1
94
D. N. KEVILL, T. M. RUDOLPH AND M. J. D’SOUZA
Table 2. Percentage of the overall reaction of N,N-
dimethylthiocarbamoyl chloride (2) in aqueous±organic
solvents which is accompanied by development of acid and
selectivity values (S)
[amine]prod proportional to the difference between the
acid titer for solvolysis in 100% ethanol and the
corresponding titer when the 100% ethanol is replaced
by the solvent under consideration. In contrast to the
values for solvolyses of 1, the S values are appreciably
greater than unity, showing a marked preference for
reaction with alcohol rather than water.
a
b
c
Solvent
Acid (%)
S (2)
S (1)
1
00% EtOH
100.0
91.8
88.3
86.4
100.0
95.2
82.6
0.3
9
8
7
0% EtOH
0% EtOH
0% EtOH
3.9
5.9
8.5
0.53
0.51
0.50
Before moving on to a consideration of the mechan-
istic implications of the analyses of the solvent effect on
kinetic and product studies, we shall also outline the
100% MeOH
9
8
8
0% MeOH
0% MeOH
0% Acetone
5.0
2.7
1.14
1.05
18
previously reported analysis of substituent effects in
20
terms of the Taft equation:
a
b
c
à Ã
See footnote a in Table 1.
As defined in Eqn. (2).
From Refs 9 and 10.
logꢀk=k % ꢀ ꢁE
ꢀ3
0
s
where k and k are the rate coefficients in the presence of
0
a given substituent and a methyl substituent, respectively,
%* is the sensitivity to changes in the polar parameter s*
and ꢁ is the sensitivity to changes in the steric parameter
when all reaction leads to acid production. It will be
noted that, in 80% acetone, all reaction will be with water
and, as expected, essentially zero acidity develops.
The two kinetic runs in aqueous acetone were carried
out by adding portions of solution at appropriate time
intervals into excess methanol, such that the subsequent
solvolysis produces an amount of acid proportional to the
amount of unreacted 2 at the time of sampling. That this
affords an accurate way of following the kinetics is
indicated by the observation that our specific rate of 6.02
E . Using the summation over the two substituents for s*
s
18
and E , values were obtained at 15°C in 70% acetone of
s
� 1.73 for %* and 0.002 for ꢁ, indicating essentially no
sensitivity to changes in the steric environment and an
appreciable sensitivity to changes in the polar environ-
ment, with faster reaction in the presence of electron-
supplying substituents.
We can now consider the three types of evidence
available for the solvolyses of 2 in terms of reaction
mechanism, based in part on a comparison with the
�
4
� 1
(
Æ0.33) Â 10
with a value of 6.03 Â 10
extrapolation of values at 5–30°C, obtained by measur-
s
at 0.0°C is in excellent agreement
�
4
� 1
s
resulting from a modest
9,10,21
corresponding parameters for the solvolyses of 1,
1
8
ing changes in electrical conductivity.
where a rate-determining ionization with a pronounced
nucleophilic solvation of the developing cation, followed
by product formation predominantly at the solvent-
A treatment of the 15 specific rates of solvolysis of 2
(Table 1) leads in terms of the simple Grunwald–
9
Winstein equation [Eqn. (1) without the lN term] to
values for m of 0.34 Æ 0.04 and for c of � 0.25 Æ 0.25,
with a correlation coefficient of 0.9053 and F-test value
of 59. Using the full equation, values are obtained of
separated ion-pair stage, was proposed.
The evidence obtained in this and previous work is all
consistent with the mechanism presented in Scheme 1.
This was also the mechanism proposed for the solvolyses
of the oxygen-containing analog 1. There are, however,
appreciable quantitative differences between the solvo-
lytic behavior of 1 and 2 in terms of both sensitivities
within the linear free energy relationships and product
selectivities. These can all be rationalized in terms of the
carbocation from 2 being more stable than that formed
from 1. If the oxygen or sulfur is represented by Z, we can
write the following resonance structures:
0
.31 Æ 0.07 for l, 0.57 Æ 0.06 for m and � 0.07 Æ 0.16 for
c, with a multiple correlation coefficient of 0.9674 and
F-test value of 87. Inspection of the data shows a good
correlation for all of the data, except the two water–
acetone mixtures. That this is not experimental error,
associated with the different procedure used to follow
these two runs, is indicated by the excellent agreement of
the value obtained in 70% acetone with a previous
1
8
measurement. When these two data points are excluded
from the treatment using the full equation, correlation
values are obtained of 0.29 Æ 0.03 for l, 0.55 Æ 0.03 for
m and � 0.03 Æ 0.07 for c, with a multiple correlation
coefficient of 0.9932 and F-test value of 362. The
experimental specific rates of solvolysis in 80% and 70%
acetone are, respectively, 3.0 and 2.5 times slower than
the values calculated using these parameters. In Fig. 1,
the plot is given based on the 13 solvents and the
aqueous–acetone points are added to show the deviations.
The selectivity values (Table 2) are calculated using
Eqn. (2), with [ester]prod proportional to the acid titer and
Scheme 3
The third contributor will be expected to make a larger
contribution when Z = S, because sulfur can much better
carry a positive charge in onium-type structures than
oxygen. In turn, this will lead to an enhanced stability for
the resonance hybrid.
Copyright 2000 John Wiley & Sons, Ltd.
J. Phys. Org. Chem. 2000; 13: 192–196