Well-posedness and exact controllability of fourth-order Schrödinger equation with hinged boundary control and collocated observation-Reference-Cited by-同舟云学术

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Well-posedness and exact controllability of fourth-order Schrödinger equation with hinged boundary control and collocated observation

Published:2016-07-19 Issue:3 Volume:28 Page:
ISSN:0932-4194
Container-title:Mathematics of Control, Signals, and Systems
language:en
Short-container-title:Math. Control Signals Syst.

Author:

Wen Ruili,Chai Shugen,Guo Bao-Zhu

Funder

the National Natural Science Foundation of China for the Youth

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Control and Optimization,Signal Processing,Control and Systems Engineering

Link

http://link.springer.com/content/pdf/10.1007/s00498-016-0175-4.pdf

Reference33 articles.

1. Ammari K (2002) Dirichlet boundary stabilization of the wave equation. Asympt Anal 30:117–130

2. Ammari K, Nicaise N (2015) Stabilization of elastic systems by collocated feedback. In: Lectures notes in mathematics, vol 2124. Springer, Cham

3. Ammari K, Tucsnak M (2001) Stabilization of second-order evolution equations by a class of unbounded feedbacks. ESAIM Control Optim Calc Var 6:361–386

4. Byrnes CI, Gilliam DS, Shubov VI, Weiss G (2002) Regular linear systems governed by a boundary controlled heat equation. J Dyn Control Syst 8:341–370

5. Curtain RF (1997) The Salamon–Weiss class of well-posed infinite dimensional linear systems: a survey. IMA J Math Control Inform 14:207–223

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