the chemical hardness, η, and the electronegativity (or negative chemical potential),<br />

one can easily apply the HSAB principle to acid-base interaction and calculate the<br />

number <strong>of</strong> electron transferred.<br />

10.2.1.2.5 Effect <strong>of</strong> amphotericity <strong>of</strong> acid-base interaction: Gutmann’s numbers<br />

Solvatation, solvolysis and ionic dissociation phenomena, in both aqueous and nonaqueous<br />

solutions are subsumed by the Lewis definitions. In addition to the previous discussion <strong>of</strong><br />

the dual polarity character <strong>of</strong> Lewis acids and bases, it should be noted that many <strong>of</strong> them<br />

are amphoteric, by definition. Donor number, DN, was developed 19 in order to correlate the<br />

behavior <strong>of</strong> a solute in a variety <strong>of</strong> donor solvents with a given basicity or donicity. A relative<br />

measurement <strong>of</strong> the basicity <strong>of</strong> a solvent D is given by the enthalpy <strong>of</strong> its reaction with<br />

an arbitrarily chosen reference acid (SbCl5 in the Gutmann’s scale). Latter Mayer 20 introduced<br />

an acceptor number, AN, as the relative 31 P NMR shift induced by triethylphosphine,<br />

and relative to acidic strength (AN=0 for hexane and 100 for SbCl5). In 1989, Riddle and<br />

Fowkes 21 modify these AN numbers, to express them, AN*, in correct enthalpic unit<br />

(kcal/mol). Table 10.2.3 gathers electron acceptor number AN and AN* and electron donor<br />

number DN for amphoteric solvents.<br />

Table 10.2.3. Acceptor number, AN, and donor number, DN, for common solvents<br />

[After references 19, 21]<br />

Amphoteric solvent AN AN*, kcal/mol DN, kcal/mol<br />

Acetone 12.5 2.5 17.0<br />

Diethyl ether 3.9 1.4 19.2<br />

Formamide 39.8 9.3 26.6<br />

Tetrahydr<strong>of</strong>uran 8.0 0.5 20.0<br />

Pyridine 14.2 0.14 33.1<br />

Ethyl acetate 1.5 17.1<br />

Benzonitrile 15.5 0.06 11.9<br />

Nitromethane 20.5 4.3 2.7<br />

Water 54.8 15.1 18.0<br />

The most important assumption <strong>of</strong> Gutmann’s approach is that the order <strong>of</strong> base<br />

strengths established remains constant for all other acids (solutes), the value <strong>of</strong> the enthalpy<br />

<strong>of</strong> formation <strong>of</strong> a given adduct is linearly related to the donor number <strong>of</strong> the base (solvent)<br />

through the equation [10.2.8]:<br />

where:<br />

− ΔHAB = aADNB+ bB<br />

[10.2.8]<br />

ΔHAB DNB a A,b A<br />

enthalpy <strong>of</strong> acid-base adduct formation<br />

donor number <strong>of</strong> the base<br />

constants characteristic <strong>of</strong> the acid

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