Algebraic characterization of controllability subspaces in the current base and its practical computation
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Publication:3475170
DOI10.1080/00207178908953362zbMath0697.93011OpenAlexW2174090836MaRDI QIDQ3475170
Publication date: 1989
Published in: International Journal of Control (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00207178908953362
Uses Software
Cites Work
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- Matrix eigensystem routines - EISPACK guide. 2nd ed
- On the basis matrix characterization of controllability subspaces
- Matrix pencil characterization of almost ( A, Z) -invariant subspaces : A classification of geometric concepts
- Robust pole assignment in linear state feedback
- Some geometric considerations about the Kronecker normal form
- New decoupling invariants: the essential orders
- The singular value decomposition: Its computation and some applications
- Almost invariant subspaces: An approach to high gain feedback design--Part I: Almost controlled invariant subspaces
- On the Dimensions of Controllability Subspaces: A Characterization via Polynomial Matrices and Kronecker Invariants
- Pole assignment by gain output feedback
- On the flexibility offered by state feedback in multivariable systems beyond closed loop eigenvalue assignment
- Eigenvalue-generalized eigenvector assignment with state feedback
- Controllability Subspaces and Feedback Simulation
- On the structure of the bases of all possible controllability subspaces of a controllable pair [ A, B in canonical form]
- Computation of supremal (A,B)-invariant and controllability subspaces
- Decoupling and Pole Assignment in Linear Multivariable Systems: A Geometric Approach
- Structural Invariants of Linear Multivariable Systems
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