Regression and multivariate models for predicting particulate matter concentration level

Amina Nazif, Nurul Izma Mohammed (Member of author collaboration), Amirhossein Malakahmad (Member of author collaboration), Motassem Abualqumboz (Member of author collaboration)

Research output: Contribution to journalArticlepeer-review

24 Citations (Scopus)

Abstract

The devastating health effects of particulate matter (PM10) exposure by susceptible populace has made it necessary to evaluate PM10 pollution. Meteorological parameters and seasonal variation increases PM10 concentration levels, especially in areas that have multiple anthropogenic activities. Hence, stepwise regression (SR), multiple linear regression (MLR) and principal component regression (PCR) analyses were used to analyse daily average PM10 concentration levels. The analyses were carried out using daily average PM10 concentration, temperature, humidity, wind speed and wind direction data from 2006 to 2010. The data was from an industrial air quality monitoring station in Malaysia. The SR analysis established that meteorological parameters had less influence on PM10 concentration levels having coefficient of determination (R 2) result from 23 to 29% based on seasoned and unseasoned analysis. While, the result of the prediction analysis showed that PCR models had a better R 2 result than MLR methods. The results for the analyses based on both seasoned and unseasoned data established that MLR models had R 2 result from 0.50 to 0.60. While, PCR models had R 2 result from 0.66 to 0.89. In addition, the validation analysis using 2016 data also recognised that the PCR model outperformed the MLR model, with the PCR model for the seasoned analysis having the best result. These analyses will aid in achieving sustainable air quality management strategies.
Original languageEnglish
Pages (from-to)283-289
JournalEnvironmental Science and Pollution Research
DOIs
Publication statusPublished - 14 Oct 2017

Keywords

  • Air pollution . Particulate matter . Prediction . Regression analysis

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