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Brief Paper - Temporal and one-step stabilisability and detectability of discrete-time linear systems

机译:简介-离散线性系统的时间和一步稳定性和可检测性

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摘要

In a past study the authors drew attention to the fact that time-varying discrete-time linear systems may be temporarily uncontrollable and unreconstructable and that this is vital knowledge for both control engineers and system scientists. Describing and detecting the temporal loss of controllability and reconstructability requires considering discrete-time systems with variable dimensions and the j-step, k-step Kalman decomposition. In this study for linear discrete-time systems with variable dimensions measures of temporal and one-step stabilisability and detectability are developed. These measures indicate to what extent the temporal loss of controllability and reconstructability may lead to temporal instability of the closed-loop system when designing a static state or dynamic output feedback controller. The measures are calculated by solving specific linear quadratic cheap control problems by means of standard linear quadratic control algorithms. The importance of our developments for control system design is illustrated by means of two numerical examples.
机译:在过去的研究中,作者提请注意以下事实:时变离散时间线性系统可能暂时不可控制且不可重构,这对于控制工程师和系统科学家都是至关重要的知识。描述和检测可控性和可重构性的时间损失需要考虑具有可变尺寸的离散时间系统以及j步,k步卡尔曼分解。在这项研究中,针对具有可变维数的线性离散时间系统,开发了时间和一步稳定性和可检测性的度量。这些措施表明,在设计静态或动态输出反馈控制器时,可控性和可重构性的时间损失会在多大程度上导致闭环系统的时间不稳定。通过使用标准线性二次控制算法解决特定的线性二次廉价控制问题来计算度量。通过两个数字示例说明了我们开发对控制系统设计的重要性。

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