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Containment control of second-order discrete-time multi-agent systems with Markovian missing data

机译:马尔可夫缺失数据的二阶离散时间多智能体系统的遏制控制

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摘要

This study investigates the containment control problem of second-order discrete-time multi-agent systems with Markovian missing data in actuators and one step network-induced time delay. The process of missing data from the controller to the actuator is modelled by a homogeneous, finite-state and discrete-time Markov chain. The authors first discuss the containment control problem for the case when all the elements of the transition probability matrix are completely known, then the result is extended to a more general case with only partially known transition probabilities. The distributed control protocol with one step time delay is proposed. Based on the stochastic Lyapunov–Krasovskii functional method, sufficient conditions in terms of a set of matrix inequalities are given to guarantee that the states of all the followers asymptotically converge to the convex hull formed by the corresponding states of the leaders in mean square sense. A cone complementary linearisation algorithm is used to obtain the control gains. Finally, two numerical simulations are provided to show the effectiveness of theoretical results.
机译:本研究研究了执行器中马尔可夫数据缺失和一阶网络引起的时延的二阶离散时间多主体系统的控制问题。从控制器到执行器的数据丢失过程由均质,有限状态和离散时间马尔可夫链建模。作者首先讨论了对于转移概率矩阵的所有元素都完全已知的情况的遏制控制问题,然后将结果扩展到仅具有部分已知转移概率的更一般的情况。提出了具有一步延时的分布式控制协议。基于随机Lyapunov–Krasovskii泛函方法,给出了一系列矩阵不等式的充分条件,以确保所有跟随者的状态渐近收敛于均方意义上的领导者对应状态所形成的凸包。圆锥互补线性化算法用于获得控制增益。最后,提供了两个数值模拟,以显示理论结果的有效性。

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