Exact controllability of the parabolic system with bilinear control
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Publication:2481466
DOI10.1016/j.aml.2005.05.016zbMath1133.93308OpenAlexW1965570404MaRDI QIDQ2481466
Zhongcheng Zhou, Hang Gao, Ping Lin
Publication date: 10 April 2008
Published in: Applied Mathematics Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.aml.2005.05.016
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Related Items (13)
Bounded and unbounded optimal control for infinite dimensional bilinear systems ⋮ Approximate controllability for degenerate heat equation with bilinear control ⋮ Bilinear local controllability to the trajectories of the Fokker-Planck equation with a localized control ⋮ Exponential stabilization of semilinear parabolic systems ⋮ Sequential linear quadratic control of bilinear parabolic PDEs based on POD model reduction ⋮ Unnamed Item ⋮ Finite-time control for the bilinear heat equation ⋮ An unbounded stabilization problem of bilinear systems ⋮ Approximate and exact controllability of a reaction-diffusion equation governed by bilinear control ⋮ Stabilisation of infinite-dimensional bilinear systems using a quadratic feedback control ⋮ Exact controllability of the heat equation with bilinear control ⋮ Controllability of the parabolic system via bilinear control ⋮ Approximate controllability of the semilinear reaction-diffusion equation governed by a multiplicative control
Cites Work
- Simultaneous control of a rod equation and a simple Schrödinger equation
- Some results on exact controllability of parabolic systems
- Null and approximate controllability for weakly blowing up semilinear heat equations
- Analysis and control of nonlinear infinite dimensional systems
- On bilinear controllability of the parabolic equation with the reaction-diffusion term satisfying Newton's law
- Controllability for Distributed Bilinear Systems
- Controllability of the Semilinear Parabolic Equation Governed by a Multiplicative Control in the Reaction Term: A Qualitative Approach
- Approximate controllability of the semilinear heat equation
- On the Controllability of Parabolic Systems with a Nonlinear Term Involving the State and the Gradient
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