Activation volumes of sulfenyl chlorides
Russ.Chem.Bull., Int.Ed., Vol. 56, No. 3, March, 2007
497
The enthalpy of the reaction (–74.9 1.2 kJ mol–1) between
solvent, which can appear only during solvation of highꢀ
polarity states.
reactants 1a and 2 in acetonitrile at 25 °C was calculated from the
data on the thermal effect of the reaction (–54.2 0.7 kJ mol–1
)
when mixing a weighed sample of crystals 1a with a styrene
solution (0.021 mol L–1) in the calorimeter cell (153 mL) and
from the heat of dissolution (20.7 0.5 kJ mol–1) of crystalline
sulfenyl chloride 1a in acetonitrile.
Experimental
Arylsulfenyl chlorides 1a,b (Aldrich) were purified by reꢀ
crystallization from hexane; 1a, m.p. 75—76 °C (cf. Ref. 20:
m.p. 75 °C); 1b, m.p. 46—47 °C (cf. Ref. 21: m.p. 48—49 °C).
Solvents were purified by known methods.22 Under all condiꢀ
tions studied (solvent, temperature, pressure), the unchanged
absorption of compounds 1a,b in time was checked. Spectral
purity of compounds 1a,b was monitored after the reaction comꢀ
pleted from the correspondence of the residual absorption to the
expected absorption of the adduct. Styrene was distilled in vacuo
before measurements. Product 4a, m.p. 63—64 °C (from penꢀ
tane) (cf. Ref. 23: m.p. 55.5—57.5 °C). Found (%): C, 57.30;
Н, 4.03; N, 4.65. C14H12ClNO2S. Calculated (%): C, 57.24;
H, 4.12; N, 4.77. The reaction products with cyclohexene have
been described earlier.11,20 Kinetic measurements were carried
out by a change in the absorption of reactants 1a,b in the reacꢀ
tion mixture (420—445 nm, SFꢀ46). The concentrations of styꢀ
rene and cyclohexene, which do not absorb in this region, usuꢀ
ally were 0.2 mol L–1 and exceeded the concentration of sulfenyl
chlorides by more than 20 times. Correction to absorption of the
adducts was calculated from their absorption spectra. Since adꢀ
ditives noticeably affected the reaction rate in carbon tetrachloꢀ
ride, all kinetic measurements were performed at a fixed alkene
concentration. The occurrence of the reaction with styrene acꢀ
cording to Markovnikov´s rule has been proved earlier.9 The
procedure of kinetic measurements under elevated pressure has
been described.1,19 The corrected activation volume (see Table 2)
was calculated from the experimental value (∆V≠exp, see Table 1)
The authors are grateful to workers of the Analytical
Center for Collective Use of the Kazan Research Center
of the Russian Academy of Sciences for performing
analyses.
This work was financially supported by the Russian
Foundation for Basic Research (Project No. 05ꢀ03ꢀ
32583).
References
1. V. D. Kiselev, A. I. Konovalov, T. Asano, G. G. Iskhakova,
E. A. Kashaeva, M. S. Shihaab, and M. D. Medvedeva,
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2. A. I. Konovalov and V. D. Kiselev, Izv. Akad. Nauk,
Ser. Khim., 2003, 279 [Russ. Chem. Bull., Int. Ed., 2003,
52, 293].
3. F.ꢀG. Klarner and M. K. Diedrich, in The Chemistry of
Dienes and Polyenes, John Wiley, New York, 1997, 547.
4. V. D. Kiselev, E. A. Kashaeva, L. N. Potapova, M. S.
Shihaab, and A. I. Konovalov, Zh. Obshch. Khim., 2004, 74,
1674 [Russ. J. Gen. Chem., 2004, 74 (Engl. Transl.)].
5. V. D. Kiselev, G. G. Iskhakova, E. A. Kashaeva, L. N.
Potapova, and A. I. Konovalov, Izv. Akad. Nauk, Ser.
Khim., 2004, 2386 [Russ. Chem. Bull., Int. Ed., 2004,
53, 2490].
and the correction (∆nβ RT ) to an increase in the reaction rate
T
under pressure due to compression of the solutions:
6. V. D. Kiselev, E. A. Kashaeva, G. G. Iskhakova, L. N.
Potapova, and A. I. Konovalov, J. Phys. Org. Chem., 2006,
19, 179.
∆V ≠corr = ∆V ≠exp – ∆nβ RT.
(3)
T
7. J.ꢀL. M. Abboud, R. Notario, J. Bertran, and M. Sola,
One Century of Physical Organic Chemistry: The Menshutkin
Reaction; Progress in Physical Organic Chemistry, 1990,
19, 183 p.
8. W. J. le Noble, Organic High Pressure Chemistry, Elsevier,
Amsterdam—Oxford—New York—Tokyo, 1988, 489 p.
9. W. L. Orr and N. Kharasch, J. Am. Chem. Soc., 1953,
75, 6030.
Here ∆n = –1 is the change in the number of moles during the
reaction, βТ is the compressibility coefficient of the solvent,18,24
constant R = 84.78 cm3 kg cm–2 K–1 mol–1, and T is the temꢀ
perature (in Kelvin).
The PMV values of compounds 1a, 2, and 4a were calcuꢀ
lated from data on the density of dilute solutions (mA is the
molality of substance A in solution) using the equation
10. G. K. Helmkamp, D. C. Owsley, W. M. Barnes, and H. N.
Cassey, J. Am. Chem. Soc., 1968, 90, 1635.
(1000 + mAMA)/d = VAmA + 1000/d0.
(4)
11. D. C. Owsley, G. K. Helmkamp, and S. N. Spurlock, J. Am.
Chem. Soc., 1969, 91, 3606.
The extrapolation of the dependence of (1000 + mAMA)/d
on mA gives the value of VA at mA = 0.
12. D. C. Owsley, G. K. Helmkamp, and M. F. Rettig, J. Am.
Chem. Soc., 1969, 91, 5239.
13. V. R. Kartashov, I. V. Bodrikov, E. V. Skorobogatov, and
N. S. Zefirov, Zh. Org. Khim., 2004, 74, 1674 [Russ. J. Org.
Chem., 2004, 74 (Engl. Transl.)].
14. V. A. Smit, Zh. Vsesoyuz. Khim. oꢀva im. D. I. Mendeleeva,
1977, 22, 300 [Mendeleev Chem. J., 1977, 22 (Engl.
Transl.)].W
15. G. A. Kutyrev, A. I. Vinokurov, R. A. Cherkasov, and A. N.
Pudovik, Dokl. Akad. Nauk SSSR, 1979, 245, 880 [Dokl.
Chem. USSR, 1979 (Engl. Transl.)].
The operating procedure of a DMAꢀ602 precision densimꢀ
eter has been described previously.19 The temperature of the
resonating tube was maintained constant with an accuracy of
2•10–3 °C. In 1,2ꢀdichloroethane the reaction volume was calꢀ
culated by two methods: from the difference in PMV of the
adduct and reactants (–24.7 0.4 cm3 mol–1) and using the kiꢀ
netic method (–24.3 0.4 cm3 mol–1) from the dependence of
the solution density in time (1/d(t)) on the adduct concentraꢀ
tion (cP).
1/d(t) = 1/d(t=0) + cP ∆Vr/(1000d(t=0)).
(5)