Trend Analysis on Water Quality Index Using the Least Squares Regression Models

River water pollution requires continuous water quality monitoring that promotes the improvement of water resources. Therefore, the trend analysis on water quality data using mathematical model is an important task to determine whether the measured data increase or decrease during the time period. T...

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Published in:Environment and Ecology Research
Main Author: Zawawi I.S.M.; Haniffah M.R.M.; Aris H.
Format: Article
Language:English
Published: Horizon Research Publishing 2022
Online Access:https://www.scopus.com/inward/record.uri?eid=2-s2.0-85139459535&doi=10.13189%2feer.2022.100504&partnerID=40&md5=5c4c4d11400805a02f90bcabed8a48d3
id 2-s2.0-85139459535
spelling 2-s2.0-85139459535
Zawawi I.S.M.; Haniffah M.R.M.; Aris H.
Trend Analysis on Water Quality Index Using the Least Squares Regression Models
2022
Environment and Ecology Research
10
5
10.13189/eer.2022.100504
https://www.scopus.com/inward/record.uri?eid=2-s2.0-85139459535&doi=10.13189%2feer.2022.100504&partnerID=40&md5=5c4c4d11400805a02f90bcabed8a48d3
River water pollution requires continuous water quality monitoring that promotes the improvement of water resources. Therefore, the trend analysis on water quality data using mathematical model is an important task to determine whether the measured data increase or decrease during the time period. This paper is intended to highlight the applicability of the least squares regression models to fit the WQI data of the Skudai River, Tebrau River and Segget River located in Johor, Malaysia. As per the 12 years of trend analysis, the data of WQI are collected from the Environmental Quality Reports 2009-2020. The least squares method is utilized to estimate the unknown constants of the linear, quadratic, cubic, polynomial of degree four and degree five regression models. The advantage of using proposed models is that it can be implemented easily even on relatively low computational power systems. The results show that the higher degree polynomial model fits the data reasonably well, in which the polynomials of degree 4 and 5 have lowest average error. Assessment of actual and predictable values of WQI shows that the trends in WQI for all study areas are downward year after year. © 2022 by authors, all rights reserved.
Horizon Research Publishing
2331625X
English
Article
All Open Access; Gold Open Access
author Zawawi I.S.M.; Haniffah M.R.M.; Aris H.
spellingShingle Zawawi I.S.M.; Haniffah M.R.M.; Aris H.
Trend Analysis on Water Quality Index Using the Least Squares Regression Models
author_facet Zawawi I.S.M.; Haniffah M.R.M.; Aris H.
author_sort Zawawi I.S.M.; Haniffah M.R.M.; Aris H.
title Trend Analysis on Water Quality Index Using the Least Squares Regression Models
title_short Trend Analysis on Water Quality Index Using the Least Squares Regression Models
title_full Trend Analysis on Water Quality Index Using the Least Squares Regression Models
title_fullStr Trend Analysis on Water Quality Index Using the Least Squares Regression Models
title_full_unstemmed Trend Analysis on Water Quality Index Using the Least Squares Regression Models
title_sort Trend Analysis on Water Quality Index Using the Least Squares Regression Models
publishDate 2022
container_title Environment and Ecology Research
container_volume 10
container_issue 5
doi_str_mv 10.13189/eer.2022.100504
url https://www.scopus.com/inward/record.uri?eid=2-s2.0-85139459535&doi=10.13189%2feer.2022.100504&partnerID=40&md5=5c4c4d11400805a02f90bcabed8a48d3
description River water pollution requires continuous water quality monitoring that promotes the improvement of water resources. Therefore, the trend analysis on water quality data using mathematical model is an important task to determine whether the measured data increase or decrease during the time period. This paper is intended to highlight the applicability of the least squares regression models to fit the WQI data of the Skudai River, Tebrau River and Segget River located in Johor, Malaysia. As per the 12 years of trend analysis, the data of WQI are collected from the Environmental Quality Reports 2009-2020. The least squares method is utilized to estimate the unknown constants of the linear, quadratic, cubic, polynomial of degree four and degree five regression models. The advantage of using proposed models is that it can be implemented easily even on relatively low computational power systems. The results show that the higher degree polynomial model fits the data reasonably well, in which the polynomials of degree 4 and 5 have lowest average error. Assessment of actual and predictable values of WQI shows that the trends in WQI for all study areas are downward year after year. © 2022 by authors, all rights reserved.
publisher Horizon Research Publishing
issn 2331625X
language English
format Article
accesstype All Open Access; Gold Open Access
record_format scopus
collection Scopus
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