Kinetics and
mechanism of oxidation of ethyleneglycol monobutylether by
dihydroxydiperiodatonickelate(IV) complex in alkaline medium
Shan Jinhuan, Wei Haiying, Wang Li, Shen
Shigang, Liu Baosheng, Sun Hanwen
(College of Chemistry & Environmental Science, Hebei University, Baoding 071002 China)
Abstract The kinetics of
oxidation of ethyleneglycol monobutylether(EGB) by dihydroxydiperiodatonickelate (IV) complex(DPN) in aqueous alkaline medium at a
temperature range of 25-45oC was studied by spectrophotometry. The reaction was
found to be first order with respect to both Ni(IV) and EGB. The rate increased with the
increase in [OH-] and decreased with the increase in [IO4-]. Added salts did not affect the rate and no free
radical was detected. In view of these, a plausible mechanism of reaction involving a
rapid preequilibrium is proposed. In addition, the rate equation which is derived from the
mechanism can explain all experimental observations. Activation parameters of the
rate-determining step were calculated.
Keywords dihydroxydiperiodatonickelate(IV), ethyleneglycol
monobutylether, redox reaction, kinetics and mechanism
In recent years, study of the highest
oxidation state of transition metals intrigued many researchers' interests, which can
provide new and valuable information in some fields.
Transition metals, in a higher oxidation state, can generally be
stabilized by chelation with suitable polydentate ligands. Metal chelates such as
diperiodatocuprate(III)[1], diperiodatoargentate(III)[2],
diperiodatonickelate (IV)[3]
and nickel(IV) oxime imine[4] complexes are good oxidants in a medium with an
appropriate pH value. The use of Ni(IV)
as an oxidizing agent is well known in the investigation of some organic compounds such as
tetrahydrofurfuryl alcohol[5], 1,4-dioxane[6], ethylene diamine[7]
etc. In the previous works, the existent form was [Ni(OH)2(H3IO6)2]2-.
In this paper, we study the reaction kinetics and mechanism between DPN and EGB, and the
existent form is less protonated complex [Ni(OH)2(H2IO6)2]4-,
which is consistent with the experimental results.
1. EXPERIMENTAL
1.1 Materials
All reagents used were of A.R. grade. All solutions were prepared with twice-distilled
water. Solutions of DPN and EGB were always freshly prepared before using with stock
solution and twice-distilled water. The stock solution of DPN in a strong alkaline medium
was prepared by the procedure given by Baker[8] and standardized by the method
by Murthy[9]. Its electronic spectrum was found to be consistent with that
reported by Murthy.
1.2 Kinetic measurement and reaction product analysis
The kinetic measurement was described elsewhere[10].The product of oxidation
was the corresponding aldehyde by its characteristic spot test[11].
2. RESULTS AND DISCUSSION
2.1 Evaluation of pseudo-first order rate constants
Under the conditions of [EGB]o>>[Ni(IV)]o,
the plots of ln(At-A) versus t were linear, indicating that the
reaction is first order with respect to Ni(IV), where At and A were
the absorbency at time t and at infinite time respectively. The pseudo-first order rate
constants, kobs, were evaluated by the method of least squares (r>0.999). To calculate kobs, 8-10 At values
within three times the half-life were used. kobs values of this paper were the
averaged values of at least three independent experiments, and reproducibility is within
± 5%.
2.2 Rate dependence on [EGB]
At fixed [Ni(IV)], [OH-], [IO4-], ionic strength I
and temperature, kobs increased with the increase of the [EGB]. Furthermore,
the plots of kobs vs. [EGB] were linear through the origin at different
temperatures (Fig 1), indicating the reaction order dependence on EGB was first order.
Fig.1 The plots
of 103kobs vs. [EGB] at different temperatures
[Ni(IV)]=1.4854×10-4mol/L; [IO4-]=1.8378×10-3mol/L;[OH-]=1.3541×10-2mol/L;
I=0.01651 mol/L
2.3 Rate dependence on [OH-]
At constant [Ni(IV)], [EGB], [IO4-],
ionic strength I and temperature, the rate increased with the increase of [OH-].
The plot of lnkobs vs. ln[OH-] showed the order with respect to OH-
was fractional (observation reaction order nap=0.38-0.52), indicating the
reaction existed a preequilibrium involving OH- attended. The plots of 1/kobs vs.
f([OH-])/[OH-] were straight linear with positive intercept (Fig. 2).
2.4 Rate dependence on [IO4-]
and ionic strength I
At fixed [Ni(IV)], [EGB], [OH-], I
and temperature, kobs decreased with the increase of [IO4-].
The order of IO4- was negative fractional (nap=-0.31) and
the plot of 1/kobs vs. [IO4-] was linear (Table 1), showing that
there was a preequilibrium involving the process of disassociation H2IO63-from
Ni(IV)complex. At fixed conditions except ionic strength I, kobs hardly altered
with the increase in I (Table 1).
Fig. 2 The plots of 1/kobs vs. f([OH-])/[OH-]
at different temperatures
[Ni(IV)]=1.613×10-4mol/L; [IO4-]=1.79×10-3mol/L;
[EGB]=2.50×10-2mol/L; I=1.636× 10-2 mol/L
Table 1. 103kobs
/s-1 varying with the different [IO4-], ionic strength I at 308.2K.
102I/mol/L |
103 [IO4-]/mol/L |
103kobs/s-1 |
1.636 |
1.79 |
7.446 |
2.940 |
1.79 |
7.893 |
4.256 |
1.79 |
8.253 |
5.721 |
1.79 |
8.212 |
6.636 |
1.79 |
8.284 |
1.636 |
2.79 |
6.507 |
1.636 |
3.79 |
5.93 |
1.636 |
4.79 |
5.576 |
1.636 |
5.79 |
5.098 |
[Ni (IV)]=1.613×10-4mol/L;
[EGB]=2.50×10-2mol/L;[OH-]=1.313×10-2mol/L
2.5 Free radical detection
The addition of acrylonitrile or acrylamine to the reaction mixture under the protection
of nitrogen neither changed the rate nor there was any polymerization, which showed the
absence of free radical in the reaction.
2.6 Discussion
In aqueous periodate solution, equilibria (1)-(3) were detected and
the corresponding equilibrium constants at 25 °C
were determined by Aveston[12].
2IO4- + 2OH-
H2I2O104-
logb 1=15.05
(1)
IO4- +OH- + H2O H3IO62- logb 2=6.21
(2)
IO4- + 2OH- H2IO63- logb 3=8.67
(3)
The distribution of all periodate species
in aqueous solution was calculated from equilibria (1)-(3) . The dimer(H2I2O104-)
and IO4- species of periodate can be neglected. The main species of
periodate are H3IO62- and H2IO63-,
consistent with the result calculated from Crouthamel's data[13] by Murthy.
Based on such distribution, the formula of Ni(IV) periodate complex may be
represented by either [Ni(OH)2(H3IO6)2]2-
or the less protonated [Ni(OH)2(H2IO6)2]4-.
We preferred to use the latter to represent DPN because it is close to that suggest by
Mukherjee[14] and will obtain support from kinetic studies.
In view of the above results and discussion, a plausible reaction
mechanism was proposed:
[Ni(OH)2(H2IO6)2]4-
+OH- [Ni(OH)2(H2IO6)]2-
+H2IO63- +H2O
(4)
DPN
MPN
[Ni(OH)2(H2IO6)]2-
+ HOCH2CH2OC4H9 adduct
(5)
MPN
adduct Ni(IV) + HCOCH2OC4H9
(6)
Here, reaction (5) was
the rate-determining step.
As the rate of the disappearance of Ni(IV) was monitored, the rate of
the reaction can be derived as:
(7)
(8)
Here :
Subscripts T and e stand
for total concentration and concentration at equilibrium respectively. Neglecting the
concentration of ligand dissociated from Ni(IV) and the species of periodate other than H2IO63-
and H3IO62-, equations (9) and (10) can be obtained from
(2) and (3):
(9)
(10)
Here [IO4-]ex
represents the original overall entering periodate and equals approximately to the sum of
[H2IO63-] and [H3IO62-].
Substituting eq.(9) into (8), we can get
the following equations:
(11)
(12)
Eq.(8)
suggests that the plot of kobs vs. [EGB] should be linear, and eq.(11) shows
that the plot of 1/kobs vs. f([OH-])/[OH-]
should also be linear, which are consistent with the experimental results.
If the formula of DPN was [Ni(OH)2(H3IO6)2]2-,
getting eq. (10) into (8)
obtained eq.(13):
(13)
The plot
of 1/kobs
vs. j([OH-])/[OH-] should also be linear, but the linearity
was not straight, which substantially denies eq.(13). Therefore, it seems advisable to
represent DPN by [Ni(OH)2(H2IO6)2]4-,
which is consisted with the experimental observation.
Table 2 Rate constants,
equilibrium constant and activation parameters of rate-determining step
Constants |
T/K |
Activation
parameters at 298.2K |
298.2 |
303.2 |
308.2 |
313.2 |
318.2 |
k/mol/L/s-1 |
0.2096 |
0.2605 |
0.4034 |
0.6516 |
1.017 |
Ea*=63.88kJ/mol
DH¹
=61.40kJ/mol
DS¹
=-53.02J/K·mol |
K |
0.0725 |
0.0513 |
0.0423 |
0.0393 |
0.0388 |
* r=0.992, a=24.08, b=-7683.63 for
the linear regression of lnk vs. 1/T.
The plots of 1/kobs vs.
f([OH-])/[OH-] were linear at different temperatures.
From their intercepts, the rate-determining step constants k were evaluated. The
activation parameters data were calculated[15] (Table 2).
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