Investigating the Degree of Persistence, Trend and the Best Time Series Forecasting Models for Particulate Matter (PM10) Pollutant Across Malaysia

IF 0.8 Q3 MULTIDISCIPLINARY SCIENCES Malaysian Journal of Fundamental and Applied Sciences Pub Date : 2023-10-19 DOI:10.11113/mjfas.v19n5.2965
Lawan Adamu Isma'il, Norhashidah Awang, Ibrahim Lawal Kane
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Abstract

Particulate matter is the most common atmospheric pollutant with some negative consequences on human health, environment, and the ambient air quality. In this study, the concentration of particulate matter in sixty-five air quality monitoring stations across Malaysia during January to December 2018 is analyzed. We investigated the degree of persistence and trend of the particulate matter series and developed a forecasting model using both the autoregressive integrated moving average (ARIMA) and the autoregressive fractionally integrated moving average (ARFIMA) time series methods for each monitoring station separately. Mean absolute deviation (MAD), mean absolute percentage error (MAPE) and root mean square error (RMSE) are used to determine the best fitted model for forecasting each monitoring station. Ljung-Box test of uncorrelated residuals confirmed the adequacy of each of the model. The results confirmed the evidence of transitory form of persistence in the level of particulate matter pollutant at sixty-four monitoring stations while trend increases in seventeen monitoring stations. Forecast error analysis indicates that ARFIMA models performed better than ARIMA models by producing smaller RMSE values in forty-two of the sixty-five monitoring stations. However, the overall result indicates that none of the model could be regarded as universal in forecasting particulate matter concentration, and their performance is independent of the category or location of a given monitoring station.
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调查马来西亚各地颗粒物(PM10)污染物的持续程度、趋势和最佳时间序列预测模型
颗粒物是最常见的大气污染物,对人类健康、环境和环境空气质量都有一定的负面影响。在这项研究中,分析了2018年1月至12月马来西亚65个空气质量监测站的颗粒物浓度。研究了大气颗粒物序列的持续程度和变化趋势,并分别采用自回归积分移动平均(ARIMA)和自回归分数积分移动平均(ARFIMA)时间序列方法建立了预测模型。使用平均绝对偏差(MAD)、平均绝对百分比误差(MAPE)和均方根误差(RMSE)来确定预测每个监测站的最佳拟合模型。不相关残差的Ljung-Box检验证实了每个模型的充分性。结果证实了64个监测站的颗粒物污染水平存在暂时性持续存在的证据,17个监测站的颗粒物污染水平呈上升趋势。预测误差分析表明,ARFIMA模型在65个监测站中有42个站点的RMSE值小于ARIMA模型,表现优于ARIMA模型。然而,总体结果表明,在预测颗粒物浓度方面,所有模型都不能被认为是通用的,它们的性能与给定监测站的类别或位置无关。
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CiteScore
1.40
自引率
0.00%
发文量
45
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