Quantized Event-Triggered Control of Discrete-Time Linear Systems with Switching Triggering Conditions

Yoshikawa, Shumpei; Kobayashi, Koichi; Yamashita, Yuh

IEICE transactions on fundamentals of electronics communications and computer sciences, 2018, E101–A(2), 322-327

Permalink : https://hdl.handle.net/2115/70884

このアイテムのアクセス数:755件（2026-08-18 20:55 集計）

閲覧可能ファイル 

ファイル フォーマット サイズ 閲覧回数 説明
Quantized event-triggered control of discrete-time linear systems with switching triggering conditions pdf 1.18 MB 889

論文情報

ファイル出力 EndNote Basic出力 Mendeley出力

アクセス権
open access
URI
https://hdl.handle.net/2115/70884
タイトル
Quantized Event-Triggered Control of Discrete-Time Linear Systems with Switching Triggering Conditions
著者
Yoshikawa, Shumpei ; Kobayashi, Koichi ; Yamashita, Yuh
著者名
Yoshikawa, Shumpei
e-Rad_Researcher
50452115
著者名
Kobayashi, Koichi
e-Rad_Researcher
90210426
著者名
Yamashita, Yuh
言語
英語
キーワード
event-triggered control
quantization
linear matrix inequality (LMI)
networked control systems
発行日
2018-02
出版者
電子情報通信学会
The Institute of Electronics, Information and Communication Engineers / IEICE
収録物名
IEICE transactions on fundamentals of electronics communications and computer sciences
巻(号)
E101–A(2)
ページ
322-327
抄録
Event-triggered control is a method that the control input is updated only when a certain triggering condition is satisfied. In networked control systems, quantization errors via A/D conversion should be considered. In this paper, a new method for quantized event-triggered control with switching triggering conditions is proposed. For a discrete-time linear system, we consider the problem of finding a state-feedback controller such that the closed-loop system is uniformly ultimately bounded in a certain ellipsoid. This problem is reduced to an LMI (Linear Matrix Inequality) optimization problem. The volume of the ellipsoid may be adjusted. The effectiveness of the proposed method is presented by a numerical example.
資源タイプ
学術雑誌論文
出版タイプ
Version of Record
権利情報
copyright©2018 IEICE
PISSN
1745-1337
関連情報
URI
http://search.ieice.org/
関連情報 (isIdenticalTo)
出版社版DOI
https://doi.org/10.1587/transfun.E101.A.322