Exact boundary null controllability for a coupled system of plate equations with variable coefficients
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Publication:2169143
DOI10.3934/eect.2021036zbMath1498.93057OpenAlexW3184765288MaRDI QIDQ2169143
Publication date: 2 September 2022
Published in: Evolution Equations and Control Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3934/eect.2021036
Riemannian geometryvariable coefficientsa compact perturbation methodcoupled system of plate equationsexact boundary null controllability
Controllability (93B05) Control/observation systems governed by partial differential equations (93C20) Geometric methods (93B27) Plates (74K20) Systems of linear higher-order PDEs (35G35)
Cites Work
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- Controllability for transmission wave/plate equations on Riemannian manifolds
- Asymptotic behavior of the transmission Euler-Bernoulli plate and wave equation with a localized Kelvin-Voigt damping
- Heat-structure interaction with viscoelastic damping: analyticity with sharp analytic sector, exponential decay, fractional powers
- Stabilization of transmission coupled wave and Euler-Bernoulli equations on Riemannian manifolds by nonlinear feedbacks
- Stabilization of a nonlinear flow-plate interaction via component-wise decomposition
- Exact-approximate boundary controllability of the thermoelastic plate with a curved middle surface
- Stabilization of Euler-Bernoulli plate equation with variable coefficients by nonlinear boundary feedback
- Long-time behavior of a coupled heat-wave system arising in fluid-structure interaction
- Exact controllability of the Euler-Bernoulli equation with boundary controls for displacement and moment
- Stabilization of a transmission wave/plate equation
- Semigroups of linear operators and applications to partial differential equations
- Uniform stabilization of the Euler-Bernoulli equation with feedback operator only in the Neumann boundary condition
- Exact controllability of the Euler-Bernoulli plate via bending moments only on the space of optimal regularity
- Boundary controllability of structural acoustic systems with variable coefficients and curved walls
- The exponential stability of a coupled hyperbolic/parabolic system arising in structural acoustics
- Boundary controllability for conservative PDEs
- Controllability of analytic functions for a wave equation coupled with a beam
- Exact boundary controllability for a coupled system of wave equations with Neumann boundary controls
- Stabilization of the variable-coefficient structural acoustic model with curved middle surface and delay effects in the structural component
- Well-posedness and regularity for an Euler-Bernoulli plate with variable coefficients and boundary control and observation
- Boundary controllability of a coupled wave/Kirchhoff system
- Well-posedness and regularity of Euler-Bernoulli equation with variable coefficient and Dirichlet boundary control and collocated observation
- On the unique continuation theorem for certain second and fourth order elliptic equations
- A remark on the unique continuation theorem for certain fourth order elliptic equations
- Exact Controllability, Stabilization and Perturbations for Distributed Systems
- Exact Controllability of the Euler–Bernoulli Equation with Controls in the Dirichlet and Neumann Boundary Conditions: A Nonconservative Case
- A General Theory of Observation and Control
- Boundary Controllability of a Linear Hybrid SystemArising in the Control of Noise
- The exponential stability of the problem of transmission of the wave equation
- Exact controllability for problems of transmission of the plate equation with lower-order terms
- On well-posedness, regularity and exact controllability for problems of transmission of plate equation with variable coefficients
- Asymptotic controllability and asymptotic synchronization for a coupled system of wave equations with Dirichlet boundary controls
- Heat-wave interaction in 2-3 dimensions: optimal rational decay rate