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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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12.2 Chain conformations <strong>of</strong> polysaccharides 711<br />

an increasingly important tool for understanding the structure and solution behavior <strong>of</strong> saccharides.<br />

11-15 Although computer facilities and calculation speeds have grown exponentially<br />

over the years some <strong>of</strong> these techniques, like quantum mechanic methods (ab initio methods),<br />

have been shown not to be useful in dealing with the complexity <strong>of</strong> systems which involve<br />

many atoms such as in macromolecular systems. On the other hand, these techniques<br />

have been successfully applied to small molecules, e.g., mono- and disaccharides, in predicting<br />

charge distribution on the atoms, conformations and transitions among accessible<br />

conformations, 16 thus providing a background knowledge for the more complicated systems.<br />

12.2.3 EXPERIMENTAL EVIDENCE OF SOLVENT EFFECT ON<br />

OLIGOSACCHARIDE CONFORMATIONAL EQUILIBRIA<br />

The problem <strong>of</strong> sugar conformation and dynamics in solution is related to the question <strong>of</strong> to<br />

what extent are oligo- and polysaccharides intrinsically flexible under the different experimental<br />

conditions. The answer to this question, which requires a complete knowledge <strong>of</strong> the<br />

time-space dependence <strong>of</strong> the chain topology, 17 is <strong>of</strong>ten “rounded-<strong>of</strong>f” by the use <strong>of</strong> empirical<br />

terms like “flexibility”. A further problem is to what extent does the solvent contribute to<br />

stabilizing some conformational states rather than others. Solution properties are functions<br />

<strong>of</strong> the distribution <strong>of</strong> conformations <strong>of</strong> the molecules in the solvated states, in the sense that<br />

the experimental data are statistical thermodynamic averages <strong>of</strong> the properties over all the<br />

accessible conformational states <strong>of</strong> the molecule, taking each state with a proper statistical<br />

weight. This aspect can be better illustrated by taking into consideration the accessible<br />

conformational states <strong>of</strong> a simple sugar unit and the conformational perturbation arising<br />

from the changes in the interactions with the surrounding solvent medium.<br />

For an α-pyranose ring, for example, the rotation about carbon-carbon bonds and the<br />

fluctuations <strong>of</strong> all ring torsional angles give rise to a great number <strong>of</strong> possible conformers<br />

with different energies (or probabilities). Some <strong>of</strong> these are identified as the preferred rotational<br />

isomeric states in various environments. The boat and boat-skew conformers <strong>of</strong> a<br />

pyranose ring, which are higher in energy than the preferred chair form, correspond to a major<br />

departure from the lowest energy chair conformation as illustrated by the globular<br />

conformational surface <strong>of</strong> Figure 12.2.4. Additional conformational mobility in a<br />

monosaccharide is due to the rotations <strong>of</strong> exocyclic groups, namely, OH and especially<br />

CH2OH. Let us point out that in a polymer these ring deformations do not normally occur,<br />

but, when they do, they may determine to a great extent the equilibrium mean properties and<br />

the overall mean chain dimensions. 18,19 However, one very recent theory is that the elastic<br />

properties <strong>of</strong> amorphous polysaccharides are related to the glycosidic ring deformation. 20<br />

D-ribose is probably the best example <strong>of</strong> sugar that reaches a complex conformational<br />

equilibrium, giving rise to the mixture composition shown in Figure 12.2.5. The percentage<br />

<strong>of</strong> each form is taken from Angyal’s data 21,22 with integration <strong>of</strong> the sub-splitting between<br />

the 4 C1 and the 1 C4 forms. The prime purpose <strong>of</strong> this analysis is to point out that the stability<br />

<strong>of</strong> each conformer is not determined solely by the intrinsic internal energy, which can be<br />

evaluated by means <strong>of</strong> e.g., ab-initio quantum mechanics calculations, but is strongly influenced<br />

by all the solvation contributions. Therefore, the conformer population may be<br />

shifted by changing temperature, solvent composition, or any other external variable such<br />

as, for example, adding divalent cations (see Table 12.2.1). The evaluation <strong>of</strong> the actual<br />

concentration <strong>of</strong> the several conformers involved in the equilibrium immediately leads to

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