Hybrid random opposition-based learning and Gaussian mutation of chaotic squirrel search algorithm

被引:0
|
作者
Feng Z. [1 ,2 ]
He X. [1 ]
Gui W. [1 ]
Zhao J. [1 ]
Zhang M. [1 ]
Yang Y. [1 ]
机构
[1] School of Building Services Science and Engineering, Xi'An University of Architecture and Technology, Xi'an
[2] Anhui Provincial Key Laboratory of Intelligent Building and Building Energy Conservation, Anhui Jianzhu University, Hefei
关键词
Gaussian mutation; random opposition-based learning; squirrel search algorithm; Tent chaotic map; Wilcoxon's signed rank test;
D O I
10.13196/j.cims.2023.02.021
中图分类号
学科分类号
摘要
To address the problems such as easy to fall into local optimum and premature convergence of Squirrel Search Algorithm (SSA), a hybrid Random opposition-based learning and Gaussian mutation of Chaotic Squirrel Search Algorithm (RGCSSA) was proposed. The chaotic initial population was generated by the Tent chaotic mapping initialization strategy to enhance the uniformity of the initial population distribution and achieve a more efficient search of the solution space. Then, a nonlinear decreasing predator probability strategy was used to balance the global search and local exploitation capabilities of SSA. The positional greedy selection strategy was utilized to increase the convergence speed of the algorithm by continuously retaining the dominant individuals in the population during the iterative process. The random opposition-based learning and Gaussian variation strategies were introduced to increase the population diversity and improve the ability of the algorithm to jump out of the local optimum. The optimization performance of the proposed algorithm was verified by simulation experiments and Wilcoxon's signed rank test on 10 different benchmark functions. The results showed that the RGCSSA algorithm had greatly improved in terms of solution accuracy and convergence speed as well as stability. © 2023 CIMS. All rights reserved.
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页码:604 / 615
页数:11
相关论文
共 22 条
  • [1] ZHANG HG, GUI L L, ZHANG X, Et al., Data-driven robust approximate optimal tracking control for unknown general nonlinear systems using adaptive dynamic programming meth-od [J], IEEE Transactions on Neural Networks, 22, 12, pp. 2226-2236, (2011)
  • [2] NARENDRA P M, FUKUNAGA K., A branch and bound algorithm for feature subset selection, IEEE Transactions on Computers, 26, 9, pp. 917-922, (1977)
  • [3] KENNEDY J, EBERHART R., Particle swarm optimization, Proceedings of IEEE International Conference on Neural Networks, pp. 1942-1948, (1995)
  • [4] GANDOMI A H, ALAVI A H., Krill herd: A new bio-inspired optimization algorithm, Communications in Nonlinear Science and Numerical Simulation, 17, 12, pp. 4831-4845, (2012)
  • [5] ARORA S, SINGH S., Butterfly optimization algorithm: A novel approach for global optimization, Soft Computing - A Fusion of Foundations, Methodologies & Applications, 23, 3, pp. 715-734, (2019)
  • [6] JAIN M, SINGH V, RANI A., A novel nature-inspired algorithm for optimization: Squirrel search algorithm, Swarm and Evolutionary Computation, 44, pp. 148-175, (2019)
  • [7] YANG X S., A new metaheuristic bat-inspired algorithm, Proceedings of the Nature Inspired Cooperative Strategies for Optimization, 284, pp. 65-74, (2010)
  • [8] HOLLAND J H., Genetic algorithms and the optimal alloca-tionof trials, SIAM Journal on Computing, 2, 2, pp. 88-105, (1973)
  • [9] FISTER I, FISTER I, YANG X S, Et al., A comprehensive review of firefly algorithms, Swarm and Evolutionary Computation, 13, pp. 34-46, (2013)
  • [10] MAHDI D, NASHAT M., Squirrel search algorithm for portfolio optimization, Expert Systems with Applications, 178, (2021)