DocumentCode :
630957
Title :
Robust stabilization of discrete model-reference control systems on integer grid coordinates
Author :
Okuyama, Yuichi
Author_Institution :
Humanitech Lab. Co., Ltd., Tokushima, Japan
fYear :
2013
fDate :
17-19 June 2013
Firstpage :
5593
Lastpage :
5600
Abstract :
This paper describes a robust stabilization problem of discrete model-reference control systems on integer grid coordinates. Currently, all feedback control systems are realized using discretized signals. However, the analysis and design of discrete-time and discrete-value (point-to-point) control systems has not been established. In this paper, the robust stability of that type of discretized control systems is examined in a frequency domain. A robust stability condition for such discrete control systems with multi-nonlinearity is derived by applying Ostrowski´s M-matrix. Using these results, the stabilization and design of model-reference control systems is performed. It can be seen that the model-reference control using a second-order lag system is equivalently transformed into a traditional PID control scheme. Numerical examples for discrete model-reference control are provided to verify the design method.
Keywords :
control system synthesis; discrete systems; feedback; frequency-domain analysis; matrix algebra; model reference adaptive control systems; robust control; three-term control; Ostrowski M-matrix; PID control scheme; discrete model-reference control systems; discretized signals; feedback control systems; frequency domain; integer grid coordinates; model-reference control system design; multinonlinearity; robust stabilization problem; second-order lag system; Equations; Frequency-domain analysis; Mathematical model; PD control; Robust stability; Robustness;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
American Control Conference (ACC), 2013
Conference_Location :
Washington, DC
ISSN :
0743-1619
Print_ISBN :
978-1-4799-0177-7
Type :
conf
DOI :
10.1109/ACC.2013.6580713
Filename :
6580713
Link To Document :
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