DocumentCode :
3470415
Title :
The extended interactor in the study of nonregular control problems
Author :
Herrera, A.N. ; Lafay, J.F. ; Zagalak, P.
Author_Institution :
Lab. d´´Autom. de Nantes, CNRS URA, ENSM, Nantes, France
fYear :
1991
fDate :
11-13 Dec 1991
Firstpage :
373
Abstract :
Motivated by the problems arising in the study of the Morgan´s problems, the authors studied properties of the interactor of an extended system. The quasi-canonical Morse´s form, which serves as the basis upon which the extended system is defined, is introduced. This form is derived for a linear time-invariant right invertible system Σ(C, A, B) under the action of the classical feedback group extended by permutations of the outputs of the given system. The extended system has an invertible transform function whose interactor reveals all information about the infinite structure of Σ(C, A, B). This information plays a key role when a nonregular static state feedback is applied to the given system
Keywords :
feedback; linear systems; matrix algebra; Morgan´s problems; classical feedback group; extended interactor; invertible transform function; linear time-invariant right invertible system; nonregular control problems; nonregular static state feedback; quasi-canonical Morse´s form; Automatic control; Automation; Control systems; Controllability; Information theory; Output feedback; Poles and zeros; Polynomials; State feedback; Sufficient conditions; Transfer functions;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Decision and Control, 1991., Proceedings of the 30th IEEE Conference on
Conference_Location :
Brighton
Print_ISBN :
0-7803-0450-0
Type :
conf
DOI :
10.1109/CDC.1991.261324
Filename :
261324
Link To Document :
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