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A Novel Hybrid GWO-PS Algorithm for Standard Benchmark Optimization Problems

机译:标准基准优化问题的新型混合GWO-PS算法

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摘要

Recently developed Grey Wolf Optimizer (GWO) algorithm has conspicuous behavior for verdict of global optima, without getting ensnared in premature convergence and has been applied to benchmark problems including engineering design and optimization problems. In the proposed research, the exploration phase of the Grey Wolf Optimizer has been further improved using pattern search algorithm, which is a derivative-free search method. To overcome the problem of stagnating in neighborhood optima, it involves two moves: one is pattern move and other is exploratory search. In the proposed research, a hybrid version of Grey Wolf Optimizer algorithm combined with pattern search (hGWO-PS) algorithm has been developed for the solution of various non-linear, highly constrained engineering design and engineering optimization problems. To indorse the results of the proposed hybrid algorithm, 23 benchmark problems including two real-life biomedical problems are taken into consideration. Experimentally, it has been observed that the exploitation phase in the proposed hybrid GWO-PS algorithm is better than standard Grey Wolf Optimizer algorithm, Ant Lion Optimizer algorithm, Moth Flame Optimization algorithm, sine-cosine optimization algorithm and other recently reported heuristics and meta-heuristics search algorithm. However, computational time of the algorithm has been slightly increased due to increase in the number of fitness evaluations. Hence, proposed algorithm indorses its effectiveness in the field of nature inspired meta-heuristics search algorithms.
机译:最近开发的Gray Wolf Optimizer(GWO)算法具有判定全局最优的显着行为,而不会陷入过早收敛的状态,并且已应用于基准问题,包括工程设计和优化问题。在提出的研究中,使用模式搜索算法(一种无导数搜索方法)进一步改善了灰狼优化器的探索阶段。为了克服在邻域最优中停滞的问题,它涉及两个动作:一个是模式移动,另一个是探索性搜索。在拟议的研究中,已经开发了结合模式搜索(hGWO-PS)算法的混合版本的Gray Wolf优化器算法,以解决各种非线性,高度受限的工程设计和工程优化问题。为了对所提出的混合算法的结果进行背叛,考虑了23个基准问题,其中包括两个现实生活中的生物医学问题。从实验上可以发现,提出的混合GWO-PS算法的开发阶段优于标准的灰狼优化器算法,蚁狮优化器算法,飞蛾火焰优化算法,正弦余弦优化算法以及其他最近报道的启发式和元算法。启发式搜索算法。但是,由于适应度评估次数的增加,算法的计算时间已略有增加。因此,所提出的算法在自然启发式元启发式搜索算法领域中提高了其有效性。

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