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首页> 外文期刊>Journal of computational and theoretical nanoscience >Solving Dynamic Optimization Problems Based on an Improved Clustering Quantum-Behaved Particle Swarm Optimizer
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Solving Dynamic Optimization Problems Based on an Improved Clustering Quantum-Behaved Particle Swarm Optimizer

机译:基于改进的聚类量子表现粒子群优化器解决动态优化问题

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摘要

Solving dynamic optimization problems (DOPs) has become a hot research area in recent years. In this paper, an improved Quantum-behaved particle swarm optimizer (QPSO) with hierarchical clustering technique is proposed to solve DOPs in terms of the dynamics and complexity. By studying the trajectory of particles and the effect of local attractor in QPSO, Gaussian distribution is used to sample the local attractor in order to alleviate premature convergence and enhance the global search ability. Two variants of the proposed Gaussian distributed are also studied in this paper. For the hierarchical clustering technique, each particle is regarded as one cluster in the initial stage. With the evolutionary procedure, the clusters merge into new sub-swarms when the distances between them are less than a threshold, which is used for tracking the movement of peaks. The convergence check, overcrowding check, and overlapping check are appointed during the clustering procedure in order to keep swarm diversity. The performance of the improved QPSO with gaussian sampling and clustering technique is evaluated on a set of benchmark functions and compared with some state-of-art algorithms. Experimental results show the efficiency of the proposed approach.
机译:解决动态优化问题(DOPS)近年来已成为一个热门研究区域。在本文中,提出了一种具有分层聚类技术的改进的量子表现粒子群优化器(QPSO),以便在动态和复杂性方面解决多孔。通过研究粒子的轨迹和局部吸引子在QPSO中的效果,高斯分布用于对本地吸引子进行采样,以减轻早产并提高全球搜索能力。本文还研究了所提出的高斯分布的两个变体。对于分层聚类技术,每个粒子被视为初始阶段中的一个群集。利用进化过程,当它们之间的距离小于阈值时,群集在新的子群中合并到新的子群中,该距离用于跟踪峰的移动。在聚类过程中指定收敛检查,过度拥挤检查和重叠检查,以便保持群体多样性。利用高斯采样和聚类技术的改进QPSO的性能在一组基准功能上进行了评估,并与一些最先进的算法进行比较。实验结果表明了提出的方法的效率。

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