Chemistry Letters Vol.33, No.2 (2004)
183
curves obtained with ITTFA or TTFA are illustrated in Figure 2
(shown as mark symbol). According to the fraction curves of
each absorbing component, we can obtain the pKa values. The
pKa value of derivative 2 was calculated to be 5.24. The first
two pKa values of derivative 3 were 3.63 and 12.53, and the
two pKa values of derivative 4 were 0.85 and 5.86. Inversely, ac-
cording to the chemical equilibrium, using the pKa values we can
calculate the fraction curves. They were expressed as solid lines
in Figure 2. In other words, we have used the chemometric meth-
ods ITTFA or TTFA in analyzing the measured data to obtain the
fraction curves (experimental data, mark symbol in Figure 2) as
well as the pKa values, then used these pKa values to calculate
the fraction curves (theoretic data, solid line in Figure 2) in-
versely. The good accordance shown in all the figures implies
the reliability of the results obtained with these chemometic
methods. Treating the fraction carves obtained with the ITTFA
or TTFA with least square regression, we could extract the pure
absorption spectra of each absorbing component of these deriv-
atives.
of calixarene derivatives and find the rules of the proton dissoci-
ation of calixarenes and their derivatives.
The calculated results show us some interesting information
of their proton dissociations. Derivative 4 has two pKa values,
although it has only one phenol proton. But its amino group
on the upper rim can form ammonium ion in the acidic solution.
So we attributed its pKa1 to the proton of this ammonium ion.
Then the pKa value of the phenol proton of derivative 4 should
be pKa2 (5.86). The pKa of derivative 2 (5.24) is little smaller
than the pKa2 (attributed to the phenol proton) of derivative 4.
This can be rationalized with their different groups on the upper
rim. The group of derivative 2 is nitro that has the ability of at-
tracting electron, which can help the dissociation of the proton.
On the contrary, derivative 4 has an electron-repulsive amino ni-
trogen on the upper rim. Derivative 3 has two protons ionized in
the measured pH range (0–14). The first proton should be the
proton of the phenol unit with the electron-attracting nitro group.
Its pKa1 (3.63) is far smaller than the pKa of derivative 2, which
is ascribed to the hydrogen bond formed by the oxide anion with
the neighbor phenol hydroxy. Owing to the same reason, the oth-
er ionized proton should be the proton of the opposite phenol
unit. The great gap between pKa1 and pKa2 (12.53) also is easily
interpreted in terms of the hydrogen-bond interactions. When
one proton ionized, the oxide anion is strongly stabilized by
two hydrogen bonds. While two protons ionized, each oxide
anion is stabilized by only one hydrogen bond. From above dis-
cussion, we could conclude that the group opposite phenol hy-
droxyl and the hydrogen bond formed by the oxide anion with
the neighbor phenol hydroxy play important roles in the proton
dissociation of calixarenes.
1.0
0.8
0.6
A
0.4
0.2
0.0
3
4
5
6
7
pH
The author Li Wang is grateful for the financial support of
Science Development Foundation of Tongji University.
1.0
0.8
0.6
0.4
0.2
0.0
References
1
2
3
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C
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pH
Figure 2. Distribution of the components (mark symbol: ITT-
FA or TTFA, solid line: calculated) A: derivatives 2; B: deriva-
tive 3; C: derivative 4.
Thus, with above chemometric methods, we have analyzed
the proton dissociation behavior of the calixarene derivative 2–4.
Chemometric methods provide us useful techniques to deal with
the complicated calixarene systems. With these methods, we
could systematically study the proton dissociation of a series
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Published on the web (Advance View) January 19, 2004; DOI 10.1246/cl.2004.182