Identifying Top-k Peaks Using an Extended Particle Swarm Optimization Algorithm with Re-diversification Mechanism

Stephen Raharja, T. Sugawara
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Abstract

We propose a modified particle swarm optimization (PSO) algorithm to identify multiple optima (top-k peaks) in descending order, rather than just a single optimum value. With advances in computer technology and robotics, autonomous machines are used in applications such as search and rescue after a disaster. Survivors typically have only a limited amount of time to live, so finding them and directing rescuers to them are both time-critical. One way of rescuing more survivors more quickly is to deploy a number of aerial drones in advance and, after the disaster, use them to scan the area and identify the locations where survivors are most likely to be found. Thus, we first model such a situation by using mixture bivariate normal distributions with randomized means and identify individual drones as particle agents. Then, we propose top-k PSO, which an extension of the conventional Clerk-Kennedy PSO algorithm, to locate the top k peaks efficiently with high probability by remembering a list of global optima and introducing a strategy to increase the diversity in swarms to improve exploration. We conducted extensive experiments to evaluate top-k PSO by comparing its results with those produced by the baseline methods, canonical PSO, Clerk-Kennedy PSO, and NichePSO. Our experimental results indicate that the proposed PSO can find multiple peaks with higher probabilities than the baseline methods in various environments.
基于再多样化机制的扩展粒子群算法识别Top-k峰
我们提出了一种改进的粒子群优化(PSO)算法,以降序识别多个最优值(top-k峰),而不仅仅是单个最优值。随着计算机技术和机器人技术的进步,自动机器被用于灾难后的搜索和救援等应用。幸存者通常只有有限的生命,所以找到他们并引导救援人员到达他们身边都是时间紧迫的。更快地救出更多幸存者的一种方法是提前部署一些无人机,并在灾难发生后使用它们扫描该地区并确定最有可能找到幸存者的位置。因此,我们首先通过使用随机均值的混合二元正态分布来模拟这种情况,并将单个无人机识别为粒子代理。然后,我们提出了top-k PSO算法,该算法是传统的Clerk-Kennedy PSO算法的扩展,通过记忆全局最优列表和引入增加群体多样性的策略来提高搜索效率,从而以高概率高效地定位前k个峰值。我们进行了大量的实验来评估top-k PSO,将其结果与基线方法、标准PSO、Clerk-Kennedy PSO和NichePSO产生的结果进行比较。实验结果表明,在不同的环境下,该方法能够以更高的概率找到多个峰值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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