Email this article Energy Decay for the Solutions of a Coupled Wave System
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[1] M. Aassila, A note on the boundary stabilization of a compactly coupled system of wave equations, Applied Mathematics Letters, 12 (1999), 19–24.
M. Aassila, Strong asymptotic stability of a compactly coupled system of wave equations, Applied Mathematics Letters, 14 (2001), 285–290.
R.A. Adams, “Sobolev Spaces”, Academic Press, New York, 1975.
P. Freitas, E. Zuazua, Stability results for the wave equation with indefinite damping, Journal of Differential Equations, 132 (1996) 338–353.
L. Kangsheng, B. Rao, X. Zhang, Stabilizatin of the wave equations with potential and indefinite damping, Journal of Mathematical Analysis and Applications, 269 (2002) 747–769.
V. Komornik, Rao Bopeng, Boundary stabilization of compactly coupled wave equations, Asymptotic Analysis, 14 (1997), 339–359.
Z. Liu, S. Zheng, “Semigroup Associated with Dissipative Systems”, Chapman & Hall/CRC, New York, 1999.
M. Najafi, Study of exponential stability of coupled wave systems via distributed stabilizer, International Journal of Mathematics and Mathematical Sciences, 28 (2001), 479–491.
A. Pazy, “Semigroup of Linear Operators And Applications to Partial Diffferential Equations”, Springer, New York, 1983.
J. Prüss, On the spectrum of C0-semigroup, Transactions of the American Mathematical Society , 284 (1984), 847–857.
DOI: https://doi.org/10.5540/tema.2009.010.02.0203
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Trends in Computational and Applied Mathematics
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