Atmospheric Environment 34 (2000) 2529 } 2537 Gas-particle partitioning of PCDD/Fs in daily air samples Rainer Lohmann*, Robert G.M. Lee, Nicholas J.L. Green, Kevin C. Jones Environmental Science Department, Institute of Environmental and Natural Sciences, Lancaster University, Lancaster LA1 4YQ, UK Received 16 July 1999; received in revised form 25 October 1999; accepted 23 November 1999 Abstract Eight short-term (24}48 h) air samples were taken at Lancaster, UK, to study the gas}particle partitioning of PCDD/Fs. Sampling dates in autumn 1997 were selected with a view to minimising temperature #uctuation during the sampling events. RCl DD/Fs (RTEQ) for the "rst 6 samples were 1.1}3.6 pg m\ (15}44 fg TEQ m\), typical of a rural U site; two other samples had &Cl DD/Fs of 18 and 7.9 pg m\, with 320 and 100 fg TEQ m\. The observed U gas}particle distributions varied from 0}34% particle-bound for Cl DD/Fs to '70% for Cl DD/Fs. Measured U particle-bound fractions were compared to theoretical estimates of their distribution based on the Junge}Pankow model using three di!erent reported sets of vapour pressures. The best correlation was obtained using vapour pressures derived from measured GC-retention time indices (Eitzer and Hites, 1988). Plotting log partition coe$cient (K ) versus log sub-cooled liquid vapour pressure (p ) gave excellent correlations with slopes of roughly !1 for all homologue groups. * 2, 3, 7, 8-substituted congeners showed slopes of !1 for the "rst "ve sampling events. It is proposed that kinetic factors at the low ambient temperatures, coupled with additional emissions during the last sampling events resulted in non-equilibrium partitioning. 2000 Elsevier Science Ltd. All rights reserved. Keywords: Gas-particle partitioning; Junge}Pankow; Dioxins; Furans; Vapour pressure 1. Introduction The fate of polychlorinated dibenzo-p-dioxins and dibenzofurans (PCDD/Fs) in the atmosphere is primarily governed by their gas}particle partitioning. Wet and dry deposition, photolysis and reaction with OH radicals act di!erently on gas- and particle-bound PCDD/Fs. Only PCDD/Fs in the gaseous phase are believed to be depleted due to degradation reactions, while the particle properties determine the transport of particulate-bound PCDD/Fs away from sources. There are few reported PCDD/F gas}particle distribution studies to date, probably because of the analytical di$culties of determining the ultra-trace levels of PCDD/Fs in ambient air. These very low levels have meant that previous studies have taken air samples over * Corresponding author. Tel.: #44-1524-593972; fax: #441524-593985. E-mail address: [email protected] (R. Lohmann) sampling periods of several days to weeks (Eitzer and Hites, 1989; Hippelein et al., 1996; Kaupp and McLachlan, 1999; Lee and Jones, 1999), giving &averaged' partitioning data for di!erent temperatures, air mass origins, etc. In this study we wanted to obtain partitioning data for the full suite of di- to octa-CDD/Fs with a series of short-term (24 or 48 h) samples at Lancaster, UK, in autumn 1997. Sampling events were chosen to minimise sampling artefacts, notably temperature #uctuation and air mass origin during sampling. An adsorptive partitioning model developed by Junge}Pankow (Junge, 1977; Pankow, 1987) is often used to calculate the theoretical partitioning of semi-volatile organic compounds (e.g. van Pul et al., 1998). However, a discrepancy between predicted and measured particle-bound fractions has been observed, possibly due to uncertainties in the sub-cooled liquid vapour pressure of PCDD/Fs (Lee and Jones, 1999). We therefore compared three di!erent reported datasets of PCDD/F vapour pressures for our measured gas}particle distributions of PCDD/Fs. The di!erent vapour pressure data used were obtained by (i) the gas-phase saturation method by Rordorf (1987); 1352-2310/00/$ - see front matter 2000 Elsevier Science Ltd. All rights reserved. PII: S 1 3 5 2 - 2 3 1 0 ( 9 9 ) 0 0 5 1 5 - 4 2530 R. Lohmann et al. / Atmospheric Environment 34 (2000) 2529}2537 (ii) GC-retention index data by Eitzer and Hites (1988) and (iii) a physico-chemical prediction model by Govers and Krop, (1998). Vapour pressure data of the latter two were used for log K !log p correlations. * In summary, the objectives of the study were to: (i) use sensitive analytical procedures to quantify the full range of PCDD/Fs in both the gas and particle phase of shortterm air samples; (ii) investigate their partitioning behaviour using the Junge}Pankow adsorption model. This required us to compare the suitability of 3 separate datasets reporting (sub-cooled liquid) vapour pressures; (iii) consider the in#uence of various factors (temperature, air mass origin, etc.) on the partitioning and (iv) comment on the suitability/adequacy of the Junge}Pankow adsorption approach for inclusion in atmospheric transport models. 2. Experimental section ing followed by fractionation on basic alumina (see Lohmann et al., 1999a for more details). The particulate fraction was put through an additional carbon column clean-up step. The PUF plugs were spiked with the 17 C -2, 3, 7, 8-substituted congeners and 3 C !Cl DD/F congeners prior to sampling. Be fore extraction the GFFs were spiked with the 20 labelled congeners described above. Analysis was performed by HRGC-HRMS using a HP6890 GC connected to a Micromass Autospec Ultima, operated at a resolving power of &10,000. Homologue groups were quanti"ed on a 30 m DB5-column and congener-speci"c data was obtained using a 60 m SP-2331 column. Average recoveries for the 2, 3, 7, 8-substituted congeners ranged from 70}95%; recoveries for C -2, 8-DiCDF, C -2, 7 DiCDD and C -2,3,7-TriCDD were between 45 and 60%. The total suspended particulate matter (TSP) was measured with an additional particulate sampler; GFF sheets were equilibrated in controlled humidity 24 h before and after sampling and weighed. 2.1. Air sampling 2.3. Quality control Eight air samples (775}1252 m) were taken at Lancaster University's "eld station (5432N, 2345W) on the northwest coast of the UK during November and December 1997. Sampling events were chosen to minimise #uctuations in the ambient temperature (i.e. during high-pressure systems) with sampling times kept as short as possible to reduce sampling artefacts due to changes in atmospheric conditions and PCDD/F concentrations. 2 or 3 hi-volume air samplers were run concurrently through each sampling event to allow collection of su$cient air volumes for the eight separate samples. Graseby hi-vols were used, equipped with a Whatman glass "bre "lter (GFF, 10 cm diameter) and a polyurethane foam plug (PUF, 5cm length, 6.25 cm diameter). Volumetric sampling #ows were on average 0.22 m min\ (0.15}0.26 m min\). The samplers were calibrated at the beginning and end of each sampling programme and showed no variation in the air #ow over the sampling period. 2.2. Analytical procedure GFFs were combusted overnight and sealed in aluminium foil prior to use. PUF plugs were pre-extracted in DCM for 16 h, vacuum-dried in dessicators and stored in solvent-rinsed glass jars prior to usage. Sampling modules were assembled and taken apart immediately prior and after deployment in the "eld. Each sample code (A-H) consisted of PUFs/GFFs combined from 3 hi-vols (except samples A and E - 2 hi-vols) employed concurrently; the combined PUFs and combined GFFs were analysed separately. PUF plugs were extracted with DCM for 16 h, GFFs were extracted with toluene for 16 h. The extracts were cleaned up by acid silica re#ux- Field, laboratory blanks and reference soils were routinely incorporated in the analytical procedure. Method detection limits were 0.5 pg sample\ for the 2, 3, 7, 8-substituted tetra- to hexa CDD/Fs, 1 pg sample\ for the hepta-congeners and OCDF and 5 pg sample\ for OCDD. Detection limits were derived from the blanks and quanti"ed as the sum of the baseline of the noise or as the mean concentration in the blank plus three times the standard deviation of the mean concentration. In the summer of 1997, "ve air samplers (each taking &700 m) were employed concurrently at the Lancaster site. The relative standard deviations of R2, 3, 7, 8-substituted congeners and homologue groups were 10 and 11%, respectively (Lohmann et al., 1999a). Combined daily samples B#C and G#H were compared to additional, simultaneously sampled two-day samples: di!erences for 2,3,7,8-substituted congeners and Cl DD/Fs averaged 10%. Breakthrough from the "rst U PUF to a second PUF plug was investigated in summer samples with &1000 m and (10% of any congener found on the second PUF. 2.4. Sampling artefacts For hi-vol air sampling, gas and particulate phase are operationally de"ned: the compounds retained by the GFF as &particulate-bound' and compounds trapped by the PUF as vapour phase. Known hi-vol sampling artefacts include: (i) particle blow-o! from the GFF, (ii) adsorption to the GFF (iii) &stripping' of compounds from the particle phase onto the PUF. Pankow and Bidleman (1992) noted that changes in the analytes' ambient air concentration and/or temperature during the 3}4.12 808 1.5$2.5 88% * 26 Scotl.}Scand. 320 2}3.12 830 !0.3$2.5 100% 0.3 29 Scotl. 32 22}24.11 1252 7$2.5 90% 3.8 22 France}S-Engl. 44 21}22.11 971 7$3.5 89% * 33 S-Engl. 44 G F E D C 20}21.11 1127 7.3$2.5 78% * 30 Ireland}Germ. 33 Kutz et al. (1990). Sampling dates, air volumes, meteorological parameters, TSP-levels, air mass origins and RTEQ-values are given in Table 1. Samples A}F showed low RTEQ (I-TEQ, Kutz et al., 1990) concentrations, typical for a rural site, with 15}44 fg TEQ m\. Samples G and 17}19.11 1184 12.5$3 87% 2.5 22 France}S-Engl. 15 3.1. Air concentrations Sampling date Air volume (m) Temperature (3C) Rel. humidity Rain (mm) TSP (lg m\) Air mass origin RTEQ (fg m\) 3. Results and discussion B p "p ;exp(!*H/R;(1/¹!1/¹3) (2) * * where R is the universal gas constant (8.3143 J\ mol K\) and *H the enthalpy of vaporisation (in J\ mol). *H was calculated based on work by Govers et al. (1995). Homologue group vapour pressures were calculated by averaging the available congener speci"c data for each homologue group. A ln (p /p )"6.8(¹ !¹)/¹, (1) * 1 where ¹ is the compounds' melting point (K). However, it is recognised that there is uncertainty over how appropriate the conversion factor of 6.8 is for PCDD/Fs (Hinckley et al., 1990). Eitzer and Hites (1988) developed a formula relating retention time indices (RI) for PCDD/Fs on a non-polar GC-column to measured vapour pressures. We took the RIs of Donelly et al. (1987) and Hale et al. (1985) and applied the equation by Eitzer and Hites (1988) to generate the p values. Govers and * Krop (1998) used a predictive model (SOFA) based on a few physico-chemical properties to derive a full suite of properties for all individual PCDD/Fs, including p3 . * Govers and Krop p -values were temperature-corrected * according to the integrated Clausius}Clapeyron equation: Sample code Data for PCDD/Fs have been determined by Rordorf (1987,1989), Eitzer and Hites (1988) (corrected in 1998), and Govers and Krop (1998) and were corrected for the mean sampling temperature. Rordorf (1987,1989) reported a series of vapour pressures of the solid phase, p , 1 based on the gas saturation method. We converted these data to sub-cooled liquid vapour pressure, p , at the * ambient temperature, ¹ (K), according to an empirical relationship based on work by Mackay et al. (1982): Table 1 Sampling dates, meteorological parameters, TSP-levels, air mass origins and the &TEQ of the gas}particle distribution study at Lancaster, UK 2.5. Vapour pressure 19}20.11 885 10.5$1.5 82% 6.3 40 France}S-Engl. 18 H sampling period, both leading to adsorption to or desorption of particulate-bound analytes trapped on the GFF, could result in the measured gas}particle distribution not being representative of equilibrium partitioning. It was the intention of this study to minimise these sampling errors by collecting air samples over short periods of time during stable meteorological conditions. 2531 4}5.12 775 2.5$1.5 88% 0.2 31 Scotl.}Ireland 100 R. Lohmann et al. / Atmospheric Environment 34 (2000) 2529}2537 2532 R. Lohmann et al. / Atmospheric Environment 34 (2000) 2529}2537 H had a marked increase in RTEQ, with 320 fg TEQ m\ and 100 fg TEQ m\ respectively. RCl } DD/Fs varied from 1.1}3.6 pg m\ for samples A}F, up to 18 pg m\ (sample G) and 8 pg m\ for sample H. The contribution of the di!erent congeners to the RTEQ was quite consistent; 2, 3, 4, 7, 8-PeCDF was the main contributor, at &25% of the RTEQ. 1, 2, 3, 7, 8-PeCDD was the only other congener contributing more than 10%. Sample G was di!erent to the others, with a much higher PCDF contribution. together with the fraction that was particulate bound. The PCDD/Fs show a big range in their gas}particle distribution, with 0}34% of Cl } DD/Fs, 13}97% of Cl } DD/Fs and '70% of Cl } DD/Fs particulate-bound in these wintertime samples. A temperature e!ect is most pronounced for the Cl DD/Fs, which are '90% particle-bound for sam ples F-H (mean temperatures (33C), but generally )50% for samples A and B (mean temperatures '103C). 3.2. Gas}particle partitioning 3.3. Junge}Pankow adsorption plots Table 2 presents the air concentrations of the 2, 3, 7, 8substituted congeners and the homologue groups, An adsorptive partitioning model, based on work by Junge (1977) and Pankow (1987), is often used to predict Table 2 Air concentrations (fg m\) of the 2,3,7,8-substituted congeners and the homologue groups measured at Lancaster and the fraction which was particle -bound (in brackets) Sample PCDFs 2, 3 ,7 ,81, 2, 3, 7, 82, 3, 4, 7, 81, 2, 3, 4, 7, 81, 2, 3, 6, 7, 81, 2, 3, 7, 8, 92, 3, 4, 6, 7, 81, 2, 3, 4, 6, 7, 8 1, 2, 3, 4, 7, 8, 9 OCDF PCDDs 2, 3, 7, 81, 2, 3, 7, 81, 2, 3, 4, 7, 81, 2, 3, 6, 7, 81, 2, 3, 7, 8, 91, 2, 3, 4, 6, 7, 8 OCDD Cl DFs V Cl DFs Cl DFs Cl DFs Cl DFs Cl DFs Cl DFs Cl DDs V Cl DDs Cl DDs Cl DDs Cl DDs Cl DDs Cl DDs RCl DD/Fs U RTEQ A B C D E F G H 6.5 8.4 7.1 10 7.7 2.6 11 35 6.0 37 (0.21) (0.28) (0.51) (0.72) (0.73) (0.92) (0.84) (0.94) (0.96) (0.97) 9.3 12 12 12 9.3 4.6 13 31 6.4 42 (0.19) (0.43) (0.68) (0.82) (0.86) (0.81) (0.89) (0.94) (0.96) (0.97) 9.1 22 15 52 27 3.7 22 170 35 260 (0.54) (0.74) (0.79) (0.97) (0.95) (0.94) (0.96) (0.99) (0.99) (1.00) 18 31 26 40 29 4.4 34 98 16 82 (0.51) (0.74) (0.87) (0.94) (0.95) (0.94) (0.95) (0.98) (0.98) (0.98) 18 28 25 27 26 3.4 28 72 9.2 45 (0.36) (0.61) (0.78) (0.94) (0.93) (0.94) (0.96) (0.99) (0.98) (0.99) 12 20 16 17 14 3.0 18 38 7 23 (0.62) (0.91) (0.94) (0.95) (0.96) (0.80) (0.93) (0.97) (0.69) (0.95) 95 280 230 360 280 26 300 880 120 460 (0.90) (0.97) (0.99) (0.98) (0.99) (0.95) (0.98) (0.99) (0.99) (0.99 33 75 58 85 69 6.9 79 260 33 230 (0.62) (0.93) (0.95) (0.98) (0.98) (0.91) (0.97) (0.99) (0.99) (0.99) 0.7 3.7 3.3 10 8.1 120 400 (0.17) (0.36) (0.75) (0.82) (0.85) (0.97) (0.97) 1.2 4.1 3.8 8.6 6.7 75 270 (0.58) (0.63) (0.93) (0.89) (0.92) (0.96) (0.97) 1.6 7.3 7.7 16 14 160 520 (0.55) (0.81) (0.94) (0.96) (0.98) (0.99) (0.99) 2.0 9.5 12 24 18 220 670 (0.49) (0.89) (0.98) (0.98) (0.98) (0.99) (0.98) 1.9 15 14 30 24 260 690 (0.35) (0.80) (0.99) (0.97) (0.98) (0.99) (0.99) 2.1 12 12 22 22 220 590 (0.58) (0.96) (0.95) (0.93) (0.95) (0.97) (0.95 14 59 48 80 67 530 1200 (0.88) (0.96) (0.97) (09.5) (0.97) (0.97) (0.98) 4.8 26 28 54 45 560 1900 0.58) (0.96) (0.98) (0.98) (0.98) (0.98) (0.98) 5400 550 400 330 310 190 (0.01) (0.12) (0.34) (0.8) (0.97) (0.98) 4400 800 520 320 260 140 (0.04) (0.08) (0.23) (0.63) (0.95) (0.99) 3000 490 330 2000 140 66 (0.03) (0.15) (0.47) (0.90) (0.99) (0.95) 19000 (0.14) 3200 (0.29) 4000 (0.85) 3400 (0.97) 3000 (0.99) 1600 (0.99) 180 71 170 210 310 450 3130 (0.87) 44 (0.05) (0.11) (0.36) (0.84) (0.97) (0.99) 180 99 270 320 560 530 3640 (0.88) 44 (0.04) (0.07) (0.20) (0.67) (0.95) (1.00) 120 55 100 160 220 400 2230 (0.82) 32 (0.06) (0.18) (0.61) (0.95) (0.96) (0.97) 3800 410 200 110 86 62 (0.00) 3100 (0.16) 320 (0.13) 180 (0.51) 100 (0.77) 84 (0.94) 63 (0.01) (0.05) (0.14) (0.47) (0.91) (0.97) 77000 (0.01) 380 (0.09) 220 (0.28) 180 (0.71) 280 (0.98) 360 (1.00) 160 50 92 68 110 220 1390 15 (0.04) (0.04) (0.28) (0.47) (0.82) (0.97) (0.03) (0.06) (0.22) (0.44) (0.89) (0.96) (0.42) (0.17) (0.41) (0.69) (0.93) (0.99) 150 44 72 48 94 140 1100 (0.62) 18 330 46 130 100 190 310 2550 (0.72) 33 Values in italics were calculated assuming non-detects as half the detection limit. 350 (0.06) 490 (0.34) 1300 (0.81) 1200 (0.95) 1000 (0.96) 1100 (0.97) 18100 (0.91) 320 (0.97) 25000 (0.03) 1200 (0.10) 1100 (0.45) 850 (0.92) 700 (0.99) 450 (0.99) 780 190 370 510 620 1100 7880 100 (0.02) (0.10) (0.45) (0.95) (0.97) (0.98) (0.93) R. Lohmann et al. / Atmospheric Environment 34 (2000) 2529}2537 2533 the gas}particle distribution of semi-volatile organic compounds: 3.4. Log K -log p plots * % particulate"c;a /(p3 #c;a ) * The gas}particle partitioning coe$cient, K , was cal culated for all the 2, 3, 7, 8-substituted congeners and the homologue groups using Eq. (4), where: (3) where a is particle surface area per volume of air and c a constant which depends on the heat of condensation and molecular properties. Junge (1977) assumed c"0.172 Pa;m for high molecular weight organics and has been used in this study for PCDD/Fs. Particle surface areas often used in the literature are in the range of 4.2;10\ (clean continental background), 1.5;10\ (rural conditions) and 1.1;10\ m/m (urban) (e.g. Bidleman, 1988). Each value has been used to generate predicted partition curves for background, rural and urban sites. These are plotted together with data points from samples A}H in Fig. 1. Measured TSP-concentrations at Lancaster (yearly average of &30 lg m\) suggest that Lancaster is a background site, in line with its geographical position and the RTEQ found for the "rst 6 samples (Lohmann and Jones, 1998), and our data might be expected to be best represented by the rural partition curve. The three graphs comprising Fig. 1 show our measured data set plotted against the p values determined by * Rordorf, Eitzer and Hites and Govers and Krop, respectively. A good "t of the measured data with the predicted rural curve can be seen for Cl DD/Fs (p * (10\ Pa) and for the Cl DD/Fs (p '10\ Pa) on * all three graphs. However, in Fig. 1a (Rordorf's p ) the * intermediate PCDD/Fs (Cl } DD/Fs) spread to both sides of the predicted curve for a rural site. Fig. 1b, using p from Eitzer and Hites, shows a tight grouping of all * our measured data. Most data points fall close to the rural curve, although the less volatile PCDD/Fs tend towards what is predicted for a more urban site. In contrast, p data from Govers and Krop spreads most * data points to both sides of the predicted curve for a rural site while following the overall shape of the partitioning curve. Vapour pressures derived from GC-retention times have generally been successfully used for PCBs, PAHs and PCNs, which suggests that this method is the closest to &directly' measuring a compounds' vapour pressure and the temperature dependency of p (de Site, 1997). * However, a systematic o!set of p derived this way * was reported by Hinckley et al. (1990), based on di!erences in activity coe$cients of the standard compounds. This correction will be more important for the higher chlorinated congeners, which could a!ect the lack of overlap seen in Fig. 1b. Nevertheless the most reliable dataset appears to be that measured by Eitzer and Hites (1988). Fig. 1b shows in general a good agreement between predicted (based on the Junge}Pankow model) and measured particle-bound fraction for a rural site. K "(F/A)/TSP, (4) with F and A the PCDD/F concentrations on the GFF and on the PUF, respectively, and TSP in lg m\. Log K was plotted against the temperature corrected log p : * log K "m ;log p #b , * (5) where is m is the slope and b the y-intercept of the trendline (Yamasaki et al., 1982). The data for each sample are presented in Table 3. It shows a marked di!erence between the homologue groups and the 2, 3, 7, 8-substituted congeners. All homologue groups were highly signi"cantly (at P)0.01) correlated with p , * whereas only the "rst 5 regressions with the 2, 3, 7, 8substitued congeners were signi"cant (at P)0.01), regardless of which set of vapour pressures were used (i.e. obtained by GC-retention data or the Govers and Krop predictive model). Comparing the regression coe$cients for the measured with the predicted p data showed that * correlations were highest for the p data derived by * Eitzer and Hites (1988) (signi"cant at P)0.05). This further con"rms that the dataset derived from GC-retention indices most accurately re#ects our measured PCDD/F partitioning. Fig. 2 shows the log K !log p * plot for all the homologue groups and 2, 3, 7, 8-substituted congeners in the 8 samples, excluding values where PCDD/F concentrations were below detection limit. Virtually all homologue group data points fall on one straight line (&best "t': b "!6.0; m "!1.0; r"0.90), while the 2, 3, 7, 8-substituted congeners with the lowest vapour pressures show a di!erent partitioning (&best "t': b "!4.1; m "!0.68; r"0.64). 3.5. Slope and intercept of regressions with GC-retention time p * All homologue groups and the "rst 5 correlations with the 2, 3, 7, 8-substituted congeners have slopes of the log K !log p regressions lines which were, on average, * close to !1 (!0.95 for the 2, 3, 7, 8s; !1.04 for the homologue groups). A slope of near !1 can be expected for gas}particle distributions in equilibrium (Pankow and Bidleman, 1992). Our regressions gave a mean yintercept of !5.5 (!4.2 to !7.0) for the 2, 3, 7, 8substituted congeners (samples A}E) and !6.0 (!4.9 to !6.8) for the homologue groups, similar to other reported trendlines (but with di!erent slopes): Eitzer and Hites (1989) found m "!0.78 and b "!5.7 at a site in urban Bloomington, Indianapolis, and values of m "!0.70 and b "!5.5 have been 2534 R. Lohmann et al. / Atmospheric Environment 34 (2000) 2529}2537 Fig. 1. Junge}Pankow plot with measured and predicted PCDD/F distributions based on sub-cooled liquid vapour pressure data presented by (a) Rordorf, (b) Eitzer and Hites and (c) Govers and Krop. R. Lohmann et al. / Atmospheric Environment 34 (2000) 2529}2537 2535 Table 3 Calculated log K !log p trendline data with 2 di!erent sets of vapour pressures * 2, 3, 7, 8s A B C D E F G H GC-ret. Intercept Slope Regression n"17 !5.77 !0.98 0.91 n"15 !4.89 !0.77 0.90 n"13 !5.53 !0.99 0.93 n"13 !4.23 !0.71 0.84 n"12 !7.04 !1.29 0.98 n"14 !2.08 !0.28 0.27 n"17 !1.32 !0.25 0.35 n"14 !3.36 !0.57 0.69 Predict. Intercept Slope Regression !5.09 !0.71 0.86 !4.42 !0.58 0.88 !4.80 !0.73 0.84 !3.75 !0.54 0.78 !5.80 !0.90 0.89 !1.73 !0.19 0.21 !0.84 !0.14 0.20 !2.88 !0.42 0.63 Homolog. GC-ret. Intercept Slope Regression A n"11 !5.30 !0.90 0.95 B n"12 !6.29 !1.05 0.98 C n"12 !6.10 !1.10 0.87 D n"12 !6.40 !1.13 0.98 E n"12 !6.51 !1.18 0.97 F n"12 !5.80 !0.95 0.89 G n"12 !4.89 !0.86 0.86 H n"12 !6.75 !1.18 0.94 Predict. Intercept Slope Regression !4.66 !0.63 0.85 !5.26 !0.69 0.91 !5.11 !0.75 0.86 !5.27 !0.76 0.92 !5.21 !0.76 0.86 !4.82 !0.65 0.88 !3.90 !0.57 0.78 !5.43 !0.78 0.87 GC-retention data from Eitzer and Hites (1988). Model predicted data from Govers and Krop (1998). Fig. 2. Log K -log p plot for homologue groups and 2, 3, 7, 8-substituted congeners using p measured by GC-retention data by Eitzer . * * and Hites (1988). 2536 R. Lohmann et al. / Atmospheric Environment 34 (2000) 2529}2537 reported for rural Germany (see Lohmann and Jones, 1998). 2, 3, 7, 8-substituted congeners in samples F, G and H showed a di!erent behaviour compared to the other 5 samples. The log K !log p regression coe$cients * were not signi"cant and the slopes were di!erent from the other samples. This indicates that the gas and particulate phases were not in equilibrium when sampled. As noted earlier, samples G and H had high PCDD/F concentrations, suggestive of additional emissions. Although their TSP values were no higher than for the other samples, air masses for samples F}H came from the North, possibly resulting in a di!erent type of particles in the air mass sampled, compared to samples A}E. Interestingly, the homologue groups showed equilibrium partitioning, whereas the 2, 3, 7, 8-substituted congeners did not. Another possibility is that the di!erent behaviour of the cold temperature samples could be explained by sampling artefacts or the analytical uncertainties in accurately determining the amounts of the least volatile congeners in the gas phase. However, samples G and H exhibited the two highest PCDD/F concentrations in this sampling set, making them the most reliable measurements. Low ambient temperature further minimised sampling artefacts such as &stripping o!' analytes from the "lter, while general sampling artefacts a!ected all samples similarly. However, the partitioning of OCDD/F seemed to be a!ected by sampling problems in all samples (see the 2 leftmost points of each sample in Fig. 2), but } even excluding OCDD/F } the trendlines showed a di!erent sampling behaviour for samples F, G and H. Reasons other than di!erent air mass origin, particle properties or analytical/sampling uncertainties must have caused this apparent di!erence in partitioning: the most notable characteristic of these samples is that the averaged ambient temperatures were lower (around 03C) than for samples A}E (7}133C). Many PCDD/Fs sources are combustion-derived and there can therefore be seasonality to ambient air levels, with winter (lower temperature) concentrations higher than those in summer (Lohmann and Jones, 1998; Lee et al., 1999; Lohmann et al., 1999a,b). It seems most likely that the lower temperature resulted in further emissions of PCDD/Fs to the air mass from seasonally dependent combustion-related sources and that this } in some way } resulted in nonequilibrium partitioning. 3.6. Junge}Pankow adsorption model in atmospheric transport models An organic carbon-based absorption model has been proposed recently as an alternative approach for modelling gas}particle partitioning (Finizio et al., 1997). At present there are no measured octanol}air partition constants (K ) for PCDD/Fs available and a number of assumptions have to be made to estimate their temper- ature-dependency (Lee and Jones, 1999). However, the measured gas}particle PCDD/F partitioning in this study agreed well with the Junge}Pankow model, using p data derived from GC-retention times by Eitzer and * Hites (1988). The measured data could generally be modelled to within a factor of 1.2 using this approach and we consider this to be extremely encouraging. 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