C. M. Pedersen, M. Bols et al.
À
pacity of the C5 O1 bond has been noted to play a role in
tween the hydrogen-bond donor and acceptor is geometri-
cally impossible, the effect would be minimal. When dis-
solved in water it would be expected that all the amino and
hydroxy groups in the compounds are mainly hydrogen-
bonded to water molecules thereby further diminishing the
effects of internal hydrogen bonds.
protective group manipulations; Crich and Vinogradova ob-
served that 4-O-benzyl groups were more easily oxidatively
removed with DDQ under wet conditions than other benzyl
groups in perbenzylated mannosides. This was explained by
accelerated decomposition of the radical cation caused by
the above-mentioned effect.[42]
Analysis of the three diaminosugars (entries 20–22) and
comparison with the corresponding monoaminosugars, with
an amino group at the 3- or 6-position, shows there is no
change in the pKa of the 6-amino group. The 3-amino group
is more affected by the presence of a 6-ammonium group
(more EWD) and it is more difficult to protonate the
second amine, hence a lower pKa. The pKa is lowered by 0.3
pKa units for the altro and 0.7 pKa units for the manno. The
gluco isomer is in between with a difference of 0.5 pKa
units. This lowering can be explained by the field effect (+
I) of the 6-ammonium group and the fact that it is more
electron-withdrawing than the amine, which makes the 3-
amino groups more acidic. Hence, there is a smaller effect
on the altro because the amino is more distant from the am-
monium group.
In general, when there are axial hydroxy groups on the
sugar ring an increase in the pKa of the given ammonium
ion is observed. This can be explained by the dipole–dipole
interactions between a substituent and the sugar ring. When
the substituent, in this case a hydroxy group, is axial it is
perpendicular to the ring and the vector of the dipole
moment is relatively small and its electron-withdrawing ca-
pacity is minimized as well as the ring effects on the sub-
stituent (Scheme 5). When there is an equatorial substituent
the dipole moment is in almost the same plane as the ring
giving a relatively large dipole vector and hence a larger
effect on the other substituents as well as the other way
around.
By comparing the a-glucosides (Table 1, entries 1–4) with
the b-glucosides (entries 5–8), the influence of the anomeric
configuration on the electron density at different positions
can be observed. The differences in pKa values show that an
axial O-methyl group gives more basic amines at the 2- and
3-positions (0.2 to 0.3 pKa units; entries 1–8); the effect at
the 4-position is somewhat lower (ca. 0.1 pKa). The pKa of
the 6-OH group is surprisingly 0.3 units lower for the b
anomer. From these results it seems that a-glucosides
should be slightly more reactive at the 2- and 3-positions
compared with the b-glucosides. Looking at the a-manno-
sides (Table 1, entries 13–16) and a-galactosides (entries 9–
12) and comparing them with the a-glucosides (entries 1–4)
a general trend can be seen: When the amine has a neigh-
boring axial hydroxy group (see entries 2 and 10) the pKa in-
creases by about 0.2 pKa units. This effect is further in-
creased when comparing the 3-amino-mannosides and glu-
cosides (entries 2 and 14) for which the difference in pKa is
almost 0.3 units. Regarding the differences in the basicity of
the epimeric amines (entries 3 and 11, 1 and 13, 21 and 22,
17 and 18) it is difficult to find a trend. At the 2-position the
difference is about 0.3 pKa units (entries 1 and 13), with the
equatorial being the most basic. This can again be explained
by the antiperiplanar relation between the axial amino
group and the axial OMe, which is more electron-withdraw-
ing than the ring oxygen because it is antiperiplanar to the
equatorial amino group. At the 4-position (entries 3 and 11)
the difference is about 0.5 pKa units with the axial amine
being the most basic. This can again be explained by the O5
antiperiplanar to the equatorial amine (entry 3) drawing
electron density away from the 4-position; this can only
happen to a much smaller extent with the axial epimer
(entry 11) due to the geometry. The lower reactivity of the
axial 4-OH in acylation and glycosylation reactions seems to
be mainly influenced by steric effects and not to an intrinsi-
cally higher reactivity of the equatorial counterpart. At the
3-position (entries 14 and 19) there is a difference of about
0.5 pKa units when looking at the manno and altro epimer
pair. The effect is amplified by having the neighboring
group axial, which lowers the pKa of the axial epimer signifi-
cantly. This is in contrast to the 3,6-diamino derivatives (en-
tries 21 and 22) for which the pKa values are essentially the
same for the manno and altro derivatives.
Scheme 5. Difference in the dipole moment vector between an equatorial
(galacto) and an axial (gluco) hydroxy group.
The pKa (H and D) values of the reducing sugars glucosa-
mine, galactosamine, and mannosamine have previously
been measured by various methods in which the mutarota-
tion has been taken into account. When comparing the dif-
ferences in the pKa values between the a- and b-2-amino-2-
deoxyglucopyranosides the same trend as with the methyl
glucosides is observed; the axial epimer is 0.2–0.4 units (de-
pending on the method) more basic than the equatorial
counterpart (entries 23 and 24). The same was observed
with the methyl glucosides and therefore it is appropriate to
compare the reducing sugars with the methyl glycosides in
this study. There is a difference of 0.5 pKa units between the
epimers of 2-amino-2-deoxy-galactosamine, again with the a
epimer being the most basic (8.1 vs. 8.5). The higher values
for the galactosamines are in line with more axial hydroxy
Conformational change is probably also the explanation
for the similar pKa values obtained for the 3-amino-pentoses
(entries 17 and 18). Internal hydrogen bonding might be
possible in the methyl 3-amino-a-glycosides, but because
this would stabilize an ammonium ion further and therefore
increase the pKa of the axial amines, this is probably not a
significant contribution. Because a linear relationship be-
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ꢀ 2011 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim
Chem. Eur. J. 2011, 17, 7080 – 7086