2020
DOI: 10.1002/etc.4814
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Quantifying Source Apportionment, Co‐occurrence, and Ecotoxicological Risk of Metals from Upstream, Lower Midstream, and Downstream River Segments, Bangladesh

Abstract: The positive matrix factorization (PMF) receptor model was used for the first time to quantify the source contributions to heavy metal pollution of sediment on a national basin scale in the upstream, midstream, and downstream rivers (Teesta and Kortoya-Shitalakkah and Meghna-Rupsha and Pasur) of Bangladesh. The metal contamination status, cooccurrence, and ecotoxicological risk were also investigated. Sediment samples were collected from 30 sites at a depth range of 0 to 20 cm for analysis of 9 metals using in… Show more

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Cited by 36 publications
(22 citation statements)
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“…It is an approach to factor analysis that specifically addresses the problem of non-optimal scaling. PMF is also one of the most important receptor models, and as such has been suggested for use in source apportionment by the US EPA and widely applied over the years in numerous research areas [8,13,24,32]. The following Equation ( 1) is used to describe the model:…”
Section: Positive Matrix Factorization (Pmf) Modelmentioning
confidence: 99%
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“…It is an approach to factor analysis that specifically addresses the problem of non-optimal scaling. PMF is also one of the most important receptor models, and as such has been suggested for use in source apportionment by the US EPA and widely applied over the years in numerous research areas [8,13,24,32]. The following Equation ( 1) is used to describe the model:…”
Section: Positive Matrix Factorization (Pmf) Modelmentioning
confidence: 99%
“…As rivers provide the leading inland water resources for domestic, industrial, and irrigation purposes, it is vital to have reliable information about river water quality. Despite the dramatic development of water quality monitoring programs over the past few decades, representative and reliable water quality assessment remains difficult; therefore, gathering reliable information on river water quality, assessing spatial and temporal changes, performing source apportionment of pollution, and determining and controlling water pollution in rivers are indispensable tasks [9,[12][13][14].…”
Section: Introductionmentioning
confidence: 99%
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“…The components are classified as strong, moderate, and weak corresponding to absolute loading values of > 0.75, 0.75-0.50, and < 0.50, respectively. These strong and moderate associations among the TEs were considered to have a major influence on the lake water quality [46]. In the Begnas Lake, two principal components (PCs) with eigenvalue > 1, explained about 76.32% of the total variances.…”
Section: Principal Component Analysis and Correlation Matricesmentioning
confidence: 99%