DocumentCode
2079092
Title
Quantized H∞ estimation for discrete linear systems
Author
Lu Renquan ; Wu Fang ; Xu Yong
Author_Institution
Inst. of Inf. & Control, Hangzhou Dianzi Univ., Hangzhou, China
fYear
2010
fDate
29-31 July 2010
Firstpage
122
Lastpage
126
Abstract
In this paper, we consider the H∞ estimation problem for discrete linear systems using quantized measurements, where the quantizer is regarded as an information coder. In order to mitigate the quantization effects, we design an estimator which ensures the estimation error systems not only the asymptotically stability but also a prescribed H∞ performance. Then, according to the linear matrix inequality approach (LMI), we derive a sufficient condition for the existence of the aforementioned estimator. At last, a numerical example is provided to illustrate the effectiveness and advantage of the developed estimator design method.
Keywords
H∞ control; asymptotic stability; control system synthesis; discrete systems; linear matrix inequalities; linear systems; LMI; asymptotically stability; discrete linear systems; estimation error systems; estimator design method; linear matrix inequality approach; quantized H∞ estimation; quantized measurements; Asymptotic stability; Estimation; Feedback control; Linear matrix inequalities; Linear systems; Quantization; Symmetric matrices; H∞ Estimation; LMIs; Quantized Measurements;
fLanguage
English
Publisher
ieee
Conference_Titel
Control Conference (CCC), 2010 29th Chinese
Conference_Location
Beijing
Print_ISBN
978-1-4244-6263-6
Type
conf
Filename
5572349
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