Title
Computation of structural invariants of generalized state-space systems
Abstract
In this paper, we develop an algorithm for computing the zeros of a generalized state spacemodel described by the matrix 5-tuple (E; A; B;C;D), where E may be a singular matrix butdet(A \Gamma E) 6= 0. The characterization of these zeros is based on the system matrix of thecorresponding 5-tuple. Both the characterization and the computational algorithm are extensionsof equivalent results for state space models described by the 4-tuples (A; B;C;D). We also extendthese results to the...
Year
DOI
Venue
1994
10.1016/0005-1098(94)90052-3
Automatica
Keywords
Field
DocType
Generalized state-space systems,singular systems,zeros,minimal indices,structural invariants,numerical methods
Singular matrix,Mathematical optimization,Systems theory,Matrix (mathematics),Pure mathematics,Invariant (mathematics),Numerical analysis,Cero,State space,Mathematics,Calculus,Computation
Journal
Volume
Issue
ISSN
30
12
0005-1098
Citations 
PageRank 
References 
21
3.55
4
Authors
3
Name
Order
Citations
PageRank
Pradeep Misra114920.90
Paul van Dooren264990.48
Andras Varga316923.10