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Output Synchronization of Heterogeneous Networked Linear MIMO Systems: γ-Stabilization and H_∞Control

机译:异构联网线性MIMO系统的输出同步:γ稳定和H_∞CONTROL

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This article studies robust output synchronization of heterogeneous linear multiple-input multiple-output (MIMO) multiagent systems via output communication/feedback. The problem can be technically converted into two coupled problems, namely, a well-solved perturbed consensus problem and perturbed regulation of each individual agent. The latter motivates the so-called gamma-stabilization problem, which requires the closed-loop system render a particular input-to-output gain, viewing from external perturbation to output to be less than a specified value. It is shown that an H-infinity controller solves the gamma-stabilization problem and thus is sufficient for the robust output synchronization problem. Nevertheless, when an H-infinity controller does not exist, a new approach is proposed to convert a particular class of MIMO systems into a normal form via repeated singular value decomposition, for which a stabilization controller can be explicitly constructed. By integrating the reference model and internal model techniques, the robust output synchronization problem is solved by the developed approach.
机译:本文通过输出通信/反馈研究异质线性多输入多输出(MIMO)多源系统的强大输出同步。问题可以在技术上转换为两个耦合问题,即,良好的扰动扰动的共识问题和每个单独的药剂的扰动调节。后者促使所谓的伽马稳定问题,这需要闭环系统呈现特定的输入到输出增益,从外部扰动查看输出以小于指定值。结果表明,H-Infinity控制器解决了伽马稳定问题,因此对于鲁棒输出同步问题而言就足够了。然而,当不存在H-Infinity控制器时,提出了一种新方法来通过反复奇异值分解将特定类MIMO系统转换为正常形式,其可以明确构建稳定控制器。通过集成参考模型和内模技术,通过开发的方法解决了鲁棒的输出同步问题。

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