Kinetics of the CH3C(O)O2 Radical
J. Phys. Chem., Vol. 100, No. 11, 1996 4513
produce best agreement with b ) 1. However, when fitting
simultaneously for k1, k4, and b, we cannot rule out b ) 0 at
the 2σ confidence level. More importantly, infrared measure-
ments reveal on onset of formaldehyde production with negli-
gible delay when b ) 1. This is confirmed by experiment over
the 232-345 K temperature range. In contrast, predictions
based on the branching ratio of eq 13 reveal at 345 K a
significant delay preceding formaldehyde formation that is not
observed experimentally (see Figure 6).
point that more work is needed to fully understand the reaction
between acetylperoxy and methylperoxy radicals.
V. Conclusion
The techniques of time-resolved UV spectroscopy and
transient infrared absorption have been used to investigate the
CH3C(O)O2 self-reaction and its reaction with CH3O2. The UV
spectrum of CH3C(O)O2 has been corrected for secondary
production of methylperoxy radicals, unlike some earlier
3
,4
Next, consider two observations concerning the issue of
branching ratio. First, experiments have been conducted to
measure the self-reaction rate constant of the CF3C(O)O2 radical
using the same time-resolved UV spectroscopy technique as
measurements. After recalibrating the previous spectrum of
5
Moortgat et al., it is found to be in good agreement with the
present work. Similarly, very good agreement is found for both
the absolute magnitudes and the temperature dependence of the
CH3C(O)O2 self-reaction rate constants between the present
1
6
described here.
Fits of the data in that case revealed a
-
12
3
-1
5
CF3C(O)O2 + CF3O2 rate constant of <2 × 10
cm s .
results and the work of Moortgat et al. In contrast, two earlier
Presumably, the reason for the small rate constant is that, as
with acetylperoxy, the radical channel is slow and that, due to
fluorine substitution, the molecular channel becomes unacces-
sible. Second, we can examine the consequence of the
branching ratio given by eq 13 and the values of k4 determined
under this assumption (marked by x’s in Figure 5). A best fit
of these rate constants to a sum of two Arrhenius expressions
studies that lacked as careful an analysis of the secondary
3
,4
chemistry reported much smaller rate constants.
The magnitudes and temperature dependence of the cross
reaction between CH3C(O)O2 and CH3O2 found in the present
5
work also agree well with those of Moortgat et al. However,
the present results are based on channel 4b being the dominant
pathway over the entire 209-358 K temperature range, whereas
the latter results have channel 4a dominant above 300 K. The
present paper concludes that reaction 4 proceeds nearly exclu-
sively via channel 4b and supports this by IR measurements of
CH2O production and the fact that the values of k4 measured in
the present work are inconsistent with two product channels
both exhibiting Arrhenius temperature dependences, but related
-
9
-1870/T
3
-1
yields k4a ) 6.8 × 10 e
cm s and k4b ) 3.1 ×
-
15 2000/T
3
-1
1
0
e
cm s and the dashed curve in Figure 5. As is
apparent, the curve gives a poor fit to the data, suggesting that
the branching ratio is not consistent with the measured overall
rate constants and the assumption of Arrhenius behavior for
each channel. Moreover, the preexponential factors are un-
physical for both channels. In contrast, fixing b ) 1 over the
temperature range of the present experiments leads to a
consistent interpretation of both the UV and IR data.
6
by the branching ratio of Horie and Moortgat.
Note Added in Proof. After submission of this paper we
became aware of the measurements of CH3C(O)O2 kinetics by
Roehl, Bauer, and Moortgat [J. Phys. Chem., in press]. Their
UV cross sections are virtually identical to the measurements
presented here. Their values of k1 and k4, at 295 K, are in very
good agreement with the ones in this work.
A comparison between the CH3C(O)O2 + CH3O2 rate
constants measured in the present work and those determined
5
by Moortgat et al. is presented in Figure 5. Except at 368 K,
the agreement is extremely good when the branching fraction
for channel 4b is set to b ) 1. Again, this is in part fortuitous
since Moortgat et al.5 employed a temperature-dependent
branching ratio in their fits. For comparison, poor agreement
is obtained above 270 K when we force the temperature
References and Notes
(1) Lightfoot, P. D.; Cox, R. A.; Crowley, J. N.; Destriau, M.; Hayman,
G. D.; Jenkin, M. E.; Moortgat, G. K.; Zabel, F. Atmos. EnViron. 1992,
26A, 1805.
6
dependence of Horie and Moortgat on the fits of our UV data.
(
67.
2) Wallington, T. J.; Dagaut, P.; Kurylo, M. J. Chem. ReV. 1992, 92,
The question remains as to the origin of the discrepancy in
the branching ratio of reactions 4a and 4b. The present work
has shown that, even if time-resolved UV spectra are recorded,
fits of the data to k1, k4, and b produce rather large error bars
6
(3) Addison, M. C.; Burrows, J. P.; Cox, R. A.; Patrick, R. Chem. Phys.
Lett. 1980, 73, 283.
(
(
4) Basco, N.; Parmar, S. S. Int. J. Chem. Kinet. 1985, 17, 891.
5) Moortgat, G.; Veyret, B.; Lesclaux, R. J. Phys. Chem. 1989, 93,
5
for the branching ratio. Moortgat et al. found that, in order to
2
362.
(6) Horie, O.; Moortgat, G. K. J. Chem. Soc., Faraday Trans. 1992,
8, 3305.
fit their UV absorbance vs time traces, they needed to introduce
into their model a third adjustable parameter, a temperature-
dependent branching ratio for reactions 4a and 4b. Because
their data were recorded at just a few fixed wavelengths, it is
likely that another effect, such as residual absorption by stable
products or a systematic discrepancy in the UV cross sections
employed in their model, could have been introduced instead
with equal success. The reason for the discrepancy with the
8
(
(
7) Maricq, M. M.; Szente, J. J. J. Phys. Chem. 1992, 96, 10862.
8) Maricq, M. M.; Wallington, T. J. J. Phys. Chem. 1992, 96, 986.
(9) Bauer, D.; Crowley, J.; Moortgat, G. K. J. Photochem. Photobiol.
A: Chem. 1992, 65, 329.
10) Fenter, F. F.; Catoire, V.; Lesclaux, R.; Lightfoot, P. D. J. Phys.
(
Chem. 1993, 97, 3530.
(11) Maricq, M. M.; Szente, J. J.; Kaiser, E. W. J. Phys. Chem. 1993,
9
7, 7970.
12) Mallard, W. G.; Westley, F.; Herron, J. T.; Hampson, R. F.; Frizzell,
(
6
product study of Horie and Moortgat is less clear. They base
D. H. NIST Chemical Kinetics Database: Version 6.0; NIST: Gaithersburg,
their results on measurements of the temperature dependence
of a variety of products from the photooxidation of biacetyl;
however, the mechanism is rather complex. For the analogous
reaction between CH3C(O)O2 and HO2, they are able, rather
directly, to base the branching ratio on the ratio of certain
products. That procedure does not work for reactions 4a and
1994.
(13) Maricq, M. M.; Szente, J. J.; Kaiser, E. W.; Shi, Jichun. J. Phys.
Chem. 1994, 98, 2083.
(
14) For examples, see: Francisco, J. S.; Maricq, M. M. AdV. Photochem.
1995, 20, 79.
(15) DeMore, W. B.; Sander, S. P.; Golden, D. M.; Hampson, R. F.;
Kurylo, M. J.; Howard, C. J.; Ravishankara, A. R.; Kolb, C. E.; Molina,
M. J. Chemical Kinetics and Photochemical Data for Use in Stratospheric
Modelling. JPL Publication 94-26, 1994.
4
b. Instead, they had to employ an indirect means to deter-
mine the branching ratio. Interestingly enough, they find a
much smaller temperature dependence for the reaction of
CH3C(O)O2 with HO2 as opposed to CH3O2. It appears at this
(16) Maricq, M. M.; Szente, J. J.; Khitrov, G. A.; Francisco, J. S. J.
Phys. Chem., 1996, 100, 4514.
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