芝诺悖论
稳健性(进化)
趋同(经济学)
有界函数
计算机科学
控制理论(社会学)
指数稳定性
数学优化
数学
控制(管理)
人工智能
非线性系统
数学分析
生物化学
化学
物理
几何学
量子力学
经济
基因
经济增长
作者
James Berneburg,Cameron Nowzari
标识
DOI:10.1109/tac.2020.3020809
摘要
This article revisits the classical multiagent average consensus problem for which many different event-triggered control strategies have been proposed over the last decade. Many of the earliest versions of these works conclude asymptotic stability without proving that Zeno behavior, or deadlocks, do not occur along the trajectories of the system. More recent works that resolve this issue either: propose the use of a dwell time that forces interevent times to be lower bounded away from zero but sacrifice asymptotic convergence in exchange for practical convergence (or convergence to a neighborhood); guarantee non-Zeno behaviors and asymptotic convergence but do not provide a positive minimum interevent time guarantee; or are not fully distributed. Additionally, the overwhelming majority of these works provide no form of robustness analysis on the event-triggering strategy. More specifically, if arbitrarily small disturbances can remove the non-Zeno property then the theoretically correct algorithm may not actually be implementable. Instead, this article for the first time presents a fully distributed, robust, dynamic event-triggered algorithm, for general directed communication networks, for which a desired positive minimum interevent time can be chosen by each agent in a distributed fashion. Simulations illustrate our results.
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