INTRODUCTION
More than 100 years ago, Reference SchôneSchöne (1874) found that H2O2 is present in hoar frost. Nevertheless, only during the past few years has it been appreciated that H2O2 is one of the most important species in atmospheric chemistry. Because of its intermediate position between extreme reactive species such as OH or Ho2radicals and the long-living species, it is a useful tool for testing atmospheric–chemistry model calculations. Reliable measurements of the atmospheric concentrations have existed only for a few years. Because of the reactivity of H2O2 in the liquid phase and its high solubility, it is used up quickly in clouds over mid-latitudes (Reference Kelly, Daum and SchwartzKelly and others 1985) and the interpretation of the measured data in precipitation samples is extremely difficult. In 1984 it was realized that H2O2 is present in relatively large amounts in polar snow and ice samples (Reference Neftel, Jacob and KlockowNeftel and others 1984). It is quite astonishing that hydrogen peroxide, a rather unstable and reactive species, survives the firnification process and is still detectable in ice several thousand years old. The observed long-term trend in Greenland deep ice cores points to a very slow disintegration of H2O2 with a half–life of the order of several thousand years (Reference Neftel, Jacob and KlockowNeftel and others 1986). The suppressed chemical reactivity in snow which is well below the freezing point and the ease with which H2O2 is built into the ice matrix favour the preservation of records of H2O2 in the polar ice sheets. It seems, therefore, that the polar precipitation archives could be used to trace back in time the atmospheric H2O2 for high latitudes, if the transfer function from the atmospheric concentration to the ice concentration is fully understood.
In this paper we present two continuous H2O2measuring series: from Siple Station, West Antarctica, covering the last 83 years, and from Dye 3, south Greenland, covering the last 10 years. The different steps required to evaluate the atmospheric concentration from the measured ice data are discussed.
MEASURING TECHNIQUE
The data presented in this paper are based on discrete samples. The samples are cut with a band saw to give a cross-section of about 2 cm2. The sample length is chosen according to the desired vertical resolution. Saw-dust is removed as far as possible, with a Teflon brush. The samples are put into polyacrylic vessels and melted in a moderately warm-water bath. Immediately after melting, aliquots of these samples are inserted into the measuring system. It is important to keep the time between melting and measurement as short as possible, because H2O2 tends to decay in aqueous solutions. Typical values are 1—5% in 15 min.
We have two independent systems to measure H2O2 concentrations in aqueous solutions at the ppb (= μg/kg2) level. Both methods are fast and need only about 200 μ1 of sample per measurement.
The first method is based on the chemiluminescent reaction of hydrogen peroxide with TCPO, i.e. bis(2,4,6-trichlorophenyl) oxalate (Reference Klockow and JacobKlockow and Jacob 1986). The emitted light during the reaction is proportional to the H2O2 concentration. The solubility of TCPO in water is insufficient; therefore this reagent has to be dissolved in acetone. Perylene is used as a fluorescer. It can be added to the acetone solution. Because the reaction is pH–dependent, the samples have to be adjusted to pH = 7.8 with a borate buffer solution.
In the second method, called the enzymatic method, hydrogen peroxide reacts with 4–ethylphenol and builds dimers of this compound quantitatively. This reaction needs the presence of the enzyme peroxidase. The concentration of this dimer is proportional to the H2O2 concentration and can be determined fluorometrically. Addition of borate buffer is necessary also in this method. A similar method is described in Reference Lazrus, Kok, Gitlin and LindLazrus and others (1985).
The two systems are presented schematically in Figure 1. Sample input is exactly the same for both devices. The input tube is moved from sample to sample while the peristaltic pump is running. The sampling time is about half a minute. While the tube is moved, an air segment is inserted automatically between two sample segments. This air bubble is necessary to separate the samples. Without these air segments, mixing in the thin tubes would be stronger. Ten samples are measured in one series between two blanks. The blank water is bi-distilled and a platinum–coated catalyst in the water container removes any remaining H2O2. From time to time, the systems have to be calibrated with standard solutions, diluted from a ‰ H2O2 stock solution. This stock solution is more stable than the diluted standards, but at least every month it has to be calibrated by titration with KMnO4.
Both methods need only small samples, and are fast and very sensitive; both methods, however, exhibit interferences with other trace species:
The enzymatic method is sensitive to organic peroxides, such as methylhydroperoxide and peroxyacetic acid, too (Reference Lazrus, Kok, Gitlin and LindLazrus and others 1985). This interference can be eliminated: the enzyme catalase destroys H2O2 much faster than other peroxides. The presence of organic peroxides can therefore be tested by adding catalase to the sample before measurement. Until now, we have never found organic peroxides in polar ice.
On the other hand, the chemiluminscent method is much less sensitive to organic peroxides, but another interference leads to problems with this method: the sensitivity to Fe2+ is comparable to that for H2O2 (Reference JacobJacob unpublished). This would be a minor problem if we had clean samples, because the Fe2+ content of polar ice is certainly well below the H2O2 content. But when the samples are cut with a band saw, traces of iron may contaminate the sample.
That this problem really exists, is demonstrated in Figure 2. The chemiluminescent method leads sometimes to much higher concentrations than the enzymatic method. If catalase is added, a high residual signal is still found. The difference between the original chemiluminescent signal and this residual signal corresponds to H2O2 only. The H2O2 concentration determined in this way is in good agreement with the enzymatic measurement. Differences between the two methods were always observed after replacing the saw blade. Therefore the connection between this phenomenon and contamination by the new saw blade is obvious. This problem could be solved by measuring routinely both the total chemiluminescent signal and the residual signal after destroying H2O2 with catalase. But the enzymatic method offers some other practical advantages, especially for in–situ measurements: first, the calibration of the system is very stable, because all reagents are present in abundance and an equilibrium concentration after the reaction is measured. The calibration therefore does not depend on the exact reagent concentrations or the pump velocity. Secondly, no acetone is needed and all reagents are soluble in water.
RESULTS FROM SIPLE AND DYE 3
During summer 1983–84, a 200 m core was drilled at Siple Station (Antarctica) by the Polar Ice Coring Office. Siple Station combines a high accumulation rate of 50 cm ice equivalent with an annual mean temperature of –24°C. This is very advantageous for investigations of seasonally varying parameters. The almost complete absence of melt layers is a great advantage of this site for many investigations.
Figure 3a shows the H2O2 record of the top 64 m of the Siple core. The sample resolution is 5 cm, corresponding to about 10—20 samples per year. It is remarkable how little noise is present in the H2Oj signal. The seasonal signal is very strong and is still present at the lower end of the record, which corresponds approximately to the firn—ice transition. That these wiggles really represent seasonal cycles is confirmed by the fact that independent dating of this core by H2O2 and electrical conductivity measurements (Reference SchwanderSchwander unpublished) lead to exactly the same result. The electrical conductivity method (ECM) dating by counting annual layers is supported by absolute time marks, provided by historically known volcanic events.
An interesting point is the relation between the seasonal parameters H2O2 and δ18O. Unfortunately, no δ18O measurements on this core segment have been made yet. However, parallel measurements of these parameters in deeper pieces of the same core show that H2O2 maxima coincide more or less with δ18O maxima. Nevertheless, more measurements are necessary to determine the exact phase relationship between H2O2 and δ18O.
A strong seasonality of H2O2 does not only exist in Antarctic ice. Measurements on the top 10 m of a 300 m core from Dye 3, drilled in summer 1986, show a similar picture. Dye 3, located in southern Greenland, has about the same accumulation rate as Siple Station, but a higher annual mean temperature of –19.6°C. The occurrence of melting in summer is normal. In Figure 4 the H2O2 profile of the top 10 m is plotted, together with the δ18O profile. The resolution is 5 cm or about 20 samples per year. The variability of the H2O2 concentration is even greater than in the Siple Station core and the concentration level is higher. Comparison with the δ18O record shows that there is a small phase lag between the two parameters. H2O2 seems to be shifted to the left, i.e. H2O2 maxima are later than δ18O maxima.
DISCUSSION
Hydrogen peroxide is of interest in atmospheric chemistry. First, H2O2 is believed to be the most efficient oxidizer for dissolved SO2 in cloud droplets with pH lower than 5 (Reference Penkett, Jones, Brice and EggletonPenkett and others 1979). Secondly, H2O2 is involved in tropospheric photochemistry. It acts as a major sink for HO2 radicals which are members of the odd hydrogen cycle (Reference Logan, Prather, Wofsy and McElroyLogan and others 1981).
If we want to translate our ice-core data into atmospheric H2O2 concentrations, we have to investigate mainly two processes: the scavenging mechanism of H2O2 from the atmosphere to the snow, and the influence of firnification and of summer melting.
Condensation of H2O2 during precipitation
The initial stage from the atmosphere to the ice core is the formation of snow in the atmosphere. Growth of snow crystals out of the gas phase is the most probable process in polar regions. We therefore neglect the presence of supercooled water droplets, particularly the aggregation of these droplets on to snow crystals (riming). According to Reference JacobJacob (unpublished), our conception about the condensation process is very simple: H2O2 is supposed to behave like water vapour, i.e.
We call this equation the co-condensation model. The idea is the following: H2O2 has a freezing point very similar to that of water (-0.41 °C at 1 atmosphere) and is easily built into the ice matrix (see below). If the sticking probabilities of gaseous H2O2 and H2O on a growing ice surface are similar, we do not expect a fractionation between H2O2 and H2O.
We have evidence from experiments that co–condensation is a reasonable model for the incorporation of H,0, into snow. It is actually possible to measure H2O2 gas–phase concentrations by a cryogenic technique (Reference Jacob, Tavares and KlockowJacob and others 1986). In this method, the air is pulled through a cooled glass cylinder; the water vapour freezes on the cold surface and with it the H2O2 vapour. Jacob checked a possible fractionation, using a cold trap (after the glass cylinder) which removed all remaining water and H2O2; there was no difference between the H2O2 concentrations in the cylinder and in the cold trap. This means that one can determine the gas–phase H2O2 concentration by this method, if the absolute air humidity is known. In another experiment, test gas with known H2O2 concentration and humidity was generated, and H2O2 was measured using the cryogenic method. The measured concentration was close to the expected value.
We successfully applied the cryogenic method at Dye 3 during June 1986. We have performed 40 gas–phase measurements, about ten of them during or immediately after precipitation events. We also monitored the surface-snow H2O2 concentration and found that, within 20% error, the frozen air humidity exhibited the same concentration as the freshly fallen snow. The concentrations of 170—300 ppb fit well with the summer H2O2 level of the core (Fig. 4). During sunny periods, however, the cryogenic technique generally led to higher concentrations in the condensed water vapour, between 400 and 800 ppb. The gas–phase H2O2 concentrations were calculated using the measured water-vapour pressure. They ranged from 0.4 to 1.5 ppb volume. These values agree well with model calculations. Reference Hov and IsaksenHov and Isaksen (in press) calculate a H2O2 concentration of about 0.3 ppb volume for Dye 3 at the end of May. Reference Logan, Prather, Wofsy and McElroyLogan and others (1981) predict about 0.8 ppb volume for this location in summer conditions.
An important feature of co-condensation is the influence of water-vapour concentration. Consequently, the air temperature of snow formation has a strong influence on the relation between atmospheric and snow H2O2 concentration. The saturation water–vapour pressure of ice decreases by at least a factor of 10 when temperature decreases 25 °C. This temperature range is a lower limit for the variations between summer and winter at Siple Station and Dye 3. Thus a constant gas-phase H2O2 concentration would produce snow concentrations ten times higher in winter than in summer. However, the measured summer–snow H2O2 concentration is about five to ten times higher than that of winter snow. Taking into account this temperature effect of co-condensation, we end up with an atmospheric H2O2 summer-to-winter ratio of at least 50. This does not contradict model calculations. The two global tropospheric chemistry models mentioned (Reference Hov and IsaksenHov and Isaksen, in press, and Reference Logan, Prather, Wofsy and McElroyLogan and others 1981) predict strong meridional H2O2 gradients, from high values in low latitudes to low values in polar regions. The drop to low concentrations is very pronounced in the winter hemisphere. This is a consequence of the missing sunlight, which is necessary for the production of the precursors of atmospheric H2O2. Quantitative statements are difficult, because polar locations represent marginal regions in the models, but Logan’s model suggests that summer-to-winter ratios of 50 are not unreasonable.
Firnification
The annual mean concentrations of the Siple Station record exhibit some variations, but no decreasing trend with depth (Fig. 3b). Therefore we assume that the firnification process smooths the initial H2O2 distribution, but does not affect the mean concentrations.
Smoothing of a signal in the firn due to evaporation, gas diffusion and recondensation is typical for “water–related” components like hydrogen and oxygen isotopes. H2O2 is the first chemical impurity in which a similar smoothing can be observed. We have tried to reconstruct the original H2O2 signal in a similar way to Reference JohnsenJohnsen (1977). Diffusion is most effective in the upper firn, due to high porosity and temperature variations (Reference Whillans and GrootesWhillans and Grootes 1985). For the following calculation we therefore assume that diffusion is limited to the upper firn. Then we can reconstruct the original signal for the lower firn. The effect of diffusion on a given isotope or H2O2 signal x(z), z being the depth, can be described in the frequency domain by a Gaussian low-pass filter F(k), k being the wave number, if x(z) is the original signal, y(z) the diffused signal and X(k) and Y(k) their Fourier transforms:
λ is the wavelength and L the (empirical) diffusion length. We adopt from Reference JohnsenJohnsen (1977) a value L = 8 cm of ice. The reconstruction of x(z) requires the inversion of the filter F(k). To avoid the blow-up of high-frequency noise, we take the filter G(k) instead of F−1(k):
ε determines the degree of low-pass filtering. The result of this reconstitution is shown in Figure 5, calculated with ε = 0.15. Further calculations showed that a smaller ε increases the high-frequency noise, but does not affect the annual signal substantially. It is clear that this calculation should not be over–interpreted, but the reconstituted signal at least shows a variability similar to the uppermost, only weakly diffused, annual cycles, and the minima are still always positive. That means that the diffusion length of S cm is a reasonable value for diffusion in the firn not only for δ18O, but also for H2O2.
Influence of melt layers
Melting has an incalculable influence on a chemical impurity concentration, especially if there is an interaction with the gas phase. The melt layers in our Dye 3 record are indicated in Figure 4. Many of these melt layers seem not to affect the H2O2 profile, but there are thin, high H2O2 concentration peaks which all coincide with melt layers. Surface melting can therefore influence the H2O2 concentration strongly. This is not surprising, because H2O, has a very high Henry constant KH. At the freezing point, the value of KH is 5.7 × 105 mol/1 atmospheres (Reference Lind and KokLind and Kok 1986). Assuming Henry equilibrium and an air concentration of 0.5 x 10”−9 atmospheres, corresponding to 0,6 ppb volume, one obtains a melt–water concentration of lOppm. During the refreezing process, a certain amount of H2O2 is built into the ice. The exact ratio can depend on the refreezing conditions. A lower limit for this ratio cice/cwater’ which we cal1 the partition coefficient, was determined by the following experiment: a pure single–ice crystal was produced by means of zone melting of frozen deionized water in a plexiglass cylinder of 10 cm diameter. The melted zone was moved along the cylinder at a velocity of 3 cm per day. A zone of this single crystal was again melted, H2O2 was injected and the zone was moved again along the cylinder. The H2O2 concentration of the melted zone was calculated, with an estimated melt volume of 250 ml. This value was compared to the measured H2O2 concentration of the ice. The partition coefficient was determined as 0.014. With a melt-water concentration of 10ppm and this partition coefficient, the ice concentration is calculated to be 140 ppb, which is close to the “normal” summer concentrations. However, high concentrations can be produced if H2O2 is trapped during refreezing, e.g. in grain boundaries.
The measured partition coefficient of 0.014 for H2O2 is very high compared to other trace species. In an analogous experiment with methylhydroperoxide (CH3OOH), the ice concentration was below the detection limit, which was about three orders of magnitude below the melt–water concentration. For CO2, a partition coefficient at least three orders of magnitude smaller was measured (Reference Neftel, Oeschger, Schwander and StaufferNeftel and others 1983). We conclude from these experiments that H2O2 is easily built into the ice matrix.
CONCLUSIONS
Hydrogen peroxide is found to be one of the clearest seasonal tracers in both Arctic and Antarctic high-accumulation ice cores. A typical summer-to-winter ratio of 5 in the snow concentration corresponds to an atmospheric ratio of about 50. Model calculations of the atmospheric H2O2 distribution confirm this result, and they also predict a concentration level which is in good agreement with the values derived from our in-situ measurements.
Firnification has a smoothing effect on the H5Oj signal. For the Siple Station record, this smoothing can be described by a diffusion length of about 8 cm of ice at the firn—ice transition, which is similar to that of δ18O. The annual mean H2O2 concentrations of the Siple Station core exhibit large variations, but not a significant temporal trend.
The perfect seasonality, the possibility of in-situ measurements, and the small sample volume make hydrogen peroxide a very interesting parameter for ice-core dating.
ACKNOWLEDGEMENTS
We thank the PICO staff for their logistic support during drilling operations, Peter Jacob for valuable discussions and many ideas, K Hänni for the δ18O measurements and Professor Oeschger and Professor Stauffer for continuous encouragement and support. This work was funded by COST Action 611.