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Reliability-based design and implementation of crow search algorithm for longitudinal dispersion coefficient estimation in rivers

Environmental Science and Pollution Research 2021 17 citations ? Citation count from OpenAlex, updated daily. May differ slightly from the publisher's own count. Score: 35 ? 0–100 AI score estimating relevance to the microplastics field. Papers below 30 are filtered from public browse.
Alireza Ghaemi, Alireza Ghaemi, Amir Mosavi Amir Mosavi Amir Mosavi Amir Mosavi Amir Mosavi Amir Mosavi Amir Mosavi Amir Mosavi Amir Mosavi Amir Mosavi Tahmineh Zhian, Amir Mosavi Amir Mosavi Amir Mosavi, Amir Mosavi, Amir Mosavi, Tahmineh Zhian, Amir Mosavi, Amir Mosavi, Amir Mosavi, Amir Mosavi, Amir Mosavi, Amir Mosavi, Amir Mosavi, Amir Mosavi, Amir Mosavi, Bahareh Pirzadeh, Seyed Arman Hashemi Monfared, Amir Mosavi, Amir Mosavi

Summary

Researchers used a nature-inspired optimization algorithm called the crow search algorithm to improve equations that predict how pollutants spread through rivers — a key metric for water quality management. The improved model achieved high accuracy (R² of 0.98) in predicting failure probabilities, offering water managers a more reliable tool for assessing pollution risk.

The longitudinal dispersion coefficient (LDC) of river pollutants is considered as one of the prominent water quality parameters. In this regard, numerous research studies have been conducted in recent years, and various equations have been extracted based on hydrodynamic and geometric elements. LDC's estimated values obtained using different equations reveal a significant uncertainty due to this phenomenon's complexity. In the present study, the crow search algorithm (CSA) is applied to increase the equation's precision by employing evolutionary polynomial regression (EPR) to model an extensive amount of geometrical and hydraulic data. The results indicate that the CSA improves the performance of EPR in terms of R<sup>2</sup> (0.8), Willmott's index of agreement (0.93), Nash-Sutcliffe efficiency (0.77), and overall index (0.84). In addition, the reliability analysis of the proposed equation (i.e., CSA) reduced the failure probability (P<sub>f</sub>) when the value of the failure state containing 50 to 600 m<sup>2</sup>/s is increasing for the P<sub>f</sub> determination using the Monte Carlo simulation. The best-fitted function for correct failure probability prediction was the power with R<sup>2</sup> = 0.98 compared with linear and exponential functions.

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