算法
计算机科学
趋同(经济学)
早熟收敛
局部最优
优化算法
人口
数学优化
稳健性(进化)
水准点(测量)
数学
粒子群优化
基因
生物化学
社会学
人口学
经济
化学
地理
经济增长
大地测量学
作者
S Y Zhang,Linru Ma,Yingchao Wang
标识
DOI:10.1145/3650400.3650573
摘要
The whale optimization algorithm (WOA) and sine cosine algorithm (SCA) exhibit limitations, such as premature convergence and local optima, for solving large-scale optimization problems. To address this problem, a novel hybrid algorithm called WOSCA is proposed. WOSCA leverages orthogonal Latin squares to obtain the initial population with balanced dispersion and neat comparability, and integrates the search mechanism of SCA into the WOA to enhance and balance the algorithm's exploration and exploitation. Moreover, to avoid falling into the local optimum and enhance the diversity of the population, a dynamic inertia weight strategy is introduced for an exhaustive search of nearby space. Twenty high-dimensional benchmark functions are selected to evaluate the effectiveness of the proposed method. The results demonstrate that WOSCA has better convergence accuracy and stronger robustness when solving large-scale optimization problems.
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