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Feedback control systems as users of a shared network: communication sequences that guarantee stability

机译:反馈控制系统作为共享网络的用户:保证稳定性的通信序列

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We investigate the stability of a collection of systems which are governed by linear dynamics and operate under limited communication. We view each system and its feedback controller as users on an idealized shared network which grants access only to a few systemcontroller pairs at any one time. A communication sequence, which plays the role of a network admission policy, specifies the amount of time available for each system to complete its feedback loop. Using Lyapunov theory, we give a sufficient condition for the existence of a stabilizing communication sequence and show how one can be constructed in a way that minimizes network usage. Our solution depends on the parameters of the underlying system(s) and on the number of controller-plant connections that can be maintained simultaneously. We include simulation results illustrating the main ideas.
机译:我们调查由线性动力学控制的系统集合的稳定性,并在有限的通信下运行。我们将每个系统及其反馈控制器视为理想化的共享网络上的用户,该用户在任何时候仅授予几个系统控制器对的访问权限。播放网络录取策略的角色的通信序列指定了每个系统以完成其反馈循环的可用时间量。使用Lyapunov理论,我们为稳定通信序列的存在提供了足够的条件,并显示如何以最小化网络使用的方式构建。我们的解决方案取决于底层系统的参数和可以同时维护的控制器工厂连接的数量。我们包括说明主要思想的仿真结果。

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