Abstract
Background: Epidemiologic studies of fine particulate matter [aerodynamic diameter ≤ 2.5 μm (PM2.5)] typically use outdoor concentrations as exposure surrogates. Failure to account for variation in residential infiltration efficiencies (Finf) will affect epidemiologic study results.
Objective: We aimed to develop models to predict Finf for > 6,000 homes in the Multi-Ethnic Study of Atherosclerosis and Air Pollution (MESA Air), a prospective cohort study of PM2.5 exposure, subclinical cardiovascular disease, and clinical outcomes.
Methods: We collected 526 two-week, paired indoor–outdoor PM2.5 filter samples from a subset of study homes. PM2.5 elemental composition was measured by X-ray fluorescence, and Finf was estimated as the indoor/outdoor sulfur ratio. We regressed Finf on meteorologic variables and questionnaire-based predictors in season-specific models. Models were evaluated using the R2 and root mean square error (RMSE) from a 10-fold cross-validation.
Results: The mean ± SD Finf across all communities and seasons was 0.62 ± 0.21, and community-specific means ranged from 0.47 ± 0.15 in Winston-Salem, North Carolina, to 0.82 ± 0.14 in New York, New York. Finf was generally greater during the warm (> 18°C) season. Central air conditioning (AC) use, frequency of AC use, and window opening frequency were the most important predictors during the warm season; outdoor temperature and forced-air heat were the best cold-season predictors. The models predicted 60% of the variance in 2-week Finf, with an RMSE of 0.13.
Conclusions: We developed intuitive models that can predict Finf using easily obtained variables. Using these models, MESA Air will be the first large epidemiologic study to incorporate variation in residential Finf into an exposure assessment.
Keywords: air exchange, attenuation, deposition, exposure misclassification, penetration, ventilation
Epidemiologic studies have consistently linked exposure to particulate matter (PM) air pollution with adverse health effects (Pope and Dockery 2006). Early studies of long-term exposure measured concentrations at relatively few locations to investigate the health impacts of concentration differences between cities. Recent studies have used more sophisticated methods to improve the spatial resolution of exposure estimates (Health Effects Institute 2010).
Despite these improvements, most epidemiologic studies still assume that outdoor concentrations represent personal exposure to PM of outdoor origin, even though individuals spend most of their time indoors. Several studies have demonstrated that fine PM [aerodynamic diameter ≤ 2.5 μm (PM2.5)] infiltration efficiency (Finf), defined as the fraction of the outdoor concentration that penetrates indoors and remains suspended, varies between communities, between homes, and over time within homes (Chen and Zhao 2011). Failure to account for this potential source of exposure variation in epidemiologic studies may be a source of exposure misclassification that could limit our ability to accurately estimate the health risks of long-term PM exposure (Sarnat et al. 2007).
Multiple methods have been developed for estimating Finf, a variable that depends on the air exchange rate, PM loss rate (the rate at which PM is removed from the air by deposition, filtration, and so forth), and penetration efficiency (the fraction of PM that penetrates the building envelope as outdoor air comes indoors). The use of sulfur or sulfate as an outdoor PM2.5 tracer is the most common method for estimating Finf. Sulfur is a useful tracer because it has few indoor sources and has infiltration characteristics roughly similar to PM2.5 (Sarnat et al. 2002). Therefore, in the absence of indoor sulfur sources, the indoor/outdoor (I/O) sulfur ratio provides a good estimate of Finf for nonvolatile PM2.5 components.
Unfortunately, methods for estimating Finf in residences require indoor and outdoor pollution sampling, which makes estimating Finf among large populations infeasible. To overcome this challenge, some investigators have developed Finf prediction models (Clark et al. 2010; Hystad et al. 2009; Koenig et al. 2005; Meng et al. 2009). Although the models have shown promise, they have generally been developed for individual cities using relatively small sample sizes and therefore may not be transferable to other locations.
The Multi-Ethnic Study of Atherosclerosis and Air Pollution (MESA Air) is a prospective cohort study of the relationship between long-term exposure to PM2.5, subclinical cardiovascular disease, and clinical outcomes (Kaufman et al. 2012). More than 6,000 participants between 45 and 84 years of age will be followed over approximately 10 years for cardiovascular disease events and mortality, and subcohorts are being assessed for subclinical cardiovascular disease progression. In this article, we describe the development of models for predicting Finf on a 2-week basis for every study home. These Finf estimates will be combined with outdoor PM2.5 concentration estimates and individual time–location patterns to estimate every participant’s long-term exposure to PM2.5 of outdoor origin (Cohen et al. 2009).
Methods
Study design. Most MESA Air participants were recruited from the main MESA study (Bild et al. 2002), which includes six communities: Baltimore City and Baltimore County, Maryland; Chicago, Illinois; Forsyth County (Winston-Salem), North Carolina; Los Angeles County, California; New York, New York; and St. Paul, Minnesota. To enhance exposure heterogeneity in MESA Air, additional participants were recruited from two areas in the Los Angeles basin (coastal Los Angeles and an area ~ 90 km inland near Rubidoux in western Riverside County) and in Rockland County, New York (~ 40 km north of New York City). For this analysis, the additional Los Angeles area participants were combined with Los Angeles County participants recruited from MESA. Primarily because of differences in housing characteristics, Rockland County participants were considered separately from New York City participants. Thus, we considered seven study communities. All of the participating centers’ institutional review boards approved the study, and all study participants gave written informed consent before data collection.
The exposure assessment approach in MESA Air has been previously described (Cohen et al. 2009). The overarching goal is to develop accurate estimates of participants’ outdoor-origin PM2.5 exposure over the 10-year study period (Kaufman et al. 2012). It is not feasible to make ongoing residential or personal concentration measurements for the entire study. Therefore, MESA Air makes use of a modeling approach, in which a limited number of measurements in each study community and at a subset of participants’ homes are used to develop models to estimate both outdoor concentrations and Finf across the entire study population. Other reports have focused on the outdoor concentration prediction approaches (Sampson et al. 2011; Szpiro et al. 2010); this article addresses the estimation of Finf for this cohort.
Data collection. Every participant completed the MESA Air Questionnaire (henceforth “main questionnaire”) at recruitment, and this questionnaire was repeated during follow-up calls when participants indicated a change of residence. This questionnaire was used to gather information on residence characteristics and resident behaviors related to Finf, including building type, presence/use of air conditioning (AC), window opening, and use of air filters/cleaners. For behaviors that vary seasonally, we asked participants about typical behavior in the previous summer and winter.
Between March 2006 and July 2008, a subset of homes underwent I/O residential pollution sampling. Details of sample collection can be found in Cohen et al. (2009). In brief, outdoor sampling equipment was usually placed in the participant’s back yard or patio, away from all structures. When this was not possible (e.g., in the case of high-rise apartments), outdoor samplers were extended approximately 1 m out an available window and the window sealed with weather stripping. Indoor sampling equipment was placed in the main activity room away from pollution sources and ventilation systems. Homes were selected to cover the geographic area of each community and to represent a range of proximities to major roads, and only nonsmoking households were selected for I/O sampling, because smoking is a weak indoor sulfur source (Koutrakis et al. 1992). Each sampling period was nominally 2 weeks in duration, and many homes were monitored twice, usually in different seasons. The concentrations of 48 elements in the PM2.5 Teflon filter samples were quantified by X-ray fluorescence (Cooper Environmental Services, Portland, OR, USA). Finf was calculated as the I/O ratio of 2-week average sulfur concentrations. The estimated precision of sulfur measurements (calculated as the relative percent difference of duplicate samplers divided by √–2) was 3.7%.
Participants whose homes had paired I/O sampling were also asked to complete an infiltration questionnaire, for which the completion rate was approximately 90%. Unlike the main questionnaire, the infiltration questionnaire focused on residence characteristics and resident behaviors during the 2-week period of I/O sampling. In addition, the infiltration questionnaire asked questions about potential indoor sources of PM2.5 (e.g., cooking) and sulfur (e.g., kerosene heaters).
All MESA Air home addresses were geocoded based on the Dynamap 2000 TeleAtlas road network (TeleAtlas, Menlo Park, CA, USA) using ArcGIS (version 9.2; ESRI, Redlands, CA, USA) (Cohen et al. 2009), and distances to the nearest major roads were calculated. Outdoor temperatures and precipitation during each 2-week period were obtained from the National Oceanic and Atmospheric Administration (2011).
Data analysis and model building. After data cleaning [described in detail in Supplemental Material, p. 3 (http://dx.doi.org/10.1289/ehp.1104447)], there were 526 I/O sulfur pairs (from 353 homes) for analysis and model building. For each valid Finf observation, we estimated the contribution of infiltrated and indoor-generated PM2.5 to the total indoor concentration (described in detail in Supplemental Material, p. 3). Because our goal was to predict Finf across the MESA Air cohort, we constructed our models using predictors that were available for every participant (henceforth “generalizable models”). We constructed season-specific models under the assumption that the Finf predictors and their model coefficients would vary between seasons. To explore the consistency of predictors across communities, we first constructed season-specific Finf models for each community before developing season-specific models using data from all communities. We categorized each 2-week period into a “warm” or “cold” season based on the average outdoor temperature (> 18°C and ≤ 18°C, respectively). We used 18°C as the cutoff because it was supported by the data (see Supplemental Material, Figure 1) and because it is commonly used in heating- and cooling-degree day calculations (Quayle and Diaz 1980).
We focused on predictors that have been previously associated with Finf, including outdoor temperature, building type, air cleaner/filter use, AC use, window opening, and use of forced-air heat. A correlation between residence age and Finf has also been reported (Lachenmyer and Hidy 2000); however, building age was not known or not reported for nearly 13% of the MESA Air homes, so we did not include it as a potential predictor. We also evaluated the presence of an attached garage, double-pane windows, and storm windows as potential predictors of Finf, although these variables have not been associated with Finf previously. In addition, proximity to major roads was included as a potential predictor because roadway noise might be correlated with window opening (Ohrstrom et al. 2006) and/or window quality (Klaeboe et al. 2004). Some potential predictors (e.g., window opening frequency) were coded as both an ordinal variable and as several binary variables with different cut-points. Outdoor temperature was coded as both continuous and binary with different cut-points. In total, we screened 84 potential predictors of Finf in the generalizable models. We also considered several interactions with outdoor temperature. The details of the model building procedure are presented in the Supplemental Material, p. 4 (http://dx.doi.org/10.1289/ehp.1104447).
Generalizable model performances were assessed, and the “best” models were selected, using a 10-fold cross-validation (CV) method (Hastie et al. 2001) Each data set (season) being modeled was divided into 10 approximately equal-size groups. Because some homes were monitored twice in the same season, both measurements from a single home in a given season were placed in the same group. The model was then fit based on data from nine groups, and the estimated coefficients were used to predict Finf for all observations in the excluded group. This procedure was repeated until predictions for all groups had been generated using SAS software (version 9.3; SAS Institute Inc., Cary, NC, USA). We calculated the CV R2 and the CV root mean square error (RMSE) by comparing predicted and measured Finf. To assess the potential for the models to predict Finf outside of MESA Air, we also conducted a more conservative leave-one-community-out CV. Unless otherwise stated, CV results will be those from the 10-fold CV.
We evaluated the models’ robustness and representativeness in three ways. First, we compared the generalizable models with models that were developed using the same 84 potential predictors, plus 49 additional infiltration questionnaire predictors that were specific to the 2-week I/O sampling period (henceforth “2-week specific models”). This comparison provided information on the loss of predictive power introduced by a lack of temporal specificity in the generalizable models. Second, after the predictive models were developed, we added possible indoor air pollution sources (presence of pilot lights, use of candles or incense, use of a humidifier, or participant report that the home had been smoky from cooking) to the models to determine if these sources were associated with higher I/O sulfur ratios. Finally, we compared I/O sulfur ratios with the corresponding PM2.5 ratios. A sulfur ratio that exceeds the corresponding PM2.5 ratio indicates a) measurement imprecision, b) an indoor sulfur source, or c) overestimation of PM2.5 Finf, possibly due to the loss of volatile PM2.5 species as the PM moves indoors (Sarnat et al. 2006).
Results
The 353 homes that underwent I/O sampling were generally representative of the MESA Air cohort [see Supplemental Material, Table 1 (http://dx.doi.org/10.1289/ehp.1104447)]. Of the 353 homes, 173 were monitored twice, with most of those (119, 69%) monitored in different seasons. Because homes where a smoker was reported to reside were excluded from home sampling, indoor smoking in the past year (by residents or visitors) was reported more commonly among the full cohort (17%) than among the home sampling subgroup (4%). The home sampling subgroup was also overrepresented by single-family/free-standing homes (68%) relative to the full cohort (55%). Use of central AC was very similar between the two groups but varied widely among communities, ranging from 6% of MESA Air homes in New York City to 88% in Winston-Salem. Window opening patterns and air cleaner use were also very similar between the full cohort and the home sampling subgroup.
Two-week average Finf varied between communities and between seasons within communities (Figure 1). The mean ± SD Finf across all communities and seasons was 0.62 ± 0.21. Community-specific means ranged from 0.47 ± 0.15 in Winston-Salem to 0.82 ± 0.14 in New York. With the exception of Winston-Salem, where approximately 90% of homes used central AC in summer and window opening was infrequent, mean values of Finf were generally greater during the warm season. Across all observations, PM2.5 of outdoor origin contributed roughly 80% of the indoor PM2.5 concentration in these homes. Summary statistics for PM2.5 and sulfur concentrations are presented in the Supplemental Material, Table 2 (http://dx.doi.org/10.1289/ehp.1104447).
In the preliminary analysis of community- and season-specific predictors, we found that the most consistent Finf predictors during the warm season were variables related to window opening frequency and use of central AC (Table 1). Outdoor temperature was the most consistent Finf predictor during the cold season.
Table 1.
Finf IQR | Predictor variable | Model R2 | |||||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
Community | n | Building | Climate | Heat/AC | Window | Air cleaner | Interaction | ||||||||
Warm season (> 18°C) | |||||||||||||||
Baltimore | 39 | 0.39 | — | > 25°C and home has central AC (–) | Central AC used almost daily in July (–) | Any windows open in July (+) | — | — | 0.67 | ||||||
Chicago | 28 | 0.35 | — | — | Central AC used more than half time in July (–) | Any windows open in July (+) | — | — | 0.78 | ||||||
Los Angeles | 53 | 0.18 | Free standing (+) | — | Central AC usea (–) | All windows open in July (+) | — | — | 0.62 | ||||||
New York | 26 | 0.10 | Incomeb,c (–) | — | — | Windows open > half time in July (+) | — | — | 0.51 | ||||||
Rockland County | 11 | 0.39 | — | — | Central AC used more than half time in July (–) | — | — | — | 0.46 | ||||||
St. Paul | 23 | 0.49 | — | Temperatureb,d (+) | Home has central ACd (–) | Any windows open in July (+) | — | Temperature × central AC (–) | 0.72 | ||||||
Winston-Salem | 39 | 0.23 | — | > 25°C and home has central AC (–) | Central AC used almost daily in July (–) | Windows open > half time in July (+) | — | — | 0.51 | ||||||
Cold season (≤ 18°C) | |||||||||||||||
Baltimore | 48 | 0.21 | — | Temperatureb (+) | < 0°C and home has forced-air heat (–) | — | Air cleaner/filter used in the home (–) | — | 0.54 | ||||||
Chicago | 40 | 0.15 | Free standing (–) | Temperatureb (+) | — | Any windows open in January (+) | HEPA or ESP used more than half time (–) | — | 0.35 | ||||||
Los Angeles | 80 | 0.20 | — | Temperatureb (+) | Home has central AC (–) | Windows open > half time in July (+) | — | — | 0.44 | ||||||
New York | 24 | 0.26 | — | Temperatureb (+) | — | — | — | — | 0.23 | ||||||
Rockland County | 12 | 0.20 | — | — | — | — | — | — | — | ||||||
St. Paul | 56 | 0.27 | — | Temperatureb (+) | Home has forced-air heat (–) | All windows open in January (+) | — | — | 0.49 | ||||||
Winston-Salem | 47 | 0.22 | Home has a garage (–) | Temperatureb (+) | — | — | HEPA filter used almost daily (–) | — | 0.33 | ||||||
Abbreviations: —, No statistically significant predictor; ESP, electrostatic precipitator; HEPA, high-efficiency particulate air filter; IQR, interquartile range. The direction of the coefficient is shown in parentheses. All variables are binary unless otherwise noted. aOrdinal variable. bContinuous variable. cIncome is assumed to be a surrogate for quality of construction, building materials, and so forth. dIncluded as main effects of interaction term. |
Window opening and use of central AC were also important in our generalizable warm-season model. The warm-season model included three variables related to central AC use and one variable related to window opening frequency and had a CV R2 of 0.68 and a CV RMSE of 0.14 (Table 2). The single most important warm-season predictor was the use of central AC more than half of the time in the past July (partial R2 = 0.56). The cold-season generalizable model included as predictors outdoor temperature, the presence of forced-air heat, the presence of double pane windows, and two window opening frequency variables and had CV R2 and RMSE of 0.47 and 0.13, respectively. Outdoor temperature (partial R2 = 0.22) and the presence of forced-air heat (partial R2 = 0.17) were the most important cold-season predictors. Variance inflation factors for the predictors in the generalizable warm- and cold-season models were < 3.3 and < 1.2, respectively. In addition to two predictors based on outdoor temperature, a total of seven unique questionnaire-based predictors were used in the generalizable models (Table 2). These seven predictors were derived from a total of nine unique questions, which are provided in the Supplemental Material [Table 3 (http://dx.doi.org/10.1289/ehp.1104447)].
Table 2.
Questionnaire source for predictora | CV | |||||||||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
R2 | Season | Overall | ||||||||||||||||
Predictor | β (SE) | p-Value | Partial | Model | R2 | RMSE | R2 | RMSE | ||||||||||
Generalizable modelb | 0.60 | 0.13 | ||||||||||||||||
Warm season (n = 219) | 0.70 | 0.68 | 0.14 | |||||||||||||||
Intercept | NA | 0.72 (0.03) | < 0.01 | NA | ||||||||||||||
Central AC used > half time in past July | Main | –0.22 (0.03) | < 0.01 | 0.560 | ||||||||||||||
Windows open ≥ half time in past summer | Main | 0.15 (0.02) | < 0.01 | 0.080 | ||||||||||||||
Central AC used > half time in past July and 2-week average outdoor temperature > 23°C | Main | –0.16 (0.04) | < 0.01 | 0.051 | ||||||||||||||
Central AC used a few days in past July | Main | –0.10 (0.03) | < 0.01 | 0.013 | ||||||||||||||
2-week average outdoor temperature > 23°Cc | NA | 0.01 (0.03) | 0.75 | 0.000 | ||||||||||||||
Cold season (n = 307) | 0.49 | 0.47 | 0.13 | |||||||||||||||
Intercept | NA | 0.52 (0.02) | < 0.01 | NA | ||||||||||||||
2-week average outdoor temperature (°C) | NA | 0.01 (0.00) | < 0.01 | 0.222 | ||||||||||||||
Home has forced-air heat | Main | –0.12 (0.02) | < 0.01 | 0.166 | ||||||||||||||
Windows open ≥ half time in past summer | Main | 0.08 (0.02) | < 0.01 | 0.069 | ||||||||||||||
Home has double pane windows | Main | –0.05 (0.02) | < 0.01 | 0.023 | ||||||||||||||
Windows open ≥ half time in past winter | Main | 0.05 (0.02) | < 0.01 | 0.014 | ||||||||||||||
2-week specific modeld | 0.66 | 0.13 | ||||||||||||||||
Warm season (n = 198) | 0.75 | 0.74 | 0.12 | |||||||||||||||
Intercept | NA | 0.63 (0.03) | < 0.01 | NA | ||||||||||||||
Central AC used at all in past July | Main | –0.16 (0.02) | < 0.01 | 0.563 | ||||||||||||||
Central AC used ≥ 6 days during sampling | Infiltration | –0.11 (0.03) | < 0.01 | 0.102 | ||||||||||||||
Windows open ≥ 11 days during sampling | Infiltration | 0.16 (0.03) | < 0.01 | 0.048 | ||||||||||||||
Windows open ≥ half time in past summer | Main | 0.09 (0.02) | < 0.01 | 0.025 | ||||||||||||||
Windows open 6–10 days during sampling | Infiltration | 0.10 (0.03) | < 0.01 | 0.014 | ||||||||||||||
Cold season (n = 269) | 0.56 | 0.53 | 0.13 | |||||||||||||||
Intercept | NA | 0.54 (0.02) | < 0.01 | NA | ||||||||||||||
Windows open ≥ 11 days during sampling | Infiltration | 0.09 (0.02) | < 0.01 | 0.242 | ||||||||||||||
2-week average outdoor temperature (°C) | NA | 0.01 (0.00) | < 0.01 | 0.131 | ||||||||||||||
Home has forced-air heat | Main | –0.11 (0.02) | < 0.01 | 0.119 | ||||||||||||||
Central AC used ≥ 11 days during sampling | Infiltration | –0.17 (0.05) | < 0.01 | 0.025 | ||||||||||||||
Home has double pane windows | Main | –0.04 (0.02) | < 0.01 | 0.019 | ||||||||||||||
Windows open ≥ half time in past summer | Main | 0.05 (0.02) | < 0.01 | 0.014 | ||||||||||||||
HEPA or ESP used ≥ 11 days during sampling | Infiltration | –0.11 (0.04) | < 0.01 | 0.013 | ||||||||||||||
NA, not applicable. aThe specific questions used to derive the predictors are listed in the Supplemental Material [Tables 3, 4 (http://dx.doi.org/10.1289/ehp.1104447)]. bIncludes only variables available for the full cohort. cIncluded as a main effect in a significant interaction term. dIncludes both variables available for the full cohort and variables specific to the 2-week sampling period. |
Across seasons, the overall generalizable model CV R2 and RMSE were 0.60 and 0.13, respectively (Table 2, Figure 2). The generalizable models performed similarly when evaluated on individual communities (Figure 2). The predictions were less variable than the measurements; the models consistently overestimated Finf < 0.3 and underestimated Finf > 0.9 (Figure 2). Results were very similar when using a more conservative leave-one-community-out CV model assessment approach [see Supplemental Material, Figure 2 (http://dx.doi.org/10.1289/ehp.1104447)].
The generalizable models performed nearly as well as the 2-week specific models (overall CV R2 = 0.66; CV RMSE = 0.13; Table 2), suggesting that the lack of temporal specificity in the main questionnaire did not substantially reduce model performance (there were fewer observations for the 2-week specific models because some participants did not complete the infiltration questionnaire; the generalizable model results were similar when applied to participants for which infiltration questionnaire data were available: overall CV R2 = 0.62; CV RMSE = 0.13). Presence of pilot lights, use of candles or incense, self-reported smoky periods from cooking, and use of a humidifier were reported during 72%, 18%, 14%, and 4% of the I/O sampling observations, respectively. None of these were significant predictors of Finf (data not shown).
The agreement between responses on the main questionnaire and responses on the time-specific infiltration questionnaire varied across behaviors. For window opening there was reasonable agreement (Kendall’s tau-b ≥ 0.46), whereas the agreement for central AC use in summer was very good (Kendall’s tau-b = 0.70). For HEPA filters or electrostatic precipitator use, which was reported relatively infrequently, the agreement was poorer (Kendall’s tau-b = 0.21).
The frequency with which sulfur I/O ratios exceeded corresponding PM2.5 ratios ranged from 4% in Rockland County to 42% in Los Angeles (Figure 3A). Differences were observed across the Los Angeles study region after stratifying homes into those recruited from the main MESA study (Alhambra) and the two MESA Air new recruitment areas (coastal Los Angeles and Riverside County). In coastal Los Angeles, Alhambra, and Riverside County, 36%, 37%, and 58% of the observations, respectively, had a sulfur I/O ratio that exceeded the corresponding PM2.5 ratio (Figure 3B).
Discussion
This is the first data set developed specifically to predict Finf for exposure assessment in a large cohort study. We found considerable variation in Finf, suggesting that differences in Finf may be an important source of heterogeneity in exposure to PM2.5 of outdoor origin, even in studies focused on within-city gradients. The models explained a substantial portion of this variation using relatively easily collected and intuitive predictors.
Our generalizable models explained 60% of the variance in 2-week averaged Finf (RMSE = 0.13). To our knowledge, the only other attempt to model Finf in a large number of homes in multiple communities was the Relationships of Indoor, Outdoor, and Personal Air (RIOPA) study, which modeled 114 Finf measurements from Houston, Texas; Elizabeth, New Jersey; and Los Angeles (Meng et al. 2009). Despite including measured air exchange rate in their model, the model-based R2 was 0.49. The partial R2 of air exchange was 0.36, whereas central AC and outdoor temperature made small contributions to the R2. Other attempts to model Finf have relied on relatively small data sets and have had mixed success (Clark et al. 2010; Hystad et al. 2009; Koenig et al. 2005).
Most air pollution epidemiologic studies use outdoor concentration as a surrogate for exposure to pollution of outdoor origin; only a few panel studies have explicitly considered Finf as part of the exposure assessment (Allen et al. 2008; Ebelt et al. 2005; Koenig et al. 2005). Outdoor-source exposure is a function of outdoor concentration and an attenuation factor. The magnitude of attenuation is a weighted average of Finf and time spent outdoors (Sheppard et al. 2011), and because people spend most of their time indoors (Klepeis et al. 2001), Finf is the most important component of outdoor attenuation. When outdoor concentration is used as a surrogate for exposure the health effect parameter estimated is the product of the toxicity and outdoor attenuation (Sheppard et al. 2011; Zeger and Diggle 2001). Using outdoor-source exposure in place of outdoor concentration in epidemiologic studies should result in less attenuated health effect parameter estimates (Koenig et al. 2005). Although a reduction in classical-like measurement error (Szpiro et al. 2011) could contribute, the dominant reason for the decreased attenuation is the change in the target parameter. This understanding is consistent with results from time-series studies suggesting that AC (as a surrogate for Finf) may be an important modifier of the relationship between outdoor concentrations and health. For example, Bell et al. (2009) reported that communities with more prevalent AC use had lower PM effects on cardiovascular hospitalizations, and that central AC prevalence explained 17% of the between-community variability in PM2.5 effect estimates. However, central AC is only one of several factors influencing Finf, and interpretation of effect modification by (ecologic) AC prevalence is problematic (Vedal 2009).
Our model predictors are consistent with previous findings. Studies have found lower Finf in homes with central AC (Clark et al. 2010; Meng et al. 2009), which may influence Finf by discouraging window opening and/or by increasing PM deposition on filters or in air ducts (Howard-Reed et al. 2003). Window opening increases Finf by increasing the home’s air exchange rate. For example, Wallace et al. (2002) found that air exchange rates in a Reston, Virginia, house averaged 0.65/hr over a 1-year period but increased to 2/hr with windows open. The most important predictor of cold-season Finf was outdoor temperature, consistent with our results from Seattle, Washington (Koenig et al. 2005). This variable probably contributed additional information on window opening beyond that captured by questionnaire. Forced-air heat was associated with lower Finf, presumably also due to deposition of PM on filters or in air ducts (Howard-Reed et al. 2003).
In exploratory community-specific Finf models, we found consistency in predictors among communities (Table 1). This result, and the small sample sizes in individual communities, motivated us to develop models across all communities. This approach potentially allows our models to be used outside of the MESA Air cohort. The similarity between the 10-fold (Figure 2) and leave-one-community-out CV results [Supplemental Material, Figure 2 (http://dx.doi.org/10.1289/ehp.1104447)] suggests that the models predict important sources of variability across communities. Moreover, the diverse communities in MESA Air suggest the potential for applying this Finf model to other communities in future epidemiologic studies, although the generalizability of our models to other communities will need to be determined using independent observations.
The generalizability of our models is enhanced by the types of questions that were used to derive many of the predictors (for questions, see Supplemental Material, Table 3 (http://dx.doi.org/10.1289/ehp.1104447). In chronic exposure studies it is not feasible to obtain temporally resolved information on participant behaviors over the entire duration of follow-up. Therefore, we asked MESA Air participants questions about typical behavior during summer and winter and found that responses to these questions agreed reasonably well with actual behaviors during the 2-week I/O sampling periods. This was particularly true for central AC use, which was the most important warm-season predictor of Finf. Because of this agreement, our generalizable models performed nearly as well as models using predictors specific to the 2-week sampling period (Table 2).
Finf varies with PM size, with a maximum for PM of approximately 0.1–0.5 μm (Sarnat et al. 2006). Sarnat et al. (2002) found that sulfur PM, which is in the 0.2–0.7 μm size range, adequately traced PM2.5 infiltration but cautioned that sulfur overestimates Finf for PM < 0.06 μm or > 0.7 μm. Finf also varies with PM composition. Because it is nonvolatile, sulfur may overestimate PM2.5 Finf when the outdoor PM2.5 contains large quantities of volatile species. Sarnat et al. (2006) compared Finf for PM2.5, black carbon (a nonvolatile component), and nitrate (a volatile component) in Los Angeles homes. The median Finf for PM2.5 (0.48) fell between those for nitrate (0.18) and black carbon (0.84), indicating a loss of nitrate indoors. The indoor volatilization of nitrate may explain the sulfur I/O ratios that exceeded PM2.5 ratios in several of our Los Angeles homes and the spatial pattern of those exceedances. Nitrate contributions to PM2.5 in greater Los Angeles [31% at downtown Los Angeles and 46% at Rubidoux (Kim and Hopke 2007)] are greater than in other MESA Air communities [23% in Baltimore (Ogulei et al. 2005), 20% in Chicago (Rizzo and Scheff 2007), 8–18% in New York (Qin et al. 2006), and 6–9% in Winston-Salem (Aneja et al. 2006)]. Nevertheless, although it may overestimate PM2.5 in some settings, sulfur is currently the best tracer of PM2.5 Finf. The incorporation of Finf into the exposure assessment in MESA Air represents a significant advance over previous studies that have not considered Finf and thus assumed an unrealistic constant relationship between outdoor concentrations and personal exposures.
Conclusions
Our finding of wide variation in residential PM2.5 Finf suggests that it is an important source of exposure heterogeneity in epidemiologic studies of exposure to PM2.5 of outdoor origin. Using a large, unique data set collected specifically to predict infiltration in an ongoing cohort study, we developed intuitive models that explain a substantial portion of infiltration variation using relatively easily obtained predictors. Using these models, MESA Air will be the first large epidemiologic study to incorporate variation in residential Finf into an exposure assessment. This will provide more variable estimates of exposure and potentially allow for more accurate and precise estimates of the cardiovascular risks of outdoor-generated PM2.5.
Supplemental Material
Acknowledgments
We are grateful to the MESA Air study participants and field technicians. The contributions of A. Ho, A. Gassett, T. Gould, B. Lee, M. Richards, K.H. Stukovsky, and K. Williams are gratefully acknowledged.
Footnotes
The Multi-Ethnic Study of Atherosclerosis and Air Pollution (MESA Air) study is supported by the U.S. Environmental Protection Agency (EPA) under grant RD-83169701-0.
Although the research described in this article has been funded wholly or in part by the U.S. EPA, it has not been subjected to the U.S. EPA’s required peer and policy review and therefore does not necessarily reflect the views of the U.S. EPA, and no official endorsement should be inferred.
The authors declare they have no actual or potential competing financial interests.
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