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Cited article:
Tatsien Li, Bopeng Rao, Long Hu
ESAIM: COCV, 20 2 (2014) 339-361
Published online: 2014-02-06
This article has been cited by the following article(s):
Exact synchronization by groups for a coupled system of wave equations with Dirichlet boundary controls
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Yanyan Wang
Chinese Annals of Mathematics, Series B 41 (4) 511 (2020)
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Determination of generalized exact boundary synchronization matrix for a coupled system of wave equations
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Stability of observations of partial differential equations under uncertain perturbations
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Exact Boundary Synchronization for a Coupled System of Wave Equations with Neumann Boundary Controls
Tatsien Li, Xing Lu and Bopeng Rao
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Controllability of classical solutions implies controllability of weak solutions for a coupled system of wave equations and its application
Xing Lu
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Asymptotic stability of wave equations coupled by velocities
Zhiqiang Wang and Yan Cui
Mathematical Control and Related Fields 6 (3) 429 (2016)
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Critères du type de Kálmán pour la contrôlabilité approchée et la synchronisation approchée d'un système couplé d'équations des ondes
Tatsien Li and Bopeng Rao
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Sur l'état de synchronisation exacte d'un système couplé d'équations des ondes
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Criteria of Kalman's Type to the Approximate Controllability and the Approximate Synchronization for a Coupled System of Wave Equations with Dirichlet Boundary Controls
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From phenomena of synchronization to exact synchronization and approximate synchronization for hyperbolic systems
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Local Exact Boundary Synchronization for a Kind of First Order Quasilinear Hyperbolic Systems
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Synchronization controller design for a network of boundary-controlled anti-stable wave equation with time-varying perturbations
Jian Yang, Xiju Zong, Zhenzhen Chen and Shuying Yang
Transactions of the Institute of Measurement and Control 43 (14) 3282 (2021)
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Xiaodan Feng and Zhifei Zhang
791 (2020)
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Exact boundary synchronization for a coupled system of 1-D quasilinear wave equations
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