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Regular Articles

Using Statistical Regressions to Identify Factors Influencing PM2.5 Concentrations: The Pittsburgh Supersite as a Case Study

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Pages 766-774 | Received 15 Sep 2009, Accepted 18 Apr 2010, Published online: 27 Jul 2010

Figures & data

TABLE 1 Results of the linear regression Model 1 for PM2.5 concentration as the dependent variable. The symbols *, **, and § indicate significance at 0.05, 0.01, and 0.001 levels, respectively. The adjusted r2 for this model is 0.59

TABLE 2 Results of the linear regression Model 2 for PM2.5 concentration as the dependent variable. The symbols *, **, and § indicate significance at 0.05, 0.01, and 0.001 levels, respectively. The adjusted r2 for this model is 0.66.

TABLE 3 Results of the linear regression Model 3 for PM2.5 concentration as the dependent variable. The symbols *, **, and § indicate significance at 0.05, 0.01, and 0.001 levels, respectively. The adjusted r2 for this model is 0.52.

FIG. 1 Fitted PM2.5 vs. Observed PM2.5. A random sample with size 100 is taken from all 3-h observations with valid observed data and fitted values. The length of error bars of the fitted values is set to the standard error from the linear regression.

FIG. 1 Fitted PM2.5 vs. Observed PM2.5. A random sample with size 100 is taken from all 3-h observations with valid observed data and fitted values. The length of error bars of the fitted values is set to the standard error from the linear regression.

TABLE 4 Results of the linear regression Model 4 for PM2.5 concentration as the dependent variable with autocorrelated errors. The symbols *, **, and § indicate significance at 0.05, 0.01, and 0.001 levels, respectively. The adjusted r2 equals 0.54, slightly lower than Model 2 without autocorrelation, but Model 2 incorrectly assumes independent errors. Model 4 gives an estimate for the first order autocorrelation coefficient of 0.77.

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