Constrained null controllability for distributed systems and applications to hyperbolic-like equations
DOI10.1051/COCV/2018018zbMath1447.93023OpenAlexW2791036616WikidataQ130182418 ScholiaQ130182418MaRDI QIDQ5107936
Publication date: 29 April 2020
Published in: ESAIM: Control, Optimisation and Calculus of Variations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1051/cocv/2018018
admissible control operatorsteering controlconstrained null controllabilityadmissible observation operatorhyperbolic-like systems
Controllability (93B05) Control/observation systems governed by partial differential equations (93C20) Control/observation systems in abstract spaces (93C25)
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Cites Work
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- A variational approach to constrained controllability for distributed systems
- On constraint controllability of linear systems in Banach spaces
- Finite-time null controllability for a class of linear evolution equations on a Banach space with control constraints
- Admissible observation operators for linear semigroups
- Local controllability of linear systems with restrained controls in Banach space
- Admissible null controllability and optimal time control
- On null controllability of linear systems in Banach spaces
- Duality and stability in extremum problems involving convex functions
- Measurable multifunctions, selectors, and Filippov's implicit functions lemma
- A remark on the observability of conservative linear systems
- Functional Analysis, Calculus of Variations and Optimal Control
- Constrained Controllability in Banach Spaces
- Exact Controllability, Stabilization and Perturbations for Distributed Systems
- A necessary and sufficient condition for local constrained controllability of a linear system
- New results on controllability of systems of the form<tex>ẋ(t)= A(t)x(t)+f(t,u(t))</tex>
- Null Controllability of Linear Systems with Constrained Controls
- A General Theory of Observation and Control
- Nonharmonic fourier series and the stabilization of distributed semi-linear control systems
- Controllability and Stabilizability Theory for Linear Partial Differential Equations: Recent Progress and Open Questions
- Admissible Controllability of Vibrating Systems with Constrained Controls
- Exponential Stability of Coupled Beams with Dissipative Joints: A Frequency Domain Approach
- Controllability in Linear Autonomous Systems with Positive Controllers
- Set-valued analysis
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