Model-based control with intermittent feedback: bridging the gap between continuous and instantaneous feedback

控制理论(社会学) 计算机科学 反馈控制 桥接(联网) 间歇控制 观察员(物理) 网络控制系统 前馈 区间(图论) 控制(管理) 全状态反馈 理论(学习稳定性) 非线性系统 控制工程 数学 工程类 人工智能 物理 机器学习 组合数学 量子力学 计算机网络
作者
Tomas Estrada,Panos J. Antsaklis
出处
期刊:International Journal of Control [Informa]
卷期号:83 (12): 2588-2605 被引量:16
标识
DOI:10.1080/00207179.2010.535173
摘要

The aim of this article is to provide a set of results in stability of model-based networked control systems (MB-NCS) with intermittent feedback, which we intend will serve as a nexus between the study of systems with instantaneous feedback and with continuous feedback. We apply the concept of intermittent feedback to a class of networked control systems known as MB-NCS. MB-NCS use an explicit model of the plant in order to reduce the network traffic while attempting to prevent excessive performance degradation, while intermittent feedback consists of the loop remaining closed for some fixed interval, then open for another interval. We begin by introducing the basic architecture for model-based control, then discuss the concept of intermittent feedback, its applications in various fields and its role as a link between instantaneous and continuous feedback. We then provide our results for the model-based architecture with intermittent feedback. We also address the case with output feedback (through the use of a state observer), providing a full description of the state response of the system, as well as a necessary and sufficient condition for stability in each case. Extensions of our results to cases with nonlinear plants are also presented. Next, we investigate the situation where the update times τ and h are time-varying, first addressing the case where they have upper and lower bounds, then moving on to the case where their distributions are independent identically distributed or driven by a Markov chain. Finally, we study the case of model-based control with intermittent feedback for discrete-time plants, again providing stability conditions for the basic architecture, the state observer case and the case with time-varying parameters.
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