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Article type: Research Article
Authors: Soumya, T.V.; * | Sabu, M.K.
Affiliations: Department of Computer Applications, Cochin University of Science and Technology, Cochin, Kerala, India
Correspondence: [*] Corresponding author. T.V. Soumya, Department of Computer Applications, Cochin University of Science and Technology, Cochin, Kerala, 682022, India, +91-7034519267, E-mail: soumyatv@cusat.ac.in.
Abstract: The cogent area, Probabilistic rough sets, offers methods that are used to trisect the data into positive, negative and boundary regions for optimum (α, β) pairs. These basic methods generate three regions based on a single quality, including cost, entropy, impurity, correlation and variance, thereby the best (α, β) pair is generated. The optimization of multiple qualities has significance in real-life applications; however, experiments rarely discussed the optimization of different criteria together in probabilistic rough sets. This probe conducts multi-objective optimization of uncertainty, impurity and correlation, to determine a trisection at optimal (α, β) pairs. For that, this work proposes a hybrid method that involves Weighted Sum and Artificial Bee Colony Algorithm to optimize the thresholds. The results are compared with the Information-theoretic rough sets and Game-theoretic rough sets. The proposed method outperforms regarding optimal qualities, multiple optimum thresholds, minimal size of boundary regions, and better evaluation results. By attesting the study on experimental data sets, optimal (α, β) pairs are obtained at which the uncertainty and impurity are minima. Moreover, the correlation at this threshold is reasonable. From the application viewpoint, it reduces the cost of further analysis by generating the minimum delayed decision and maximizes the benefit with optimal decisions by considering multiple optimized qualities simultaneously.
Keywords: Multi-objective optimization, probabilistic rough sets, artificial bee colony algorithm, entropy, gini index
DOI: 10.3233/JIFS-221359
Journal: Journal of Intelligent & Fuzzy Systems, vol. 44, no. 1, pp. 1349-1367, 2023
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