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A Zoning Search Strategy for Differential Evolution Variants

机译:差分演化变体的分区搜索策略

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Computational time and solution precision are two major concerns in the evolutionary computation (EC). To save the computational time, various high-performance computing techniques have been successfully employed to help meta-heuristic algorithms. Moreover, most of previous studies have focused on the performance improvement of meta-heuristic algorithms for improving the solution precision. However, the use of high- performance computing techniques and the improvement of algorithm performance do not mean that meta-heuristic algorithms can locate a promising region in some cases due to their search capability limitation. Therefore, converting improved computation power indirectly into algorithm search capability is a vital task. To achieve the above goal, a zoning search (ZS) strategy is proposed in the current work. In ZS, some variables of an optimization problem are selected randomly, and then they are divided into some segments, i.e., the entire search space of the optimization problem is divided into some subspaces. Finally, a selected meta-heuristic algorithm is used to find a satisfactory solution in each subspace. The effectiveness of ZS is demonstrated on IEEE CEC2014. Results suggest that ZS is a highly competitive approach to solve complex optimization problems.
机译:计算时间和求解精度是进化计算(EC)中的两个主要问题。为了节省计算时间,已成功采用各种高性能计算技术来帮助元启发式算法。而且,先前的大多数研究都集中在元启发式算法的性能改进上,以提高求解精度。但是,高性能计算技术的使用和算法性能的提高并不意味着在某些情况下元启发式算法由于其搜索能力的限制而可以找到有希望的区域。因此,将改进的计算能力间接转换为算法搜索能力是一项至关重要的任务。为了实现上述目标,目前的工作中提出了一种分区搜索(ZS)策略。在ZS中,随机选择优化问题的一些变量,然后将其划分为一些段,即,将优化问题的整个搜索空间划分为一些子空间。最后,使用选定的元启发式算法在每个子空间中找到满意的解决方案。 ZS的有效性在IEEE CEC2014上得到了证明。结果表明,ZS是解决复杂优化问题的极具竞争力的方法。

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