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Research Article | Open Access

Comparative analysis of feed-forward neural network and second-order polynomial regression in textile wastewater treatment efficiency

Ali S. Alkorbi1Muhammad Tanveer2Humayoun Shahid2Muhammad Bilal Qadir3Fayyaz Ahmad2( )Zubair Khaliq4( )Mohammed Jalalah5,6Muhammad Irfan5Hassan Algadi5,6Farid A. Harraz1,6( )
Department of Chemistry, Faculty of Science and Arts at Sharurah, Najran University, Sharurah 68342, Saudi Arabia
Department of Applied Sciences, National Textile University, Faisalabad, 37610, Pakistan
Department of Textile Engineering, National Textile University, Faisalabad, 37610, Pakistan
Department of Materials, National Textile University, Faisalabad, 37610, Pakistan
Department of Electrical Engineering, College of Engineering, Najran University, Najran 11001, Saudi Arabia
Advanced Materials and Nano-Research Centre (AMNRC), Najran University, Najran 11001, Saudi Arabia
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Abstract

This study refines a single-layer Feed-Forward Neural Network (FFNN) for the treatment of textile dye wastewater, concentrating on percentage decolorization (%DEC) and percentage chemical oxygen demand (%COD) reduction. The optimized neural network configuration comprises four input and one output neuron, fine-tuned based on the mean squared error (MSE). The training phase demonstrates a consistent MSE decline, reaching its lowest at epoch 209 for %DEC and epoch 34 for %COD, with corresponding MSEs of 1.799 × 10 5 and 1.4 × 10 3 , respectively. The maximum absolute errors for %DEC and %COD were found to be 4.0787 and 2.4486, while the mean absolute errors were 0.4821 and 0.7256, respectively. In contrast to second-degree polynomial regression, the FFNN model exhibits enhanced predictive accuracy, as indicated by higher R 2 values of 0.99363 for %DEC and 0.99716 for %COD, and reduced error metrics.

CLC number: 65C20, 65D10, 65K99, 68T01

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AIMS Mathematics
Pages 10955-10976

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Cite this article:
Alkorbi AS, Tanveer M, Shahid H, et al. Comparative analysis of feed-forward neural network and second-order polynomial regression in textile wastewater treatment efficiency. AIMS Mathematics, 2024, 9(5): 10955-10976. https://doi.org/10.3934/math.2024536

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Received: 12 December 2023
Revised: 20 February 2024
Accepted: 27 February 2024
Published: 15 May 2024
©2024 the Author(s), licensee AIMS Press.

This is an open access article distributed under the terms of the Creative Commons Attribution License (https://creativecommons.org/licenses/by/4.0)