(percarbonate) under identical conditions are identical.16
Methanol is a nucleophile, and association of methanol with
the electrophilic peroxide oxygen atom may be a reason for the
suppression of the oxidation with the addition of methanol.
The oxidation is sluggish in aqueous and partly aqueous media
and a possible reason is the reduced electrophilicity of hydrogen
peroxide due to the association of water molecules. Scheme 1
leads to the rate law:
conform to Charton’s LDS (localized, delocalized, steric)
equations; the carboxy, nitro and methoxycarbonyl substituents
individually take either planar or orthogonal orientations
requiring appropriate steric substituent constants. The acetyl
substituent was excluded due to the non-availability of the
steric substituent constant. The values of the substituent
constants used are cited elsewhere.15
Reaction rates of molecular anilines
Ϫd [oxidizing agent]/dt =
Reports on the kinetics of oxidation of anilines are numerous;
the reaction rates in basic, neutral, acidic and non-aqueous
media conform to the Hammett equation or to one of its modi-
fied forms. Anilines are present as free bases in basic and neu-
tral media but exist in two forms in acidic solutions, as free
bases and as conjugate acids. The ratio of the concentrations of
the free base to the conjugate acid ([XC6H4NH2]/[XC6H4NH3ϩ])
depends on the pKa of the aniline and the acidity of the
medium. The hitherto reported oxidations of anilines were
studied under pseudo-first-order conditions of [anilines] ӷ
[oxidant], and [oxidants] at different reaction times were esti-
mated by titrimetry or spectrophotometry. The pseudo-first-
order rate constants (kЈ) were obtained from the least squares
slopes of log[oxidant] versus time plots and the second order
rate constant = kЈ/[aniline]T where [aniline]T is the total concen-
tration of aniline. Since the pKa varies from 5.36 (p-OCH3) to
Ϫ0.28 (o-NO2) and molecular anilines are the easily oxidizable
species (nucleophiles) the reported kЈ/[aniline]T values are not
the rate constants of the oxidant–molecular aniline reactions.
Furthermore, the analysis of structure-reactivity relationships
using kЈ/[aniline]T is erroneous. In the reactions of anilines in
acid medium the specific reaction rates of anilines are to be
obtained using the concentrations of the free bases and not the
total concentrations of anilines. The concentrations of the free
bases may be deduced from the acid strength of the medium
and the pKa values of the anilines.15 Although the pKa values
used correspond to those in aqueous solutions, a detailed exam-
ination reveals that they may be used to obtain the concen-
trations of the free bases even in glacial acetic acid. The ratio of
the ionization constant of acetic acid to that of anilinium ion
2(k1 ϩ Kk2[perborate]0)[aniline][oxidizing agent]
with a pseudo-first-order rate constant of kЈ = 2(k1 ϩ Kk2-
[perborate]0)[aniline].
The rate constants obtained from the slopes and intercepts of
the kinetic plots are 104k1 = 2.4, 2.8 dm3 molϪ1 sϪ1; 102Kk2 = 3.7,
4.8 dm6 molϪ2 sϪ1 at 60 and 65 ЊC, respectively.
Hammett correlation of reactivity
Application of the Hammett correlation to reactions proceed-
ing through two competing mechanisms results in non-linear
Hammett plots; one such case is the acetolysis of threo-3-aryl-2-
butyl brosylates (brosylate = 4-bromobenzene sulfonate) which
proceeds via two reaction paths, competition between form-
ation of phenonium ions and the solvent assisted process.17 The
perborate oxidation of anilines proceeds via two paths but in
both cases the oxidizing species is hydrogen peroxide. Hence it
is of interest to examine the structure-reactivity relationships in
this reaction and 31 anilines were used for this study. The per-
borate oxidation rates of para- and meta-substituted anilines in
acetic acid do not conform to the usual Hammett equation at
any of the temperatures measured (eg., Fig. 6). In anilines, the
results in the equilibrium constant of the reaction PhNH2 ϩ
PhNH3 ϩ OAcϪ. In the absence of water auto-
ϩ
HOAc
ionization of acetic acid is unlikely and hence [PhNH3ϩ] =
[OAcϪ]; [PhNH3ϩ] ϩ [PhNH2] = [PhNH2]T . Solving the quad-
ratic expression on [PhNH2] yields [PhNH2]. Since the pKa
values of anilines at the experimental temperatures are unavail-
able, as an approximation, the pKa values at 25 ЊC were used in
the calculation; the pKa values employed are given elsewhere.15
The specific reaction rates of molecular anilines in glacial acetic
acid {k = kЈ/[XC6H4NH2] = 2(k1 ϩ Kk2[perborate]0); [per-
borate]0 = 1.00 × 10Ϫ2 mol dmϪ3 } thus obtained conform to
the usual Hammett equation at all the temperatures studied;
Fig. 7 is the Hammett plot at 45 ЊC (r = 0.98, s = 0.21, n = 17,
ρ = Ϫ2.9 at 45–65 ЊC). The large deviation of p-amino-
benzoic acid is likely due to complication of zwitterion form-
ation not allowed for in the calculation of the concentration
of the molecular form of the aniline. The meta-acid does not
deviate significantly and
a possible explanation is that
Fig. 6 The Hammett plot with the rate constants obtained under
identical conditions at 45 ЊC.
zwitterion formation is insignificant. The reaction constant is
close to that of the hydrogen peroxide (percarbonate) oxid-
ation of molecular anilines in glacial acetic acid under identical
conditions (ρ = Ϫ2.7 0.1 at 45–65 ЊC).15
The specific oxidation rates of ortho-substituted anilines
were analyzed in terms of Charton’s LDS equations. The oxid-
ation of o-mercaptoaniline is instantaneous. The UV–visible
spectra of the reaction solution after the completion of
the reaction show absence of formation of azo compound; the
reaction is not the oxidation of the amino group but that of
the thiol. The reaction of o-aminophenol is also too fast to
measure; o-aminophenol enters into intramolecular hydrogen
reaction center is likely to cross-conjugate with the para-
substituents and correlations of the oxidation rates of
para- and meta-substituted anilines separately using the usual
Hammett equation (σp or σm) or the Brown–Okamoto equation
(σpϩ or σmϩ) or the modified Hammett equation (σpϪ) were also
unsuccessful. The oxidation rates measured at 45, 55 and 65 ЊC
were also analyzed in terms of the dual substituent parameter
(DSP) equations (para: σI, σR; σI, σRϩ; σI, σRϪ; F, R; meta: σI, σR;
σI, σRϩ; σI, σRϪ; F, R)18 but this analysis was unsuccessful.
The oxidation rates of ortho-substituted anilines also fail to
2014
J. Chem. Soc., Perkin Trans. 2, 2002, 2011–2018