Gaussian Backbone-Based Spherical Evolutionary Algorithm with Cross-search for Engineering Problems
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Published:2024-03
Issue:2
Volume:21
Page:1055-1091
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ISSN:1672-6529
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Container-title:Journal of Bionic Engineering
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language:en
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Short-container-title:J Bionic Eng
Author:
Li Yupeng, Zhao Dong, Heidari Ali Asghar, Wang Shuihua, Chen Huiling, Zhang YudongORCID
Abstract
AbstractIn recent years, with the increasing demand for social production, engineering design problems have gradually become more and more complex. Many novel and well-performing meta-heuristic algorithms have been studied and developed to cope with this problem. Among them, the Spherical Evolutionary Algorithm (SE) is one of the classical representative methods that proposed in recent years with admirable optimization performance. However, it tends to stagnate prematurely to local optima in solving some specific problems. Therefore, this paper proposes an SE variant integrating the Cross-search Mutation (CSM) and Gaussian Backbone Strategy (GBS), called CGSE. In this study, the CSM can enhance its social learning ability, which strengthens the utilization rate of SE on effective information; the GBS cooperates with the original rules of SE to further improve the convergence effect of SE. To objectively demonstrate the core advantages of CGSE, this paper designs a series of global optimization experiments based on IEEE CEC2017, and CGSE is used to solve six engineering design problems with constraints. The final experimental results fully showcase that, compared with the existing well-known methods, CGSE has a very significant competitive advantage in global tasks and has certain practical value in real applications. Therefore, the proposed CGSE is a promising and first-rate algorithm with good potential strength in the field of engineering design.
Publisher
Springer Science and Business Media LLC
Reference94 articles.
1. Mohamed, A. W., Abutarboush, H. F., Hadi, A. A., & Mohamed, A. K. (2021). Gaining-sharing knowledge based algorithm with adaptive parameters for engineering optimization. IEEE Access, 9, 65934–65946. 2. Zhu, M., Guan, X., Li, Z., He, L., Wang, Z., & Cai, K. (2023). Semg-based lower limb motion prediction using cnn-lstm with improved pca optimization algorithm. Journal of Bionic Engineering, 20(2), 612–627. 3. Zhang, K., Wang, Z., Chen, G., Zhang, L., Yang, Y., Yao, C., Wang, J., & Yao, J. (2022). Training effective deep reinforcement learning agents for real-time life-cycle production optimization. Journal of Petroleum Science and Engineering, 208, 109766. 4. Cao, B., Zhao, J., Gu, Y., Fan, S., & Yang, P. (2019). Security-aware industrial wireless sensor network deployment optimization. IEEE Transactions on Industrial Informatics, 16(8), 5309–5316. 5. Duan, Y., Zhao, Y., & Hu, J. (2023). An initialization-free distributed algorithm for dynamic economic dispatch problems in microgrid: Modeling, optimization and analysis. Sustainable Energy, Grids and Networks, 2023, 101004.
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