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Time Series and Multiple Regression Analysis PM10 with Missing Filling

机译:时间序列和多元回归分析PM10缺失填充

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PM10 monitoring data showed significant time series characteristics and its accuracy is affected by the monitoring instruments and meteorological factors. Due to the lack of monitoring data limited by equipment, the mean and linear interpolation was used to fill in the missing data. ARIMA model (A) was established based on the fluctuation characteristics of PM10. The difference between the monitoring value and the standard value was taken as the dependent variable, and five Meteorological factors, namely wind, pressure, precipitation, temperature and humidity, were taken as the independent variables. Multiple regression model (B) was developed. Then, the additive model y = A + B was built. By comparing the average relative error, ARIMA and Multiple Regression Additive Model based on linear interpolation was the best (0.3433), followed by ARIMA and Multiple Linear Regression Additive Model based on mean filling (0.3810) , and the third was ARIMA and Multiple Regression Additive Model based on mean filling (0.3974). The three models reduced the average relative errors and improved the effects of forecast.
机译:PM10监测数据显示出显着的时间序列特性,其准确性受监测仪器和气象因素的影响。由于缺乏由设备限制的监控数据,使用均值和线性插值来填充缺失的数据。 Arima模型(A)是基于PM10的波动特性建立的。将监测值和标准值之间的差异作为依赖变量,以及五种气象因素,即风,压力,沉淀,温度和湿度,作为独立变量。开发了多元回归模型(B)。然后,构建了添加剂模型Y = A + B.通过比较基于线性插值的平均相对误差,ARIMA和多元回归添加剂模型是最好的(0.3433),其次是基于平均填充的ARIMA和多元线性回归添加剂模型(0.3810),第三个是ARIMA和多元回归添加剂基于平均填充的模型(0.3974)。这三种模型降低了平均相对误差并提高了预测的影响。

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