Ortho/Para Ratio in Aromatic Acylation Reactions
J. Am. Chem. Soc., Vol. 123, No. 15, 2001 3431
Table 1. Isotope Effects kH/kD on the Second-Order Rate Constant kobs in the Acylation of 2a,b with Acylium Ion 1′ in the Presence of HOTf
and 4, Respectively, at 25 ( 0.2 °C in 1,2-Dichloroethane
kH/kD obs
[HOTf]
(M)
[4]
(M)
kaobs(2,2-d)
vstart(2,2-d)
from comparative
reactions
from competitive
reactions
aromatics 2
(M)
[1] (M)
(10-4 M-1 s-1
)
(10-3 M h-1
)
2a, 2a-d8
2b, 2b-d10
2a, 2a-d3
2a, 2a-d8
2b, 2b-d10
0.374
0.325
0.374
0.374
0.340
0.076
0.062
0.086
0.093
0.124
0.141
0.105
0.129
2.91 ( 0.07, 1.50 ( 0.04
4.66 ( 0.5, 2.63 ( 0.5
3.36 ( 0.06, 3.06 ( 0.09
1.94 ( 0.10
1.77 ( 0.05
1.10 ( 0.05
1.19 ( 0.07
1.25 ( 0.08
1.85 ( 0.20
1.75 ( 0.17
0.150
0.200
2.32, 1.95
8.22, 6.64
1.19 ( 0.05
1.14 ( 0.06
Table 2. Distribution of Isomeric Ketones 3a-c in the Acylation
of Toluene (2a) with Anhydride 1 in the Presence of HOTf and 4,
Respectively, at 25 ( 0.2 °C in 1,2-Dichloroethane
reaction. Under the applied reaction conditions a transformation
of the ortho into the para product could not be detected.
Interpretation of the Experimental Results. From eq 1,
written in the form of eq 2, the following deductions for the
ortho/para ratio in the presence of base and acid, respectively,
can be drawn.
isomer ratios (%)
(103 M) (103 M) (103 M) ortho (3a) meta (3b) para (3c)
[1]
[HOTf]
[4]
138.6
93.2
74.0
68.0
85.2
247.5
149.9
29.3 ( 0.2 0.5 ( 0.1 70.1 ( 0.2
28.6 ( 0.2 0.5 ( 0.1 70.9 ( 0.2
8.7 ( 0.3 0.6 ( 0.1 90.5 ( 0.4
9.6 ( 0.2 0.6 ( 0.1 89.8 ( 0.2
10.3 ( 0.2 0.7 ( 0.1 88.9 ( 0.1
141.0
136.8
128.8
1
V ) kobs[ArH][1′]
with kobs ) k
(2)
11 + k-1/k2
In the presence of base k-1/k2 is assumed to be nearly zero,
i.e., only k1 determines the product formation. The ortho/para
ratio is influenced neither by deprotonation (k2) nor by the back
reaction (k-1). The overall rate therefore depends only on the
reaction of the electrophile 1′ with the aromatic compound, and
according to eq 1 nearly the maximal rate is observed. Thus, as
expected, only a small primary kinetic isotope effect results.
In the presence of HOTf, however, the deprotonation rate of
the C-D vibration bands. Since the rate constant Kdiss (Scheme
2) depends on the conversion in the presence of base,1 the
calculation of the concentration of 1′ is not possible. Therefore
we determined the isotope effect kH/kD using the initial velocity
Vstart, where kH/kD equals VH/VD.
Besides these comparative measurements, isotope effects can
also be determined by competitive reactions. We have therefore
investigated the isotope effect of toluene (2a) using mass
spectrometry,8 whereas for xylene (2b) the product ratios were
the σ-complex decreases (ka ≈ k-1), resulting in a primary
2
kinetic isotope effect and a decrease of the overall reaction rate.
That means, a faster back reaction (k-1) and/or a slower
deprotonation (k2) of the ortho σ-complex in the presence of
HOTf favors the para product.
1
determined by H NMR spectroscopy because in mass spec-
trometry different fragmentations of deuterated and not deuter-
ated 3d occur.
Figures 1 and 2 show the results of the kinetic measurements
of acylations of toluene (2a) and perdeuterated toluene-d8 (2a-
d8) with 1′ in the presence of both HOTf (Figure 1) and the
pyridine 4 (Figure 2). The experimental data show good
agreement of isotope effects obtained by comparative and
competitive determination, respectively. The results are sum-
marized in Table 1.
The different course of aromatic acylation reactions with
aroyltriflates in the presence of HOTf and base, respectively,
can be described qualitatively by energy profiles (Figure 3).
The results of our investigations presented in this publication
allow a general interpretation of the ortho/para isomeric ratio
of electrophilic aromatic acylation reactions depending on
reaction conditions.
As can be seen from Table 1, there is a significant primary
kinetic isotope effect in the presence of HOTf, whereas in the
presence of base the rates determined are only in the range of
the secondary isotope effect found for toluene-d3 (2a-d3). Kinetic
isotope effects of 1.75-1.95 obtained in the acylation of 2a,
2a-d8 and 2b, 2b-d10 in the presence of HOTf are comparable
with published data4 for similar reactions.
With these investigations we are also able to confirm
experimentally the supposed relationship3 between primary
kinetic isotope effects and the ortho/para distribution in aromatic
acylations. In Table 2 the isomer ratios of the acylation of
toluene (2a) with triflate 1 depending on the reaction conditions
are listed. As expected, the amount of meta-product 3b is small
and nearly constant independent of reaction conditions. Ap-
proximately 10% ortho substitution product 3a was obtained
in the presence of HOTf, whereas in the presence of base a
significant increase of ortho product to nearly 30% results.
The deprotonation rate of the σ-complex intermediates
obviously influences the product formation in aromatic acyla-
tions. From our experimental results we can exclude the
markedly lower ratio of ortho product 3a in the presence of
acid as a result of reversibility of the acylation for two reasons.
The ortho/para ratio 3a/3c remains constant during the whole
The normal Friedel-Crafts acylation, which requires more
than equimolar amounts of the AlCl3 catalyst, gives besides
G90% of para product only small amounts of ortho product
(1-9%).10 In addition to the factors already discussed in the
literature11 for positional selectivity in aromatic acylations, the
reaction behavior of the intermediate σ-complex has to be
considered according to the equation given in Figure 3b.
In previous investigations12 it was demonstrated that rearo-
matization of Wheland intermediates occurs from a bent
conformation with the leaving group in a quasiaxial position
(Scheme 3). The rate of deprotonation (k2), as well as the rate
of back reaction (k-1) of the σ-complexes, therefore depends
markedly on the preference of conformations R or â.
Due to the bulkyness of the onium complex of the acyl group
with AlCl3, the bent ortho σ-complex prefers the R-conformation
(10) (a) Stock, L. M.; Brown, H. C. AdV. Phys. Org. Chem. 1963, 1,
35-154. (b) Gore, P. H. In Friedel-Crafts and Related Reactions; Olah,
G. A., Ed.; Interscience Publishers: New York, 1964; Vol. III, Part 1, pp
1-381.
(11) Taylor, R. Electrophilic Aromatic Substitution; Wiley: Chichester,
1990; pp 483-490.
(12) Effenberger, F.; Reisinger, F.; Scho¨nwa¨lder, K. H.; Ba¨uerle, P.;
Stezowski, J. J.; Jogun, K. H.; Scho¨llkopf, K.; Stohrer, W.-D. J. Am. Chem.
Soc. 1987, 109, 882-892.