5
654
P. Malik, D. Chakraborty / Tetrahedron Letters 53 (2012) 5652–5655
tion of methyl(4-tolyl)sulfane is shown in Figure 1. The concentra-
tion of the sulfide decreases steadily while that of the sulfoxide in-
creases. The rate of reaction was calculated for the conversion of
methyl(4-tolyl)sulfane to the corresponding sulfoxides. van’t Hoff
differential method was used to determine the order (n) and rate
constant (k) (Fig. 2). From Figure 2, the rate of the reaction at dif-
ferent concentrations can be estimated by evaluating the slope of
the tangent at each point on the curve corresponding to that of
methyl phenyl sulfide.
O
O
O
Bi
Bi
O
S
Ph
S
tBuOOH
Ph
Bi
With these data, log10(rate) versus log10(concentration) was
plotted. The order (n) and rate constant (k) are given by the slope
of the line and its intercept on the log10(rate) axis, respectively.
From Figure 2, it is clear that this reaction proceeds with
second-order kinetics (n = 2.01) and the rate constant
O
O
O
Bi
O
Bi
O
O
O
S
O
O
Bi
Ph
S
OH
Ph
ꢁ1
ꢁ1
k = 0.1089 L mol
h .
In conclusion, a variety of sulfides were converted into the cor-
responding sulfoxide with 70% t-BuOOH (water) as the oxidant in
the presence of (S)-BINOL as the chiral ligand and a catalytic
Scheme 1. Proposed mechanism for the catalytic cycle.
2 3
amount of Bi O . The described method has wide range of applica-
tions, exhibits chemoselectivity/enantioselectivity, and proceeds
under mild and environmentally friendly reaction conditions. The
resulting products were obtained in good yields with high ee.
Acknowledgments
The authors thank the Department of Science and Technology,
New Delhi, for financial support.
Supplementary data
References and notes
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