DocumentCode :
700592
Title :
Primeness of multivariate Laurent polynomial matrices
Author :
Zerz, Eva
Author_Institution :
Dept. of Math., Univ. of Kaiserslautern, Kaiserslautern, Germany
fYear :
1997
fDate :
1-7 July 1997
Firstpage :
962
Lastpage :
966
Abstract :
Different characterizations of primeness of Laurent polynomial matrices that are mutually equivalent in the case of univariate polynomials lead to various primeness concepts in the multivariate situation. Applied to systems theory, this fact gives rise to a more refined view to observability and controllability of multidimensional discrete systems defined over Zr. Algorithms for testing primeness properties are given based on computer algebraic techniques.
Keywords :
controllability; discrete time systems; linear systems; multidimensional systems; multivariable control systems; observability; polynomial matrices; process algebra; computer algebraic techniques; controllability; multidimensional discrete systems; multivariate Laurent polynomial matrices; observability; primeness concepts; systems theory; univariate polynomials; Controllability; Image representation; Kernel; Linear systems; Observability; Polynomials; Zirconium; Discrete time; Linear systems; System theory;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Control Conference (ECC), 1997 European
Conference_Location :
Brussels
Print_ISBN :
978-3-9524269-0-6
Type :
conf
Filename :
7082222
Link To Document :
https://search.ricest.ac.ir/dl/search/defaultta.aspx?DTC=49&DC=700592
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