Greedy opposition-based learning for chimp optimization algorithm

被引:46
|
作者
Khishe, Mohammad [1 ]
机构
[1] Imam Khomeini Marine Sci Univ, Dept Elect Engn, Nowshahr, Iran
关键词
Metaheuristics; Chimp optimization algorithm; Opposition-based learning; Greedy search; SINE COSINE ALGORITHM; INTERFERENCE; ADAPTATION; TUTORIAL; STRATEGY; NETWORK;
D O I
10.1007/s10462-022-10343-w
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
The chimp optimization algorithm (ChOA) is a hunting-based model and can be utilized as a set of optimization rules to tackle optimization problems. Although ChOA has shown promising results on optimization functions, it suffers from a slow convergence rate and low exploration capability. Therefore, in this paper, a modified ChOA is proposed to improve the exploration and exploitation capabilities of the ChOA. This improvement is performed using greedy search and opposition-based learning (OBL), respectively. In order to investigate the efficiency of the OBLChOA, the OBLChOA's performance is evaluated by twenty-three standard benchmark functions, ten suit tests of IEEE CEC06-2019, randomly generated landscape, and twelve real-world Constrained Optimization Problems (IEEE COPs-2020) from a variety of engineering fields, including industrial chemical producer, power system, process design and synthesis, mechanical design, power-electronic, and livestock feed ration. The results are compared to benchmark optimizers, including CMA-ES and SHADE as high-performance optimizers and winners of IEEE CEC competition; standard ChOA; OBL-GWO, OBL-SSA, and OBL-CSA as the best benchmark OBL-based algorithms. OBLChOA and CMA-ES rank first and second among twenty-seven numerical test functions, respectively, with forty and eleven best results. In the 100-digit challenge, jDE100 achieves the highest score of 100, followed by DISHchain1e + 12, and OBLChOA achieves the fourth-highest score of 93. In total, eighteen state-of-the-art algorithms achieved the highest score in seven out of ten issues. Finally, OBLChOA and CMA-ES achieve the best performance in five and four real-world engineering challenges, respectively.
引用
收藏
页码:7633 / 7663
页数:31
相关论文
共 50 条
  • [1] Greedy opposition-based learning for chimp optimization algorithm
    Mohammad Khishe
    Artificial Intelligence Review, 2023, 56 : 7633 - 7663
  • [2] Evolving chimp optimization algorithm by weighted opposition-based technique and greedy search for multimodal engineering problems
    Bo, Qiuyu
    Cheng, Wuqun
    Khishe, Mohammad
    APPLIED SOFT COMPUTING, 2023, 132
  • [3] A hybrid chimp optimization algorithm and generalized normal distribution algorithm with opposition-based learning strategy for solving data clustering problems
    Sayed Pedram Haeri Boroujeni
    Elnaz Pashaei
    Iran Journal of Computer Science, 2024, 7 (1) : 65 - 101
  • [4] Improved grasshopper optimization algorithm using opposition-based learning
    Ewees, Ahmed A.
    Abd Elaziz, Mohamed
    Houssein, Essam H.
    EXPERT SYSTEMS WITH APPLICATIONS, 2018, 112 : 156 - 172
  • [5] Fast random opposition-based learning Aquila optimization algorithm
    Gopi, S.
    Mohapatra, Prabhujit
    HELIYON, 2024, 10 (04)
  • [6] Improve Exploration of Arithmetic Optimization Algorithm by Opposition-based Learning
    Lin, Xia
    Li, Haomiao
    Jiang, Xin
    Gao, Yuchao
    Wu, Jinran
    Yang, Yang
    PROCEEDINGS OF THE 2021 IEEE INTERNATIONAL CONFERENCE ON PROGRESS IN INFORMATICS AND COMPUTING (PIC), 2021, : 265 - 269
  • [7] Opposition-Based Whale Optimization Algorithm
    Alamri, Hammoudeh S.
    Alsariera, Yazan A.
    Zamli, Kamal Z.
    ADVANCED SCIENCE LETTERS, 2018, 24 (10) : 7461 - 7464
  • [8] An opposition-based algorithm for function optimization
    Seif, Z.
    Ahmadi, M. B.
    ENGINEERING APPLICATIONS OF ARTIFICIAL INTELLIGENCE, 2015, 37 : 293 - 306
  • [9] An efficient DBSCAN optimized by arithmetic optimization algorithm with opposition-based learning
    Yang Yang
    Chen Qian
    Haomiao Li
    Yuchao Gao
    Jinran Wu
    Chan-Juan Liu
    Shangrui Zhao
    The Journal of Supercomputing, 2022, 78 : 19566 - 19604
  • [10] Fast random opposition-based learning Golden Jackal Optimization algorithm
    Mohapatra, Sarada
    Mohapatra, Prabhujit
    KNOWLEDGE-BASED SYSTEMS, 2023, 275