Hydrolysis of fiveꢀmembered nitroheterocycles
Russ.Chem.Bull., Int.Ed., Vol. 54, No. 12, December, 2005 2819
(at first, at an interval of 10 min and then every half an hour).
Three or more entries were carried out at each temperature.
The Griess procedure18 was used for the photocolorimetric
determination of the yield of the nitrite anion: formation of a
colored azo dye due to diazotization followed by azocoupling.
A 2% solution of sulfanilic acid in 1 M HCl was used as a diazo
component, and an 0.3% aqueous solution of αꢀnaphthylꢀ
ethylenediamine hydrochloride served as an azo component.
The absorbance of colored solutions was determined on a
KFKꢀ3ꢀ01 photoelectrocolorimeter, which makes it possible to
measure the absorbance in the wavelength interval from 200 to
900 nm. Cells with an optical path length of 1 cm were used. The
absorption maximum of colored solutions was detected at
542 nm. The yield of nitrite in percentage was calculated from
the ratio of the absorbance of solutions under study to the absorꢀ
bance of the series of solutions of sodium nitrite with a specified
concentration.
References
1. V. G. Granik and N. B. Grigor´ev, Oksid azota [Nitrogen
Oxide], Vuzovskaya Kniga, Moscow, 2004, 359 pp. (in
Russian).
2. V. G. Granik and N. B. Grigor´ev, Izv. Akad. Nauk, Ser.
Khim., 2002, 1268 [Russ. Chem. Bull., Int. Ed., 2002,
51, 1375].
3. V. G. Granik and N. B. Grigor´ev, Izv. Akad. Nauk, Ser.
Khim., 2002, 1819 [Russ. Chem. Bull., Int. Ed., 2002,
51, 1973].
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and V. G. Granik, Mendeleev Commun., 1996, 11.
5. N. B. Grigor´ev, G. V. Chechekin, A. P. Arzamastsev, V. I.
Levina, and V. G. Granik, Khim. Geterotsikl. Soedin., 1999,
902 [Chem. Heterocycl. Compd., 1999 (Engl. Transl.)].
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V. G. Granik, Khim. Farm. Zh., 2005, No. 7, 43 [Pharm.
Chem. J., 2005, No. 7 (Engl. Transl.)].
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V. A. Parshin, A. P. Arzamastsev, I. S. Severina, and V. G.
Granik, Vopr. Biol., Med. Farmats. Khim. [Problems of Bioꢀ
logical, Medical, and Pharmaceutical Chemistry], 2002, No. 4,
10 (in Russian).
8. V. I. Levina, L. A. Trukhacheva, N. V. Pyatakova, A. P.
Arzamastsev, I. S. Severina, N. B. Grigor´ev, and V. G.
Granik, Khim. Farm. Zh., 2004, 38, 15 [Pharm. Chem. J.,
2004, 38 (Engl. Transl.)].
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Harrison, Biochem. Biophys. Res. Commun., 2000, 270, 880.
10. B. Testa and J. M. Mayer, Hydrolysis in Drug and Prodrug
Metabolism, Chemistry, Biochemistry, and Enzymology, Wileyꢀ
VCH, Zurich, Switzerland, 2003, p. 710.
Polarographic studies were carried out on a dropping merꢀ
cury electrode with the parameters τ = 2.2 s, m = 1 mg s–1 via
the threeꢀelectrode scheme on a PUꢀ1 polarograph (Belarus)
in the dc and differentialꢀimpulse polarographic mode. An
XY Recoder 4103 twoꢀcoordinate recorder (Czechia) was used
to detect polarograms. A saturated calomel electrode served as
reference. Measurements were conducted in a temperatureꢀconꢀ
trolled cell at 25—50 °C. Before polarogram recording, air oxyꢀ
gen was preliminarily removed from solutions in the cell by
purging with an inert gas (argon).
–
The yield of NO2 during hydrolysis of the compounds unꢀ
der study was determined by a decrease of the fourꢀelectron
reduction wave of the nitro group in time.
Once a linear dependence of the wave height (H ) on the
working solution (C) (polarographic method) or that of the abꢀ
sorbance (А) on C (spectrophotometric method) was established
for a concentration interval of 10–5—10–3 mol L–1, the hydrolyꢀ
sis rate constants were calculated as for a quasiꢀmonomolecular
reaction of the first order, because alkali for hydrolysis is taken
in an amount by two—three orders greater than the amount of
the compound under study.
The reaction rate constants were determined by the graphiꢀ
cal method from a slope of the plot –lnHlim/H (or –lnAlim/A)
vs. t (H is the height of the polarographic wave, А is the absorꢀ
bance, and t is time/min). The experimental values correspondꢀ
ing to the initial linear regions of the kinetic curves were taken
into account in calculations (in a time interval of 10—60 min).
The activation enthalpy and entropy values were calculated
by the formulas19:
11. B. Xuan, T. Wang, G. Cy. Chiou, I. L. Dalinger, T. K.
Shkineva, and S. A. Shevelev, Acta Pharmacol. Sin., 2002,
23, 705.
12. R. M. Kochugin, E. V. Aleksandrova, V. S. Korsunskii, and
V. S. Shmekhunova, Khim. Geterotsikl. Soedin., 2000, 36,
178 [Chem. Heterocycl. Compd., 2000, 36 (Engl. Transl.)].
13. S. S. Novikov, A. I. Khmel´nitskii, T. S. Novikova, O. V.
Lebedev, and A. V. Emishina, Khim. Geterotsikl. Soedin.,
1970, 5, 669 [Chem. Heterocycl. Compd., 1970 (Engl.
Transl.)].
14. Comprehensive Heterocyclic Chemistry, Ed. A. R. Katritsky,
Pergamon Press, Oxford—New York—Toronto—Sidney,
Paris—Frankfurt, 1984, Vol. 6, p. 3.
15. A. Munno, V. Bertini, and F. Lucchesini, J. Chem. Soc.,
Perkin Trans. 2, 1977, 1121.
∆H≠ = ∆G≠ – RT,
∆S≠ = [lnk – ln(kT/h) + (E – RT )/(RT )]R,
16. A. F. Pozharskii, Teoreticheskie osnovy khimii geterotsiklov
[Theoretical Foundations of Chemistry of Heterocycles],
Khimiya, Moscow, 1985, 287 pp. (in Russian).
17. G. Becker, Einfuhrung in die Electronen Theorie Organischꢀ
Chemischer Reaktionen, Ferlag der Wissenschaften, Berlin,
1974, 653.
18. J. P. Griess, Ber. Deutsch Chem. Ges., 1879, 12, 426.
19. N. M. Emmanuel´ and D. G. Knorre, Kurs khimicheskoi
kinetiki [The Course of Chemical Kinetics], Vysshaya Shkola,
Moscow, 1974, 400 pp. (in Russian).
where ∆H≠ is the free activation enthalpy (kcal mol–1), ∆G≠ is
the free activation energy (kcal mol–1), ∆S≠ is the free activation
entropy (cal mol–1 K–1), E is the activation energy (kcal mol–1),
k is Boltzmann constant (0.33•10–23 cal K–1), T is the absolute
temperature (K), k is the rate constant (s–1), h is Planck´s
constant (13.744•10–34 cal s), and R is the gas constant
(2.02 cal mol–1 K–1).
The average values of the rate constants obtained after
three—four entries at each temperature were used in calculaꢀ
tions. The relative errors, being 10% on the average, were
calculated for each value.
Received January 19, 2005;
in revised December 7, 2005