4.7 Article

Enhanced sine cosine algorithm using opposition learning, adaptive evolution and neighborhood search strategies for multivariable parameter optimization problems

期刊

APPLIED SOFT COMPUTING
卷 119, 期 -, 页码 -

出版社

ELSEVIER
DOI: 10.1016/j.asoc.2022.108562

关键词

Sine cosine algorithm; Numerical optimization; Engineering optimization; Parameter optimization; Evolutionary algorithm

资金

  1. National Natural Science Foun-dation of China [52009012]
  2. Fundamental Research Funds for the Central Universities, China [B210201046]
  3. Natural Science Foundation of Hubei Province, China [2020CFB340]

向作者/读者索取更多资源

This study proposes an enhanced sine cosine algorithm (ESCA) to improve the performance of the Sine Cosine Algorithm (SCA) in multivariable optimization problems. ESCA incorporates several modified strategies to enhance its search range, global exploration, population diversity, and solution quality. Experimental results demonstrate that ESCA outperforms traditional methods in terms of solution efficiency and convergence rate for multivariable parameter optimization problems. The feasibility of ESCA in practical applications is further confirmed through engineering optimization problems, where ESCA produces high-quality solutions with better objective values.
Sine cosine algorithm (SCA), an emerging metaheuristic method, is usually limited by the local convergence and search stagnation defects in multivariable optimization problems. To improve the SCA performance, this study proposes an enhanced sine cosine algorithm (ESCA) using several modified strategies, including the opposition learning strategy for enlarging search range, the adaptive evolution strategy for improving global exploration, the neighborhood search strategy for increasing population diversity, and the greedy selection strategy for guaranteeing solution quality. ESCA and several meta heuristics methods are used to solve a group of numerical optimization problems. The experimental results indicate that in terms of solution efficiency and convergence rate, ESCA outperforms several traditional methods for multivariable parameter optimization problems. Then, several engineering optimization problems are employed to further test the feasibility of the ESCA method in practical applications. The simulations show that for various performance evaluation indexes, ESCA can produce high-quality solutions with better objective values compared to the control methods. Thus, a simple but powerful tool is developed to address the complex multivariable parameter optimization problems.(c) 2022 Elsevier B.V. All rights reserved.

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