Design of precompensators via infinite-zero structure for dynamic decoupling of linear invertible systems
- 1 April 1988
- journal article
- research article
- Published by Taylor & Francis in International Journal of Control
- Vol. 47 (4) , 993-1009
- https://doi.org/10.1080/00207178808906072
Abstract
The problem of designing precompensators necessary for decoupling invertible systems having weak inherent coupling is considered. A simple algorithm, which is directly applicable to systems characterized by square proper transfer function matrices T(s), is proposed for such design. In the proposed algorithm the concept ‘row reducedness at infinity’ of T(s) is utilized as an alternative, necessary and sufficient condition for the decouplability of T(s). In addition to the simple design procedure of the compensator, the algorithm yields the infinite-zero structure of both T(s) and the resulting compensated system.Keywords
This publication has 8 references indexed in Scilit:
- A precompensator design to achieve the decoupling condition in the frequency domainInternational Journal of Control, 1984
- Classification of proper bases of rational vector spaces: minimal MacMillian degree basesInternational Journal of Control, 1983
- On the structure at infinity of linear square decoupled systemsIEEE Transactions on Automatic Control, 1982
- Structure and Smith-MacMillan form of a rational matrix at infinityInternational Journal of Control, 1982
- On infinite zerosInternational Journal of Control, 1980
- Dynamic compensation for state feedback decoupling of multivariable systemsInternational Journal of Control, 1976
- Linear Multivariable SystemsPublished by Springer Nature ,1974
- The Decoupling of Multivariable Systems by State FeedbackSIAM Journal on Control, 1969