2002
DOI: 10.1002/ep.670210415
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Evaluation of mathematical models for analyzing flocculent settling data

Abstract: The objective of this paper is to evaluate the reliability of four mathematical modek;-Bevehouex and Stevens' 141 Sank i141, Ozer's [GI, and the rule-based method-that can be used to fit flocculent settling data. Each approach was critically reviewed for its strengths and limitations, and investigated for itsfltting capability using the data obtained from the authors' research and the mk&d references. lhree compr&on c r i t d , goodness-of$t, mathematical consktency, and design results, were used. lhe resultsj… Show more

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Cited by 5 publications
(5 citation statements)
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“…An earlier study by Je and Kim (2002) observed better performance of mechanistic models over empirical models under certain data ranges. The lack of fit of empirical models was later attributed to limited range as they failed to approximate data around the outer boundaries of the calibrated areas.…”
Section: Error Analysismentioning
confidence: 81%
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“…An earlier study by Je and Kim (2002) observed better performance of mechanistic models over empirical models under certain data ranges. The lack of fit of empirical models was later attributed to limited range as they failed to approximate data around the outer boundaries of the calibrated areas.…”
Section: Error Analysismentioning
confidence: 81%
“…The best fit of the literature based models was obtained from the San's model (Je and Kim, 2002). However, only the results from the modified model derived in this study are presented here.…”
Section: Error Analysismentioning
confidence: 98%
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“…Traditionally, flocculent settling test data are analyzed with a graphical method involving isoremoval lines, but this method is time consuming (Je & Chang, 2004; Je & Kim, 2002; Ong, 1985), can lead to possible errors (Overcamp, 2006; Zanoni & Blomquist, 1975), and fails to take advantage of the entire data set (Rashid & Hayes, 2014). Several researchers (Berthouex & Stevens, 1982; Je & Kim, 2002; Özer, 1994; Rashid & Hayes, 2014; San, 1989) suggested curve fitting equations for isoremoval curves, but none of them reached a broad scientific consensus.…”
Section: Methodsmentioning
confidence: 99%