DocumentCode :
3200922
Title :
Robust stabilization of Bernoulli-Euler beam by one point feedback
Author :
Pande, Vijay ; Nataraj, P.S.V.
Author_Institution :
Dept. of Electr. Eng., Indian Inst. of Technol., Bombay, India
fYear :
1995
fDate :
5-7Jan 1995
Firstpage :
249
Lastpage :
256
Abstract :
This paper deals with the stabilization of a distributed parameter system based on multilinear box theorem and in which some vertex type of results are possible. The system is modelled using an infinite partial fraction expansion. While the control is designed based on a truncated interval model. The advantages are: one can use well established methods of interval plant techniques like box theorem, vortex point theorem, edge theorem etc; both parametric and non-parametric uncertainty can be taken care of in the realm of vertex type of results; and further it gives freedom of placing the sensors and actuators in a region instead of restricting them to a point, by such methods it is possible to achieve arbitrary low sensitivity if the disturbance is acting anywhere in that region
Keywords :
distributed parameter systems; feedback; robust control; Bernoulli-Euler beam; distributed parameter system; edge theorem; infinite partial fraction expansion; low sensitivity; multilinear box theorem; nonparametric uncertainty; one point feedback; parametric uncertainty; robust stabilization; truncated interval model; vortex point theorem; Cellular neural networks; Clamps; Control engineering; Control systems; Feedback; Flexible structures; Frequency; Paper technology; Robustness; Uncertainty;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Industrial Automation and Control, 1995 (I A & C'95), IEEE/IAS International Conference on (Cat. No.95TH8005)
Conference_Location :
Hyderabad
Print_ISBN :
0-7803-2081-6
Type :
conf
DOI :
10.1109/IACC.1995.465833
Filename :
465833
Link To Document :
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