Vol. 25, No. 5 (2013)
Kinetics and Mechanism of the Oxidation of DL-Methionine by Tetrakis(Pyridine)silver Dichromate 2781
Table-5. A perusal of the data shows that the formation constants
do not vary much with the nature of the solvents. However,
the rate constants, k2 varied considerably with the solvents. The
rate constants for oxidation, k2, in eighteen solvents (CS2 was
not considered, as the complete range of the solvent parameters
was not available) were correlated in terms of the linear solvation
energy relationship eqn. (6) of Kamlet et al.11
The data on the solvent effect were analyzed in terms of
Swain's equation13 of cation- and anion-solvating concept of
the solvents as well.
log k2 = aA + bB + C
(11)
HereA represents the anion-solvating power of the solvent
and B the cation- solvating power. C is the intercept term. (A
+ B) is postulated to represent the solvent polarity. The rates
in different solvents were analyzed in terms of eqn. (11), sepa-
rately with A and B and with (A + B).
log k2 = A0 + pπ* + bβ + aα
(6)
In this equation, π* represents the solvent polarity, β the
hydrogen bond acceptor basicities and α is the hydrogen bond
donor acidity. A0 is the intercept term. It may be mentioned
here that out of the 18 solvents, 12 have a value of zero for α.
The results of correlation analyses in terms of eqn. (6), a
biparametric equation involving π* and β and separately with
π* and β are given below.
log k2 = 1.19 ( 0.04) A + 1.45 ( 0.03) B - 3.65 (12)
R2 = 0.9960; sd = 0.03; n = 19; ψ = 0.07
log k2 = 0.99 ( 0.48) A - 2.65
r2 = 0.2013; sd = 0.50; n = 19; ψ = 0.92
log k2 = 1.36 ( 0.21) B - 3.26
r2 = 0.7054; sd = 0.24; n = 19; ψ = 0.56
log k2 = 1.37 0.04 (A + B) - 3.64
r2 = 0.9867; sd = 0.50; n = 19; y = 0.12
(13)
(14)
(15)
log k2 = -4.48 + 1.59 ( 0.16)π* + 0.15 ( 0.13)β + 0.29 ( 0.12)α (7)
R2 = 0.8966; sd = 0.14; n = 18; ψ = 0.35
log k2 = - 4.41 + 1.49 ( 0.17)π* + 0.25 ( 0.14)β (8)
R2 = 0.8568; sd = 0.16; n = 18; ψ = 0.40
The rates of oxidation of methionine in different solvents
show an excellent correlation with Swain's equation with both
the cation- and anion-solvating powers playing significant
roles, though the contribution of the cation-solvation is slightly
more than that of the anion-solvation. The solvent polarity,
represented by (A + B), also accounted for ca. 99 % of the
data. However, the correlations individually withA and B were
poor. In view of the fact that solvent polarity is able to account
for ca. 98 % of the data, an attempt was made to correlate the
rate with the relative permittivity of the solvent. However, a
plot of log k2 against the inverse of the relative permittivity is
not linear (r2 = 0.4958; sd = 0.31; ψ = 0.73).
The observed solvent effect points to a transition state
more polar than the reactant state. Further, the formation of a
dipolar transition state, similar to those of SN2 reactions, is
indicated by the major role of both anion- and cation-solvating
powers. However, the solvent effect may also be explained
assuming that the oxidant and the intermediate complex exist
as ion-pair in non-polar solvent like cyclohexane and be
considerably dissociated in more polar solvents.
log k2 = - 4.35 + 1.57 ( 0.18)π*
r2 = 0.8260; sd = 0.65; n = 18; ψ = 0.43
log k2 = - 3.54 + 0.52 ( 0.33)β
(9)
(10)
r2 = 0.1367; sd = 0.39; n = 18; ψ = 0.96
Here n is the number of data points and ψ is the Exner's
statistical parameter12.
TABLE-4
DEPENDENCE OF THE REACTION RATE ON
HYDROGEN-ION CONCENTRATION
−
−
3
3
Temp. 298 K
[Met] 0.10 mol dm
[TsOH]/ mol dm−3
104 kobs/s-1
[TPSD] 0.001 mol dm
0.10 0.20 0.40 0.60 0.80
3.96 4.68 5.85 7.11 8.37
1.00
9.54
TABLE-5
EFFECT OF SOLVENTS ON THE OXIDATION
OF METIONINE BY TPSD AT 298 K
Solvents
K (dm3mol-1)
5.42
5.49
6.03
5.35
4.47
6.12
5.27
3.89
5.49
5.58
4.65
5.29
5.51
4.67
5.85
4.89
5.04
4.95
5.36
105 k2 (s-1)
Chloroform
1,2-Dichloroethane
Dichloromethane
DMSO
77.6
87.1
72.4
216
Mechanism
In view of the absence of any effect of radical scavenger,
acrylonitrile, on the reaction rate and recovery of unchanged
BHT, it is unlikely that a one-electron oxidation giving rise to
free radicals, is operative in this oxidation reaction. The
observed Michaelis-Menten type of kinetics observed with
respect to methionine, suggests the formation of 1:1 complex
of tetrakis(pyridine)silver dichromate and Met in a rapid
pre-equilibrium (Scheme-I). With present set of data, it is
difficult to state the definite nature of the intermediate complex.
The experimental results can be accounted for in terms of electro-
philic attack of methionine-sulphur at the metal via an inter-
mediate complex. Transfer of an unshared pair of electrons to
an empty d orbital of the metal resulted in the formation of a
coordinate bond. The formation of intermediate is likely to
undergo a further rapid reaction in which the incipient.
It is of interest to compare here the mode of oxidation of
methionine by pyridinium fluorochromate (PFC)14, pyridinium
chlorochromate (PCC)15, pyridinium bromochromate (PBC)16
and tetrakis(pyridine)silver dichromate. The oxidation by PFC
and PBC presented a similar kinetic picture, i.e. the reactions
Acetone
63.1
117
DMF
Butanone
51.3
95.5
22.4
2.81
18.6
83.2
33.9
41.7
38.9
22.9
11.2
45.7
30.9
Nitrobenzene
Benzene
Cyclohexane
Toluene
Acetophenone
THF
t-butylalcohol
1,4-Dioxane
1,2-Dimethoxyethane
CS2
Acetic acid
Ethyl acetate
Kamlet's11 triparametric equation explains ca. 89 % of the
effect of solvent on the oxidation. However, by Exner's13 criterion
the correlation is not even satisfactory (cf. eqn. 7). The major
contribution is of solvent polarity. It alone accounted for ca. 83
% of the data. Both β and α play relatively minor roles.