DocumentCode :
2899801
Title :
The partial loop transfer recovery for servosystems
Author :
Wang, Xiaochun George ; Wu, Jingwei ; Ishihara, Tadashi
Author_Institution :
NRC Innovation Centre, Nat. Res. Council of Canada, Vancouver, BC, Canada
fYear :
2002
fDate :
2002
Firstpage :
160
Lastpage :
169
Abstract :
A design method of servosystems using the partial LTR (Loop Transfer Recovery) technique is proposed for nonminimum phase plants including finite unstable zeros and output delay. We focus our attention on the feedback property achieved at the plant output side. First, for a factorized plant model, we construct an optimal tracking system with an integral controller that feeds back only the minimum phase state vector. For the output feedback case, we construct a controller that includes a Kalman filter and an optimal prediction for the minimum phase state vector. The transfer function matrix in the right matrix-fraction of the servosystem with the MEF (Minimum-phase Estimate Feedback) integral controller and multiplicative decompositions of the sensitivity matrix at the plant output side are given. Then an application of the partial LTR technique to servosystems is discussed. The feedback property achieved at the plant output side is given with an explicit expression of the sensitivity matrix. Finally, a numerical example is presented to illustrate the feedback property.
Keywords :
Kalman filters; Riccati equations; control system synthesis; delays; feedback; matrix decomposition; optimal control; poles and zeros; sensitivity analysis; servomechanisms; transfer function matrices; Kalman filter; Riccati equation; controller construction; factorized plant model; feedback property; finite unstable zeros; integral controller; minimum phase state vector; minimum-phase estimate feedback integral controller; multiplicative decompositions; nonminimum phase plants; numerical example; optimal prediction; optimal tracking system; output delay; output feedback; partial loop transfer recovery; right matrix-fraction; sensitivity matrix; servosystem design method; servosystems; time-delay; transfer function matrix; Control systems; Delay; Design methodology; Matrix decomposition; Optimal control; Output feedback; Servosystems; State feedback; Technological innovation; Transfer functions;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Intelligent Control, 2002. Proceedings of the 2002 IEEE International Symposium on
ISSN :
2158-9860
Print_ISBN :
0-7803-7620-X
Type :
conf
DOI :
10.1109/ISIC.2002.1157756
Filename :
1157756
Link To Document :
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