Title :
Hessenberg-triangular reduction and transfer function matrices of singular systems
Author_Institution :
Dept. of Electr. Eng., Wright State Univ., Dayton, OH, USA
fDate :
6/1/1989 12:00:00 AM
Abstract :
The author is concerned with the computation of transfer function matrices of liner multivariable systems described by their generalized state-space equations. An algorithm is outlined that may be considered a generalization of an existing technique for computation of transfer matrices of systems described by standard state-space equation. The propose algorithm can be used for evaluating transfer function matrices of nonsingular as well as singular generalized systems, and performs satisfactorily when implemented with finite-precision arithmetic. Several examples are included to demonstrate the performance of the proposed algorithm
Keywords :
control system analysis; linear systems; matrix algebra; multivariable control systems; state-space methods; transfer functions; Hessenberg-triangular reduction; control system analysis; finite-precision arithmetic; generalized state-space equations; liner multivariable systems; nonsingular generalised systems; singular systems; transfer function matrices; Arithmetic; Circuits and systems; Enterprise resource planning; Equations; Erbium; Graph theory; MIMO; Military computing; Transfer functions; Tree graphs;
Journal_Title :
Circuits and Systems, IEEE Transactions on