Geodesic
Invariant regions associated with quasilinear damped wave equations
Czechoslovak Mathematical Journal, Tome 40 (1990) no. 4, pp. 612-618

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MR Zbl
DOI : 10.21136/CMJ.1990.102415
Classification : 35B25, 35K22, 35L70 
Feireisl, Eduard. Invariant regions associated with quasilinear damped wave equations. Czechoslovak Mathematical Journal, Tome 40 (1990) no. 4, pp. 612-618. doi: 10.21136/CMJ.1990.102415
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[1] Chueh K. N., Conley C. C., Smoller J. A.: Positively invariant regions for systems of nonlinear diffusion equations. Indiana Univ. Math. J. 26, 373-392 (1977). | DOI | MR | Zbl

[2] Dafermos C. M.: Estimates for conservation laws with little viscosity. SIAM J. Math. Anal. 18, 409-421 (1987). | DOI | MR | Zbl

[3] DiPerna R. J.: Convergence of approximate solutions to conservation laws. Arch. Rational. Mech. Anal. 82, 27-70 (1983). | DOI | MR | Zbl

[4] Feireisl E.: Compensated compactness and time-periodic solutions to non-autonomous quasilinear telegraph equations. Apl.Mat.55(3), 192-208(1990). | MR | Zbl

[5] Feireisl E.: Weakly damped quasilinear wave equation: Existence of time-periodic solutions. to appear in Nonlinear Anal. T.M.A. | MR | Zbl

[6] Rascle M.: Un résultat de „compacité par compensation à coefficients variables. Application à l'élasticité non linéaire. C. R. Acad. Sc. Paris 302 Sér. I 8, 311-314 (1986). | MR | Zbl

[7] Serre D.: La compacité par compensation pour les systèmes hyperboliques non linéaires de deux équations a une dimension d'espace. J. Math. Pures et Appl. 65, 423-468 (1986). | MR

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