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A Lower Bound on Data Rates for Observability and Stabilizability of Linear Systems

机译:线性系统可观察性和稳定性的数据速率下限

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This paper studies observability and stabilizability of linear time-invariant systems in the presence of limited feedback data rates. The well-known data-rate theorem in the literature presents a lower bound on data rates, above which there exists a quantization, coding, and control scheme such that an unstable dynamical system can be stabilized. However, it is unnecessary to transmit data packet on the plant state to the controller when the state prediction error is small enough. Thus, we reduce the conservatism of the prior results by employing a time-varying coding scheme. It is shown in our results that, there exists the lower bound on the data rate for observability and stabilizability, which is tighter than the ones in the data-rate theorem in the literature. Illustrative examples are given to demonstrate the effectiveness of the proposed quantization, coding, and control scheme.
机译:本文研究了线性时间不变系统在存在有限的反馈数据速率时的可观察性和稳定性。 文献中的众所周知的数据速率定理呈现下限的数据速率,上面存在量化,编码和控制方案,使得可以稳定不稳定的动态系统。 然而,当状态预测误差足够小时,不必在工厂状态上传输到控制器上的数据包。 因此,我们通过采用时变编码方案来减少现有结果的保守主义。 结果显示在我们的结果中,存在下限的数据速率,用于可观察性和稳定性,其比文献中数据速率定理中的更紧密。 给出了说明性示例以证明所提出的量化,编码和控制方案的有效性。

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