MALYASOVA et al.
1818
methanol). Electronic absorption spectrum (CH2Cl2),
λ, nm (logε): 350 (4.66), 650 (4.56), 673 (4.70). IR
spectrum, ν, cm–1: 3428, 2924, 2853, 1621, 1573, 1465,
1330, 1165, 1118, 1097, 1060, 881, 771, 725, 694.
This study was performed under financial support
by the President of the Russian Federation (project
no. MK-4171.2012.3).
REFERENCES
The acid–base interactions of porphyrazine V and
complex VI were studied by spectrophotometric titra-
tion in methylene chloride–trifluoroacetic acid and
benzene–acetic acid. Solutions of substrates with
a constant concentration were in media with different
acidities were prepared, and their electronic absorption
spectra were measured at 298 K on a Shimadzu UV-
1800 spectrophotometer equipped with a temperature-
controlled cell compartment. The acid–base equilib-
rium constant in C6H6–AcOH was calculated by the
Hammett equation:
1. Stuzhin, P.A. and Ercolani, S., The Porphyrin Hand-
book, Kadish, K.M., Smith, K.M., and Guilard, R., Eds.,
San Diego: Academic, 2002, vol. 15, p. 263.
2. Bauer, E.M., Ercolani, C., Galli, P., Popkova, I., and
Stuzhin, P., J. Porphyrins Phthalocyanines, 1999, vol. 3,
p. 371.
3. Donzello, M.P., Ou, Z., and Monacelli, F., Inorg. Chem.,
2004, vol. 43, p. 8626.
4. Donzello, M.P., Ou, Z., Dini, D., Meneghetti, M.,
Ercolani, C., and Kadish, K.M., Inorg. Chem., 2004,
vol. 43, p. 8637.
5. Zimcik, P., Novakova, V., Miletin, M., and Kopecky, K.,
pKs,i = nH0 + logIi.
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Macroheterocycles, 2008, vol. 1, p. 21.
6. Korzhenevskii, A.B., Efimova, S.V., and Koifman, O.I.,
Makrogeterotsikly, 2009, vol. 2, p. 103.
7. Korzhenevskii, A.B., Markova, L.V., and Koifman, O.I.,
Here, Ks,i is the stability constant of the ith acidic
form, H0 is the Hammett acidity function [18], Ii =
ci/ci–1 is the concentration ratio of the ith and (i – 1)th
acidic forms occurring in equilibrium (indicator ratio),
and n is the number of donor centers involved in acid–
base interaction at a given step (it is equal to the slope
of the linear dependence of logIi on H0).
Chem. Heterocycl. Compd., 1993, vol. 28, p. 895.
8. Donzello, M.P., Dini, D., D’Arcangelo, G., Ercolani, C.,
Ou, Z., Zhan, R., Stuzhin, P.A., and Kadish, K.M.,
J. Am. Chem. Soc., 2003, vol. 125, p. 14190.
9. Donzello, M.P., Ercolani, C., Stuzhin, P.A., Chiesi-
Vill, A., and Rizzoli, C., Eur. J. Inorg. Chem., 1999,
p. 2075.
10. Donzello, M.P., Ercolani, C., Mannina, L., Viola, E.,
Bubnova, A., Khelevina, O.G., and Stuzhin, P.A., Aust.
J. Chem., 2008, vol. 61, p. 262.
11. Kokareva, E.A. and Khelevina, O.G., Russ. J. Org.
Chem., 2012, vol. 48, p. 1484.
The kinetics of the complex formation of porphyr-
azine V with zinc(II) acetate were studied as follows.
A spectrophotometric cell was charged at a required
temperature with a solution of V and Zn(OAc)2 with
known concentrations, and the optical density at
λ 679 nm (absorption maximum of complex VI) was
measured at definite time intervals. The current and
final concentrations of the ligand were calculated using
formula (7):
12. Lloyd, D., McDougall, R.H., and Marshall, D.R.,
J. Chem. Soc., 1965, p. 3785.
13. Matsumoto, M., Matsumura, Y., Iio, A., and Yone-
zawa, T., Bull. Chem. Soc. Jpn., 1970, vol. 43, p. 1496.
c = c0 (Aτ – A∞)/(A0 – A∞),
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14. Berezin, B.D., Koordinatsionnye soedineniya porfirinov
i ftalotsianina (Coordination Compounds of Porphyrins
and Phthalocyanine), Moscow: Nauka, 1978.
15. Stuzhin, P.A. and Khelevina, O.G., Uspekhi khimii porfi-
rinov (Advances in the Chemistry of Porphyrins), Go-
lubchikov, O.A., Ed., St. Petersburg: Nauch.-Issled. Inst.
Khimii Sankt-Peterb. Gos. Univ., 1997, vol. 1, p. 150.
16. Stuzhin, P.A., Khelevina, O.G., and Berezin, B.D.,
Phthalocyanines. Properties and Applications, Lez-
noff, C.C. and Lever, A.B.P., Eds., New York: VCH,
1996, vol. 4, p. 19.
where A0, Aτ, and A∞ are, respectively, the optical
densities at the initial moment, at a time τ, and after
reaction completion, and c0 and c are, respectively, the
initial and current concentrations of porphyrazine.
The energy of activation (J/mol) was calculated by
the Arrhenius equation:
T1 T2
k2
k1
Ea = 8.314
ln
.
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T1 – T2
17. Balci, M., Basic 1H- and 13C-NMR Spectroscopy,
The entropy of activation ∆S≠ (J mol–1 K–1) was
Amsterdam: Elsevier, 2005.
calculated by Eq. (9):
18. Stuzhin, P.A., Ul’-Khak, A., Chizhova, N.V., Semei-
kin, A.S., and Khelevina, O.G., Zh. Fiz. Khim., 1998,
vol. 72, p. 1585.
∆S≠ = 8.314lnk298 + Ea/298 – 253.22.
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RUSSIAN JOURNAL OF ORGANIC CHEMISTRY Vol. 49 No. 12 2013