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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Analysis of the Emergence in Swarm Model Based on Largest Lyapunov Exponent
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Analysis of the Emergence in Swarm Model Based on Largest Lyapunov Exponent

机译:基于最大李雅普诺夫指数的群体模型出现分析

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Emergent behaviors of collective intelligence systems, exemplified by swarm model, have attracted broad interests in recent years. However, current research mostly stops at observational interpretations and qualitative descriptions of emergent phenomena and is essentially short of quantitative analysis and evaluation. In this paper, we conduct a quantitative study on the emergence of swarm model by using chaos analysis of complex dynamic systems. This helps to achieve a more exact understanding of emergent phenomena. In particular, we evaluate the emergent behaviors of swarm model quantitatively by using the chaos and stability analysis of swarm model based on largest Lyapunov exponent. It is concluded that swarm model is at the edge of chaos when emergence occurs, and whether chaotic or stable at the beginning, swarm model will converge to stability with the elapse of time along with interactions among agents.
机译:近年来,以群体模型为代表的集体情报系统的新兴行为引起了广泛的兴趣。然而,当前的研究主要停留在对突发现象的观察解释和定性描述上,并且基本上缺乏定量分析和评估。在本文中,我们通过对复杂动力系统的混沌分析对群体模型的出现进行了定量研究。这有助于更准确地了解紧急现象。特别是,通过基于最大李雅普诺夫指数的群体模型的混沌和稳定性分析,定量评估了群体模型的新兴行为。结论是,群体模型在出现时处于混沌的边缘,无论是混沌还是开始时稳定,群体模型都会随着时间的流逝以及代理之间的相互作用而收敛到稳定状态。

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