Robust quantization for digital finite communication bandwidth (DFCB) control

Keyong Li, J. Baillieul
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引用次数: 5

Abstract

In this paper, we consider a scalar model of DFCB control that accommodates time-varying data rate constraints, such as might occur with intermittent network congestion, and asynchronism of sampling and control actuation. Because of the possibly unpredictable fluctuation of the data rate, we are interested in feedback control designs that tolerate significantly constrained data-rates on feedback loops, while providing acceptable performance when such data rate constraints are not in force. In light of a very basic notion of acceptable performance, we show that control designs with different number of quantization levels tolerate constrained data rates differently. This leads to the conclusion that binary control represents the most robust control quantization under data rate constraints imposed by time-varying congestion on the feedback communication channel. The advantage margin of binary control is further investigated numerically with and without the sampling-control asynchronism being considered. We show that the advantage margin is more substantial when the sampling-control asynchronism is significant.
数字有限通信带宽控制的鲁棒量化
在本文中,我们考虑了DFCB控制的标量模型,该模型可以适应时变的数据速率约束,例如可能出现的间歇性网络拥塞以及采样和控制执行的异步性。由于数据速率可能不可预测的波动,我们对反馈控制设计感兴趣,这些设计可以在反馈回路上容忍明显受限的数据速率,同时在这些数据速率约束不生效时提供可接受的性能。根据可接受性能的一个非常基本的概念,我们表明具有不同数量的量化水平的控制设计对受限数据速率的容忍度不同。由此得出结论,在反馈通信信道上时变拥塞所施加的数据速率约束下,二进制控制代表了最鲁棒的控制量化。在考虑采样控制异步和不考虑采样控制异步的情况下,对二元控制的优势裕度进行了数值研究。我们表明,当采样控制异步性显著时,优势裕度更大。
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