A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion

Wu H, Chen Q, Chen J, Jin Y, Ding J, Zhang X, Chai T (2024)
IEEE Transactions on Evolutionary Computation: 1-1.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor*in
Wu, Haofeng; Chen, Qingda; Chen, Jiaxin; Jin, YaochuUniBi ; Ding, Jinliang; Zhang, Xingyi; Chai, Tianyou
Abstract / Bemerkung
Surrogate-assisted evolutionary algorithms (SAEAs) rely on the infill criterion to select candidate solutions for expensive evaluations. However, in the context of expensive constrained multi-objective optimization problems (ECMOPs) with complex feasible regions, guiding the optimization algorithm towards the constrained Pareto optimal front and achieving a balance between feasibility, convergence, diversity, exploration, and exploitation using a single infill criterion pose significant challenges. We propose an ensemble infill criterion-based multi-stage SAEA (EIC-MSSAEA) to tackle these challenges. Specifically, EIC-MSSAEA comprises three stages. In the first stage, we ignore constraints to facilitate the rapid traversal of infeasible obstacles. In the second stage, only one constraint is activated at a time to increase algorithm diversity. Finally, in the last stage, we activate all constraints to improve overall feasibility. In each stage, EIC-MSSAEA first employs NSGA-III as the underlying baseline solver to explore the search space, in which promising solutions are then selected by an ensemble infill criterion that incorporates multiple base-infill criteria to measure the feasibility, convergence, diversity, and uncertainty of candidate solutions. Experimental results demonstrate the competitiveness of EIC-MSSAEA against state-of-the-art SAEAs for ECMOPs.
Stichworte
Constrained multi-objective optimization; evolutionary algorithm; expensive evaluations; ensemble infill criterion; multi-stage SAEA; Optimization; Convergence; Pareto optimization; Evolutionary computation; Iron; Linear programming; Vectors
Erscheinungsjahr
2024
Zeitschriftentitel
IEEE Transactions on Evolutionary Computation
Seite(n)
1-1
ISSN
1089-778X, 1089-778X
eISSN
1941-0026
Page URI
https://pub.uni-bielefeld.de/record/2989474

Zitieren

Wu H, Chen Q, Chen J, et al. A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion. IEEE Transactions on Evolutionary Computation. 2024:1-1.
Wu, H., Chen, Q., Chen, J., Jin, Y., Ding, J., Zhang, X., & Chai, T. (2024). A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion. IEEE Transactions on Evolutionary Computation, 1-1. https://doi.org/10.1109/TEVC.2024.3400832
Wu, Haofeng, Chen, Qingda, Chen, Jiaxin, Jin, Yaochu, Ding, Jinliang, Zhang, Xingyi, and Chai, Tianyou. 2024. “A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion”. IEEE Transactions on Evolutionary Computation, 1-1.
Wu, H., Chen, Q., Chen, J., Jin, Y., Ding, J., Zhang, X., and Chai, T. (2024). A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion. IEEE Transactions on Evolutionary Computation, 1-1.
Wu, H., et al., 2024. A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion. IEEE Transactions on Evolutionary Computation, , p 1-1.
H. Wu, et al., “A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion”, IEEE Transactions on Evolutionary Computation, 2024, pp. 1-1.
Wu, H., Chen, Q., Chen, J., Jin, Y., Ding, J., Zhang, X., Chai, T.: A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion. IEEE Transactions on Evolutionary Computation. 1-1 (2024).
Wu, Haofeng, Chen, Qingda, Chen, Jiaxin, Jin, Yaochu, Ding, Jinliang, Zhang, Xingyi, and Chai, Tianyou. “A Multi-Stage Expensive Constrained Multi-Objective Optimization Algorithm Based on Ensemble Infill Criterion”. IEEE Transactions on Evolutionary Computation (2024): 1-1.
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