Finite spectrum assignment for linear systems with non-commensurate time-delays
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Publication:1592891
DOI10.1016/S0005-1098(00)00121-7zbMath0966.93049OpenAlexW2163952410MaRDI QIDQ1592891
Publication date: 14 August 2001
Published in: Automatica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0005-1098(00)00121-7
multivariable polynomialsspectrum assignmentBézout equation in several variablesnon-commensurate delays
Control/observation systems governed by functional-differential equations (93C23) Multivariable systems, multidimensional control systems (93C35) Pole and zero placement problems (93B55) Transformations (93B17)
Related Items (6)
Digital redesign of infinite-dimensional controllers based on numerical integration of new representation ⋮ A new method for solving Bezout equations over 2-D polynomial matrices from delay systems ⋮ New coprimeness over multivariable polynomial matrices and its application to control delay systems ⋮ Finite spectrum assignment of multi-input systems with non-commensurate delays ⋮ An internally stable realization of a finite-dimensional approximation of a delay element ⋮ Finite spectrum assignment of systems with general delays
Cites Work
- Finite spectrum assignment problem of systems with multiple commensurate delays in states and control
- Canonical Realizations of Systems with Delays
- Finite spectrum assignment and observer for multivariable systems with commensurate delays
- Proper stable Bezout factorizations and feedback control of linear time-delay systems†
- Finite spectrum assignment of linear systems with a class of non-commensurate delays
- Pseudo-Rational Input/Output Maps and Their Realizations: A Fractional Representation Approach to Infinite-Dimensional Systems
- Reachability of a Class of Infinite-Dimensional Linear Systems: An External Approach with Applications to General Neutral Systems
- Finite spectrum assignment problem for systems with delays
- A new algorithm for finite spectrum assignment of single-input systems with time delay
- Notes on n-Dimensional System Theory
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