A block algorithm for the Sylvester-observer equation arising in state-estimation

Proceedings of the IEEE Conference on Decision and Control

Volumn 4, Issue , 2001, Pages 3898-3903

  Datta, Biswa Nath ^a  

^a NORTHERN ILLINOIS UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; ASYMPTOTIC STABILITY; COMPUTER SIMULATION; EIGENVALUES AND EIGENFUNCTIONS; LINEAR CONTROL SYSTEMS; MATRIX ALGEBRA; ORDINARY DIFFERENTIAL EQUATIONS; RECURSIVE FUNCTIONS; STATE ESTIMATION;

BLOCK ALGORITHM; BLOCK-GENERALIZATION; LUENBERGER OBSERVER; SOFTWARE PACKAGE LAPACK; SYLVESTER-OBSERVER EQUATION;

CONTROL THEORY;

EID: 0035711579     PISSN: 01912216     EISSN: None     Source Type: Journal    
DOI: 10.1109/CDC.2001.980481     Document Type: Article

References (23)

1. Pole assignment via Sylvester's equation
2. A parallel algorithm for the Sylvester observer equation
3. Computing the controllability/observability decomposition of a linear time-invariant dynamic system, a numerical approach
4. On the solution of large Sylvester-observer equation
5. A block algorithm for multi-input eigenvalue assignment problem
6. Arnoldi methods for large Sylvester-like observer matrix equations, and an associated algorithm for partial spectrum assignment
7. Linear and numerical linear algebra in control theory: Some research problems
8. Numerical linear algebra and applications
9. Generalized arnoldi methods for the Sylvester- Observer equation and the multi-input pole placement problem
10. Block algorithms for state estimation and functional observers
11. The generalized eigenstructure problem in linear system theory
12. Reduced order observers: A new algorithm and proof
13. Robustness with observers
14. A hessenberg-schur method for the problem AX + XB = C
15. Observers for multivariable systems
16. Numerical methods for large eigenvalue problems: Theory and algorithms
17. An algorithm for pole placement in high-order multi-variable systems
18. Controllability, observability and the solution of AX - XB = C