AIR POLLUTION – MONITORING MODELLING AND HEALTH
air pollution â monitoring, modelling and health - Ademloos air pollution â monitoring, modelling and health - Ademloos
252 Air Pollution – Monitoring, Modelling and Health Fig. 4. Linear regression of observed values for emissions of nitrogen oxides by predicted values of MLP. The importance of an independent variable is a measure of how much the network's modelpredicted value changes for different values of the independent variable. A sensitivity analysis to compute the importance of each predictor is applied. The importance chart (Fig. 5) shows Fig. 5. MLP independent variable importance chart.
Developing Neural Networks to Investigate Relationships Between Air Quality and Quality of Life Indicators 253 that the results are dominated by GDP growth rate and GDP (strictly economical QOL indicators), followed distantly by other predictors. From the RBF analysis, 19 cases (70.4%) were assigned to the training sample, 1 (3.7%) to the testing sample, and 7 (25.9%) to the holdout sample. The seven data records which were excluded from the MLP analysis were excluded from the RBF analysis also, for the same reason. Table 4 displays the corresponding information from the RBF network. There appears to be more error in the predictions of emissions of sulphur oxides than in emissions of nitrogen oxides, in the training and holdout samples. The difference between the average overall relative errors of the training (0.132), and holdout (1.325) samples, must be due to the small data set available, which naturally limits the possible degree of complexity of the model (Dendek & Mańdziuk, 2008). Training Sum of Squares Error 2.372 Average Overall Relative Error 0.132 Relative Error for Scale Dependents Emissions of sulphur oxides (million tones of SO 2 equivalent) 0.161 Emissions of nitrogen oxides 0.103 (million tones of NO 2 equivalent) Testing Sum of Squares Error 0.081 Average Overall Relative Error a Relative Error for Scale Dependents Emissions of sulphur oxides (million tones of SO 2 equivalent) Emissions of nitrogen oxides (million tones of NO 2 equivalent) Holdout Average Overall Relative Error 1.325 Relative Error for Scale Emissions of sulphur oxides 1.347 Dependents (million tones of SO 2 equivalent) Emissions of nitrogen oxides 1.267 (million tones of NO 2 equivalent) aCannot be computed. The dependent variable may be constant in the training sample. Table 4. RBF Model Summary. In Table 5 parameter estimates for input and output layer are given for the RBF network. a a
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252<br />
Air Pollution <strong>–</strong> Monitoring, Modelling and Health<br />
Fig. 4. Linear regression of observed values for emissions of nitrogen oxides by predicted<br />
values of MLP.<br />
The importance of an independent variable is a measure of how much the network's modelpredicted<br />
value changes for different values of the independent variable. A sensitivity analysis<br />
to compute the importance of each predictor is applied. The importance chart (Fig. 5) shows<br />
Fig. 5. MLP independent variable importance chart.