A transfer matrix approach to feedback invariants of linear systems: Application to decoupling
type: Item
instance of: scholarly article
title: A transfer matrix approach to feedback invariants of linear systems: Application to decoupling
zbMATH Open document ID: 0677.93038
DOI: 10.1016/0024-3795(89)90718-0
author: Jean-Michel Dion
published in: Linear Algebra and its Applications
publication date: 1989-01-01T00:00:00Z
Mathematics Subject Classification ID: 93B25
Mathematics Subject Classification ID: 93D15
Mathematics Subject Classification ID: 93B50
Mathematics Subject Classification ID: 93C35
Mathematics Subject Classification ID: 93C05
Mathematics Subject Classification ID: 15A23
zbMATH DE Number: 4110577
zbMATH Keywords: invariants
zbMATH Keywords: multivariable systems
zbMATH Keywords: transformation groups
zbMATH Keywords: feedback invariants
zbMATH Keywords: stability
MaRDI profile type: Publication
full work available at URL: 0024-3795(89)90718-0
OpenAlex ID: W1986780291
cites work: Q5659396
cites work: Structural Invariants of Linear Multivariable Systems
cites work: A note on transmission zeros of a transfer function matrix
cites work: The role of transmission zeros in linear multivariable regulators
cites work: Poles and zeros of linear multivariable systems : a survey of the algebraic, geometric and complex-variable theory
cites work: Geometric state-space theory in linear multivariable control: A status report
cites work: On the zeros and poles of a rational matrix
cites work: Comments on ‘ On structural invariants and the root-loci of linear multivariable systems’
cites work: Smith-McMillan factorizations at infinity of rational matrix functions and their control interpretation
cites work: Almost invariant subspaces: An approach to high gain feedback design--Part I: Almost controlled invariant subspaces
cites work: Matrix pencil characterization of almost ( A, Z) -invariant subspaces : A classification of geometric concepts
cites work: Structure at inifinity of linear multivariable systems: A geometric approach
cites work: Factorization indices at infinity for rational matrix functions
cites work: Q4111364
cites work: An algebraic theory for design of controllers for linear multivariable systems--Part II: Feedback realizations and feedback design
cites work: Invariants and Canonical Forms under Dynamic Compensation
cites work: Proper and stable, minimal MacMillan degrees bases of rational vector spaces
cites work: Linear feedback decoupling--Transfer function analysis
cites work: Decoupling of Multivariable Control Systems over Unique Factorization Domains
cites work: On the structure at infinity of linear square decoupled systems
cites work: Feedback block decoupling and infinite structure of linear systems
cites work: Solution of the static-state feedback decoupling problem for linear systems with two outputs
cites work: Q3735592
cites work: New decoupling invariants: the essential orders
cites work: The Minimal Delay Decoupling Problem: Feedback Implementation with Stability
cites work: Linear Feedback—An Algebraic Approach
cites work: Causal Factorization and Linear Feedback
cites work: Q3731439
cites work: Triangularization technique for the design of multivariable control systems
cites work: Algebraic design techniques for reliable stabilization
cites work: Q4160858
cites work: Solution to Morgan's problem
cites work: Invariant spaces at infinity of linear systems application to block decoupling
description: scientific article; zbMATH DE number 4110577