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All issues Volume 14 / No 4 (October-December 2008) ESAIM: COCV, 14 4 (2008) 759-766 References
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Issue
ESAIM: COCV
Volume 14, Number 4, October-December 2008
Page(s) 759 - 766
DOI https://doi.org/10.1051/cocv:2008007
Published online 30 January 2008
  1. F. Alabau and V. Komornik, Observabilité, contrôlabilité et stabilisation frontière du système d'élasticité linéaire. C. R. Acad. Sci. Paris Sér. I Math. 324 (1997) 519–524. [Google Scholar]
  2. C. Bardos, G. Lebeau and R. Rauch, Sharp efficient conditions for the observation, control and stabilization of wave from the boundary. SIAM J. Control Optim. 30 (1992) 1024–1065. [Google Scholar]
  3. I. Lasiecka, R. Triggiani and P. Yao, Inverse/observability estimates for second-order hyperbolic equations with variable coefficients. J. Math. Anal. Appl. 235 (1999) 13–57. [Google Scholar]
  4. T. Li and Y. Jin, Semi-global C1 solution to the mixed initial-boundary value problem for quasilinear hyperbolic systems. Chin. Ann. Math. 22B (2001) 325–336. [Google Scholar]
  5. T. Li and B. Rao, Local exact boundary controllability for a class of quasilinear hyperbolic systems. Chin. Ann. Math. 23B (2002) 209–218. [Google Scholar]
  6. T. Li and B. Rao, Exact boundary controllability for quasilinear hyperbolic systems. SIAM J. Control Optim. 41 (2003) 1748–1755. [Google Scholar]
  7. J.-L. Lions, Contrôlabilité Exacte, Perturbations et Stabilisation de Systèmes Distribués, Tome I: Contrôlabilité Exacte, RMA 8. Masson (1988). [Google Scholar]
  8. D.L. Russell, Controllability and stabilizability theory for linear partial differential equations: recent progress and open questions. SIAM Rev. 20 (1978) 639–739. [CrossRef] [MathSciNet] [Google Scholar]
  9. I. Trooshin and M. Yamamoto, Identification problem for a one-dimensional vibrating system. Math. Meth. Appl. Sci. 28 (2005) 2037–2059. [Google Scholar]
  10. Z. Wang, Exact controllability for nonautonomous first order quasilinear hyperbolic systems. Chin. Ann. Math. 27B (2006) 643–656. [Google Scholar]
  11. P. Yao, On the observability inequalities for exact controllability of wave equations with variable coefficients. SIAM J. Control Optim. 37 (1999) 1568–1599. [Google Scholar]
  12. E. Zuazua, Boundary observability for the space-discretization of the 1-D wave equation. C. R. Acad. Sci. Paris Sér. I Math. 326 (1998) 713–718. [Google Scholar]
  13. E. Zuazua, Boundary observability for the finite-difference space semi-discretizations of the 2-D wave equation in the square. J. Math. Pures Appl. 78 (1999) 523–563. [Google Scholar]

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