1496
PUKHOVSKAYA et al.
Table 2. Kinetic parameters of βꢀoctaphenylporphyrin (I), βꢀoctamethylporphyrin (II), and dodecaphenylporphyrin (III) coꢀ
ordination to copper acetate in acetic acid and pyridine
2
.4
98
298
1.5
105,
≠
≠
S ,
k1
×
Δ
E
,
Δ
S
,
k
,
Δ
E
,
Δ
L0.4 mol–0.4 s–1
kJ/mol
J/(mol K)
L0.5 mol–0.5 s–1
kJ/mol
J/(mol K)
Porphyrin
Reference
Pyridine
Acetic acid
I
6.3
0.10
919
±
±
±
0.6
0.01
20
69
153
21
±
±
±
3
1
1
–101
148
±
±
±
10
2
0.987
0.368
±
±
0.005
0.001
67
±
±
5
–28
±
±
15
3
This work
[3, 4]
II
III
28.3
1.1 –166
–202
3
No complexation
[3, 4]
[
14]. Dinuclear copper(II) carboxylates are kinetically
The coordination properties of porphyrins with
inert in complexation with porphyrins [15–17], so the respect to metal salts depend directly on the nature of
complex formation reaction involves only the monoꢀ the substituents bonded to the porphyrin core. As was
nuclear solvated species, whose concentration is proꢀ demonstrated in earlier works [3–7], the introduction
portional to the square root of the total salt concentraꢀ of a large number of bulky substituents not only
tion. In pyridine, the dimerization equilibrium takes changes the effective charge of the reaction center of
place in parallel with the electrolytic salt dissociation the molecule through an electronꢀdonating or elecꢀ
equilibrium. The copper monoacetate solvato comꢀ tronꢀwithdrawing effect, but also causes a marked disꢀ
tortion of the planar structure of the aromatic
polyamine. However, the PM3 calculation of the
plexes are at least two orders of magnitude more active
in complexation with porphyrins than the diacetate
complexes [18]. This is why the kinetic order of the
reaction with respect to the salt in pyridine takes a still
smaller value of 0.4. The porphyrin concentrations in
kinetic experiments are so low that they cannot exert
any effect on the equilibrium speciation of the salt.
Accordingly, the kinetic order of the reaction with
geometry of
ꢀoctaphenylporphyrin (with an energy
β
gradient of 0.02 kJ/(mol Å) as the count stopping criꢀ
terion) demonstrated that the macrocycle of the porꢀ
phyrin has a nearꢀplanar structure in spite of the presꢀ
ence of eight bulky substituents (Fig. 3).
The phenyl fragments in
I
make an angle of 75°
≈
respect to the salt is independent of the nature of the with the macrocycle plane. Therefore, they can proꢀ
porphyrin.
In acetic acid, transitionꢀmetal salts form comparꢀ
duce an effect on the reaction center N4 only through
the system of
which exert a
σ
bonds. The eight phenyl substituents,
I effect, reduce the negative charge on
–
atively labile solvato complexes, which decompose
readily when interacting with a porphyrin to yield a
metalloporphyrin. Pyridine, a strong electron donor,
forms a stable coordination sphere around the metal
cation. The partial decomposition of this coordination
sphere in complexation with a porphyrin takes a conꢀ
siderable amount of energy, thus slowing down the
the central nitrogen atoms. The methyl groups in the
ꢀpyrrole positions of the porphyrin macrocycle (in
octamethylporphyrin II) show electronꢀdonating
properties ( effect), reducing the electron density on
the atoms of the reaction center. However, it is obvious
that these factors have no considerable effect on the
complexation rate (Table 2). The rate of reaction (1)
varies within one order of magnitude. The introducꢀ
β
+I
process. In acetic acid, the copper
ꢀoctaphenylporꢀ
β
phyrin complex forms several orders of magnitude tion of four phenyl substituents in the meso positions
more rapidly than it does in pyridine.
of the porphyrin macrocycle causes substantial geoꢀ
metric changes: the molecule of dodecaphenylporꢀ
phyrin III has a soꢀcalled saddleꢀdistorted configuraꢀ
tion, as is shown in Fig. 3. The distortion of the macꢀ
rocycle has a marked effect on the basic properties of
the porphyrin as a ligand [19] and increases and
decreases the complexation rate by several orders of
magnitude in basic and acidic solvents, respectively.
The ( + 1)thꢀorder rate constants calculated via
n
Eq. (4) are listed in Table 2, where they are compared
with earlier data for
βꢀoctamethylporphyrin and
dodecaphenylporphyrin.
n
Cu
kn + 1
=
kapp
/
c
OAc 2
.
(4)
(
)
RUSSIAN JOURNAL OF INORGANIC CHEMISTRY Vol. 55 No. 9 2010