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The Convergence Analysis of Parallel Genetic Algorithm Based on Allied Strategy

机译:基于联合策略的并行遗传算法的收敛性分析

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Genetic algorithms (GAs) have been applied to many difficult optimization problems such as track assignment and hypothesis managements for multisensor integration and data fusion. However, premature convergence has been a main problem for GAs. In order to prevent premature convergence, we introduce an allied strategy based on biological evolution and present a parallel Genetic Algorithm with the allied strategy (PGAAS). The PGAAS can prevent premature convergence, increase the optimization speed, and has been successfully applied in a few applications. In this paper, we first present a Markov chain model in the PGAAS. Based on this model, we analyze the convergence property of PGAAS. We then present the proof of global convergence for the PGAAS algorithm. The experiments results show that PGAAS is an efficient and effective parallel Genetic algorithm. Finally, we discuss several potential applications of the proposed methodology.
机译:遗传算法(GA)已应用于许多困难的优化问题,例如轨道分配以及用于多传感器集成和数据融合的假设管理。但是,过早收敛一直是GA的主要问题。为了防止过早收敛,我们引入了一种基于生物进化的联合策略,并提出了一种与联合策略(PGAAS)并行的遗传算法。 PGAAS可以防止过早收敛,提高优化速度,并已成功应用于少数应用中。在本文中,我们首先提出了PGAAS中的马尔可夫链模型。基于该模型,我们分析了PGAAS的收敛性。然后,我们提出PGAAS算法的全局收敛性证明。实验结果表明,PGAAS是一种高效且有效的并行遗传算法。最后,我们讨论了所提出方法的几种潜在应用。

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