Event-triggered leader-following consensus of nonlinear semi-Markovian multi-agent systems via improved integral inequalities

Yu Lu, Cheng-De Zheng
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Abstract

This paper studies the leader-following event-triggered consensus of multi-agent systems with nonlinear dynamics and semi-Markov jump. The information on transition rates is incompletely known. First, by applying weighted orthogonal polynomials, two new integral inequalities are established, which include some existing ones. Second, an event-triggered scheme is presented to save the precious communication resources. After constructing an augmented Lyapunov–Krasovskii functional, a few sufficient conditions are derived to achieve the leader-following event-triggered consensus by utilizing the presented inequalities to manipulate the derivative of the functional. Finally, numerical simulation shows the effectiveness of the proposed method.
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通过改进的积分不等式实现非线性半马尔可夫多代理系统的事件触发式领导-跟随共识
本文研究了具有非线性动力学和半马尔可夫跃迁的多代理系统的领导-跟随事件触发共识。过渡率的信息是不完全已知的。首先,通过应用加权正交多项式,建立了两个新的积分不等式,其中包括一些现有的不等式。其次,提出了一种事件触发方案,以节省宝贵的通信资源。在构建了一个增强的 Lyapunov-Krasovskii 函数后,利用所提出的不等式来操纵该函数的导数,推导出了一些充分条件,以实现领导者-跟随者事件触发共识。最后,数值模拟显示了所提方法的有效性。
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