Differential-algebraic systems are generically controllable and stabilizable

DOI10.1007/s00498-021-00287-xzbMath1472.93015OpenAlexW3161090065WikidataQ122962964 ScholiaQ122962964MaRDI QIDQ2236441

Jonas Kirchhoff, Achim Ilchmann

Publication date: 25 October 2021

Published in: MCSS. Mathematics of Control, Signals, and Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00498-021-00287-x

zbMATH Keywords

controllabilitystabilizabilitydifferential-algebraic equationsgenericity

Mathematics Subject Classification ID

Controllability (93B05) Lyapunov and other classical stabilities (Lagrange, Poisson, (L^p, l^p), etc.) in control theory (93D05) Implicit ordinary differential equations, differential-algebraic equations (34A09) Control/observation systems governed by ordinary differential equations (93C15)

Related Items (1)

Relative genericity of controllablity and stabilizability for differential-algebraic systems

Cites Work

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• Linear multivariable control. A geometric approach
• A polynomial approach to linear algebra
• The persistence of impulse controllability
• Mathematical Systems Theory I
• On perturbations of controllable implicit linear systems
• Controllability of Linear Differential-Algebraic Systems—A Survey
• Lineare Algebra

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