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

被引:1
作者
Wang, Lianguo [1 ]
Liu, Xiaojuan [1 ]
机构
[1] Gansu Agr Univ, Coll Informat Sci & Technol, 1 Yingmen Village, Lanzhou 730070, Gansu, Peoples R China
基金
中国国家自然科学基金;
关键词
Swarm intelligence; Shuffled frog leaping algorithm; Acceleration factors; Contraction factor; Self-learning operator; Mechanical optimum design; PARTICLE SWARM OPTIMIZATION; STRUCTURAL OPTIMIZATION; INTEGER;
D O I
10.1007/s00366-021-01510-8
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
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 c(1) and c(2), 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 chi, 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.
引用
收藏
页码:3655 / 3673
页数:19
相关论文
共 46 条
[1]   Mechanical engineering design optimisation using novel adaptive differential evolution algorithm [J].
Abderazek, Hammoudi ;
Yildiz, Ali Riza ;
Sait, Sadiq M. .
INTERNATIONAL JOURNAL OF VEHICLE DESIGN, 2019, 80 (2-4) :285-329
[2]   Adaptive mixed differential evolution algorithm for bi-objective tooth profile spur gear optimization [J].
Abderazek, Hammoudi ;
Ferhat, Djeddou ;
Ivana, Atanasovska .
INTERNATIONAL JOURNAL OF ADVANCED MANUFACTURING TECHNOLOGY, 2017, 90 (5-8) :2063-2073
[3]   Chaotic shuffled frog leaping algorithms for parameter identification of fractional-order chaotic systems [J].
Ahandani, Morteza Alinia ;
Kharrati, Hamed .
JOURNAL OF EXPERIMENTAL & THEORETICAL ARTIFICIAL INTELLIGENCE, 2018, 30 (05) :561-581
[4]  
Arora J., 2004, Introduction to Optimum Design
[5]   A STUDY OF MATHEMATICAL-PROGRAMMING METHODS FOR STRUCTURAL OPTIMIZATION .2. NUMERICAL RESULTS [J].
BELEGUNDU, AD ;
ARORA, JS .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1985, 21 (09) :1601-1623
[6]  
Bibo Hu, 2020, MATEC Web of Conferences, V309, DOI 10.1051/matecconf/202030903012
[7]  
Clerc M, 1999, P 1999 C EV COMP CEC, V3, P1951, DOI [10.1109/CEC.1999.785513, DOI 10.1109/CEC.1999.785513]
[8]   Constraint-handling in genetic algorithms through the use of dominance-based tournament selection [J].
Coello, CAC ;
Montes, EM .
ADVANCED ENGINEERING INFORMATICS, 2002, 16 (03) :193-203
[9]   Use of a self-adaptive penalty approach for engineering optimization problems [J].
Coello, CAC .
COMPUTERS IN INDUSTRY, 2000, 41 (02) :113-127
[10]   An improved shuffled frog leaping algorithm based evolutionary framework for currency exchange rate prediction [J].
Dash, Rajashree .
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2017, 486 :782-796