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Decentralized Integral Controllability Analysis Based on a New Unconditional Stability Criterion

机译:基于新的无条件稳定性准则的分散积分可控性分析

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Decentralized integral control is one of the most popular control strategies used in practice. An important issue associated with this strategy is the analysis of Decentralized Integral Controllability (DIC). Campo and Morari showed that for a given process, if its steady state gain matrix is not critically D-stable, its DIC can be determined by using its steady state gain matrix. This technical note investigates decentralized integral control with a special focus on the DIC analysis of processes whose steady state gain matrices are critically D-stable. First, we introduce a new unconditional stability criterion. Then, by using the proposed criterion, it is proved that for up to four-channel processes, their DIC can be totally determined by their steady state gain matrices. We also present a multi-loop PI control design method, which provides an explicit lower bound of the proportional coefficient to achieve decentralized unconditional stability for low dimensional processes. For higher dimensional processes, this technical note presents a six-channel process whose DIC property cannot be determined only by its steady state gain matrix, contradicting the view of some other researchers.
机译:分散积分控制是实践中最受欢迎的控制策略之一。与该策略相关的一个重要问题是对分散积分可控性(DIC)的分析。 Campo和Morari表明,对于给定的过程,如果其稳态增益矩阵不是严格的D稳定的,则可以使用其稳态增益矩阵确定其DIC。本技术说明研究分散积分控制,特别关注其稳态增益矩阵为临界D稳定过程的DIC分析。首先,我们引入了新的无条件稳定性准则。然后,通过使用所提出的准则,证明了对于多达四个通道的过程,其DIC可以完全由其稳态增益矩阵确定。我们还提出了一种多回路PI控制设计方法,该方法提供了比例系数的明确下限,以实现低维过程的分散无条件稳定性。对于高维过程,本技术说明提出了一种六通道过程,该过程的DIC特性不能仅由其稳态增益矩阵来确定,这与其他一些研究人员的观点相矛盾。

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