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Chemical and Functional Properties of Food Saccharides

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© 2004 by CRC Press LLC<br />

TABLE 5.2<br />

QSAR Correlation Analysis <strong>of</strong> Sweetness for Aldopyranoses, RS j , by<br />

Equation 5.5 a<br />

jth<br />

Saccharide QXH1(j) QB1(j) RSj (mole/mole) RSj (%/%)<br />

Calc. Expl. Calc. Expl.<br />

β-D-<br />

Glucose<br />

0.23087 −0.34304 0.370 0.421 0.704 0.800<br />

α-D-<br />

Glucose<br />

0.22910 −0.34333 0.368 0.368 0.700 0.700<br />

α-Maltose 0.22885 −0.34170 0.358 0.330 0.358 0.330<br />

α-Lactose 0.21109 −0.31812 0.222 0.200 0.222 0.200<br />

β-D-Xylose 0.20607 −0.30594 0.178 0.175 0.406 0.400<br />

α-D-<br />

Galactose<br />

0.19458 −0.30438 0.162 0.168 0.308 0.320<br />

Rhamnose 0.19108 −0.30507 0.161 0.158 0.335 0.330<br />

α-D-<br />

Mannose<br />

0.19600 −0.29832 0.149 0.158 0.283 0.300<br />

R 0.9644b 0.9812c 0.9832d a Atomic net charges on the XH1 <strong>and</strong> B1 glycophore atoms, Q(j) Q(j), were calculated by the PM3<br />

quantum method.<br />

b Correlation coefficient for the single correlation <strong>of</strong> logRSj expl against QXH1(j).<br />

c For the single correlation <strong>of</strong> logRSj expl against QB1(j).<br />

d Correlation coefficient for the multiple correlation <strong>of</strong> logRSj expl against either QXH1(j) or<br />

QB1(j) parameters, Equation 5.5<br />

Shallenberger sweetener, is inactive in aldopyranoses. This subsite becomes active<br />

in ketopyranoses, 8 but it indicates pure n-electron donor character. (3) Sweetness<br />

<strong>of</strong> maltose <strong>and</strong> lactose depends on the 4-OH group <strong>of</strong> one nonreducing terminal<br />

aldopyranose moiety.<br />

5.8 ACTIVITY OF E1, E4 ELECTRON DONORS AND G1,<br />

G4 DISPERSION SWEETENERS IN THE<br />

SUCROSE/GALACTOSUCROSE SYSTEM 9<br />

Sucrose, galactosucrose, <strong>and</strong> their eight deoxychloro derivatives are considered<br />

(Figure 5.7). To illustrate the nature <strong>of</strong> the sweetener–receptor interaction, QSAR<br />

correlations (Equation 5.4) are carried out for m = 5. These constants are calculated<br />

by the least-square procedure. Simultaneously, the numerically overlapped R = max<br />

condition allows one to find the character <strong>of</strong> four quantum parameters. The following<br />

QSAR correlation equation results:

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