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A multi-start opposition-based particle swarm optimization algorithm with adaptive velocity for bound constrained global optimization

机译:约束约束全局最优化的基于多起点对立的自适应速度粒子群算法

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摘要

In this paper we present a multi-start particle swarm optimization algorithm for the global optimization of a function subject to bound constraints. The procedure consists of three main steps. In the initialization phase, an opposition learning strategy is performed to improve the search efficiency. Then a variant of the adaptive velocity based on the differential operator enhances the optimization ability of the particles. Finally, a re-initialization strategy based on two diversity measures for the swarm is act in order to avoid premature convergence and stagnation. The strategy uses the super-opposition paradigm to re-initialize particles in the swarm. The algorithm has been evaluated on a set of 100 global optimization test problems. Comparisons with other global optimization methods show the robustness and effectiveness of the proposed algorithm.
机译:在本文中,我们提出了一种多约束粒子群优化算法,用于对约束约束下的函数进行全局优化。该过程包括三个主要步骤。在初始化阶段,执行对立学习策略以提高搜索效率。然后,基于微分算子的自适应速度的变体增强了粒子的优化能力。最后,采取了基于两种多样性措施的群体重新初始化策略,以避免过早的收敛和停滞。该策略使用超反范式重新初始化群中的粒子。该算法已针对一组100个全局优化测试问题进行了评估。与其他全局优化方法的比较显示了该算法的鲁棒性和有效性。

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