Tableau methods for analysis and design of linear systems

DOI10.1016/0005-1098(79)90016-5zbMath0414.93012OpenAlexW1984552326MaRDI QIDQ599730

J. D. Aplevich

Publication date: 1979

Published in: Automatica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0005-1098(79)90016-5

zbMATH Keywords

linear systemcontrollability subspacescanonical formsnumerical algorithms(A,B)-invariantminimal inversestransmission zeros

Mathematics Subject Classification ID

Related Items (3)

A numerically reliable solution for the squaring-down problem in system design ⋮ Hessenberg and Hessenberg/triangular forms in linear system thcory† ⋮ Computation of zeros of linear multivariable systems

Cites Work

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• Kronecker's canonical form and the QZ algorithm
• Properties and calculation of transmission zeros of linear multivariable systems
• Basis of invariants and canonical forms for linear dynamic systems
• Remark on multiple transmission zeros of a system
• Matrix eigensystem routines. EISPACK guide extension
• Further discussion on the calculation of transmission zeros
• Calculation of transmission zeros using QZ techniques
• Direct computation of canonical forms for linear systems by elementary matrix operations
• The role of transmission zeros in linear multivariable regulators
• Geometric approach to analysis and synthesis of system zeros Part 1. Square systems
• Transmission and system zeros
• Computation of supremal (A,B)-invariant and controllability subspaces
• Invariant Description of Linear, Time-Invariant Controllable Systems
• An Algorithm for Generalized Matrix Eigenvalue Problems
• Structural Invariants of Linear Multivariable Systems
• An efficient algorithm for calculation of the Luenberger canonical form
• The singular pencil of a linear dynamical system†

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