DOI: 10.17798/bitlisfen.1921603 ISSN: 2147-3129
Machine Learning-Based Prediction of Photocatalytic Degradation of Organic Dyes Under Different Artificial Light Sources
Ahmet Nur Organic dyes used in industrial processes, particularly in textile, leather, paper, and cosmetic applications, are among the most persistent and environmentally harmful pollutants due to their stable aromatic structures and resistance to natural degradation. Methylene blue (MB) and methyl orange (MO) are representative model dyes commonly used to investigate photocatalytic degradation mechanisms in aqueous systems. In this study, the photocatalytic degradation of MB and MO was systematically investigated under two artificial light sources (LED and mercury-vapor lamp) in the presence of NiO nanoparticles. A physics-consistent, data-driven modeling framework was developed to predict degradation kinetics using the logarithm of absorbance ratios (ln(At/A0). Multiple machine learning models, including Decision Tree, LSBoost, Support Vector Regression, Gaussian Process Regression, Ridge Regression, and a shallow neural network, were evaluated using a Leave-One-Group-Out (LOGO) cross-validation strategy to assess generalization across heterogeneous dye–light regimes. Model outputs were subsequently transformed back into physically measurable domains (At and degradation efficiency, D%) to ensure interpretability. Among the evaluated approaches, the Decision Tree model demonstrated superior predictive performance, stable residual behavior, and kinetic consistency. The results highlight the importance of integrating physical insight with data-driven modeling to reliably describe complex photocatalytic degradation processes.
More from our Archive
-
DOI: 10.68381/jca02008 2026
Proximal Smoothness and the Lower-C
2
Property F. H. Clarke, R. J. Stern, P. R. Wolenski
-
DOI: 10.68381/jca13044 2026
Characterizations of Prox-Regular Sets in Uniformly Convex Banach Spaces Frédéric Bernard, Lionel Thibault, Nadia Zlateva
-
DOI: 10.68381/jca15047 2026
Brøndsted-Rockafellar Property and Maximality of Monotone Operators Representable by Convex Functions in Non-Reflexive Banach Spaces Maicon Marques Alves, Benar Fux Svaiter
-
DOI: 10.68381/jca16027 2026
Proximal Smoothness and the Exterior Sphere Condition Chadi Nour, Ron J. Stern, Jean Takche
-
DOI: 10.68381/jca16053 2026
A New Old Class of Maximal Monotone Operators Maicon Marques Alves, Benar Fux Svaiter
-
DOI: 10.68381/jca13045 2026
Maximal Monotonicity via Convex Analysis Jonathan Borwein
-
DOI: 10.68381/jca08009 2026
Variational Inequalities and Regularity Properties of Closed Sets in Hilbert Spaces Giovanni Colombo, Vladimir V. Goncharov
-
DOI: 10.68381/jca17060 2026
Existence and Uniqueness of Solutions for Non-Autonomous Complementarity Dynamical Systems Bernard Brogliato, Lionel Thibault
-
DOI: 10.68381/jca01001 2026
Variational Sum of Monotone Operators H. Attouch, J.-B. Baillon, M. Théra
-
DOI: 10.68381/jca22017 2026
Weak Convexity of Sets and Functions in a Banach Space Grigorii E. Ivanov