(A, B)-invariant subspaces and polynomial matrix algebra— towards a more integrated approach. Part I: Square systems
DOI10.1080/00207178108922512zbMath0476.93026OpenAlexW2132272302MaRDI QIDQ3932659
P. N. R. Stoyle, A. I. G. Vardulakis
Publication date: 1981
Published in: International Journal of Control (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00207178108922512
polynomial matrix algebra(A,B)-invariant subspacesdecoupling theoryalgebra of controllability subspacespolynomial vector parametrizationWolovich-Falb canonical matrix fraction decomposition
Sensitivity (robustness) (93B35) Controllability (93B05) Multivariable systems, multidimensional control systems (93C35) Canonical structure (93B10) Transformations (93B17) Algebraic methods (93B25) Decomposition methods (49M27)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Minimal Bases of Rational Vector Spaces, with Applications to Multivariable Linear Systems
- On calculating maximal (A,B) invariant subspaces
- Asymptotic behaviour of root-loci of linear multivariable systems
- The Classification of Linear State Variable Control Laws
- On certain connections between the geometric and the polynomial matrix approaches to linear system theory
- Decoupling and Pole Assignment in Linear Multivariable Systems: A Geometric Approach
- On the Structure of Multivariable Systems
- The Use of State Feedback for Exact Model Matching
This page was built for publication: (A, B)-invariant subspaces and polynomial matrix algebra— towards a more integrated approach. Part I: Square systems
