Abstract

In this paper, we propose a decentralized variable gain robust controller with guaranteed L 2 gain performance for a class of uncertain large-scale interconnected systems with state delays. The proposed decentralized robust controller consists of a fixed gain and a variable gain tuned by parameter adjustment laws. In this paper, it is shown that sufficient conditions for the existence of the proposed decentralized variable gain robust control system are given in terms of LMIs. Finally, a simple illustrative example is shown.

Highlights

  • In order to design control systems, the derivation of a mathematical model for the controlled system is needed

  • On the basis of existing results[7], [8], we propose a decentralized variable gain robust controller with guaranteed L2 gain performance for a class of uncertain large-scale interconnected systems with state delays

  • Notations and useful lemmas which are used in this paper are shown in Section 2, and in Section 3, the class of uncertain largescale interconnected systems with state delays which are considered in this paper is introduced

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Summary

Introduction

In order to design control systems, the derivation of a mathematical model for the controlled system is needed. Nagai and Oya [7] have suggested a decentralized variable gain robust controller which achieves robust stability and satisfactory transient behavior for a class of uncertain large-scale interconnected systems with state delays. A decentralized variable gain robust controller with guaranteed L2 gain performace for a class of uncertain large-scale interconnected systems has been proposed[8]. On the basis of existing results[7], [8], we propose a decentralized variable gain robust controller with guaranteed L2 gain performance for a class of uncertain large-scale interconnected systems with state delays. LMI-based sufficient conditions for the existence of the proposed decentralized variable gain robust controller are derived.

Notation and Lemmas
Problem Formulation
Decentralized Variable Gain Controllers
H H I1 m1
Numerical Examples
Conclusions
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