A shuffled frog leaping algorithm with contraction factor and its application in mechanical optimum design

被引:0
作者
Lianguo Wang
Xiaojuan Liu
机构
[1] Gansu Agricultural University,College of Information Science and Technology
来源
Engineering with Computers | 2022年 / 38卷
关键词
Swarm intelligence; Shuffled frog leaping algorithm; Acceleration factors; Contraction factor; Self-learning operator; Mechanical optimum design;
D O I
暂无
中图分类号
学科分类号
摘要
The shuffled frog leaping algorithm is easily trapped into local optimum and has the low optimization accuracy when it is used to optimize the complex functions problems. To overcome the above shortcomings, a shuffled frog leaping algorithm with contraction factor was proposed. By introducing acceleration factors c1 and c2, the ability of worst individual to learn from best individual within the submemeplexes or global best individual of the entire population was improved and the convergence rate of algorithm was accelerated. Under inserting the contraction factor χ, the convergence of algorithm was ensured. After performing local optimization of the self-learning operator on the worst individual, and taking full advantage of the useful information in the worst individuals, the self-learning ability of the individual and the optimization accuracy of the algorithm were improved. Simulation results illustrated that the enhanced algorithm performed better optimization performance than basic SFLA and other improved SFLAs. Finally, the proposed algorithm was used to optimize five problems of the mechanical design, and its validity and practicability were verified.
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收藏
页码:3655 / 3673
页数:18
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  • [1] Hassan BA(2020)Operational framework for recent advances in backtracking search optimization algorithm: a systematic review and performance evaluation Appl Math Comput 370 124919-225
  • [2] Rashid TA(2020)A collaborative LSHADE algorithm with comprehensive learning mechanism Appl Soft Comput 96 106609-581
  • [3] Zhao FQ(2018)A two-stage differential biogeography-based optimization algorithm and its performance analysis Expert Syst Appl 115 329-796
  • [4] Zhao LX(2003)Optimization of water distribution network design using the shuffled frog leaping algorithm J Water Res Plan Man 129 210-2034
  • [5] Wang L(2018)Chaotic shuffled frog leaping algorithms for parameter identification of fractional-order chaotic systems J Exp Theor Artif In 30 561-646
  • [6] Zhao FQ(2017)An improved shuffled frog leaping algorithm based evolutionary framework for currency exchange rate prediction Physica A 486 782-194
  • [7] Qin S(2018)An improved shuffled frog leaping algorithm and its application in the optimization of cascade reservoir operation Hydrolog Sci J 63 2020-25
  • [8] Zhang Y(2019)An evolutionary framework based microarray gene selection and classification approach using binary shuffled frog leaping algorithm J King Saud Univ Comput Inf Sci 24 637-1422
  • [9] Eusuff MM(2020)A modified shuffled frog leaping algorithm for scientific workflow scheduling using clustering techniques Soft Comput 309 03012-748
  • [10] Lansey KE(2020)Shuffled frog leaping algorithm based on quantum rotation angle Matec Web Conf 138 103531-409