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Table des matières de ce fascicule | Article précédent | Article suivant Sideris, Thomas C. Long-time behavior of nonlinear elastic waves. Journées équations aux dérivées partielles (1995), Art. No. 4, 7 p. Texte intégral djvu | pdf | Analyses MR 96j:35148 | Zbl 0885.35079 URL stable: http://www.numdam.org/item?id=JEDP_1995____A4_0 Bibliographie [2] Ciarlet, P. Mathematical elasticity. Studies in mathematics and its applications, v. 20. New York : North-Holland ( [3] Gurtin, M. E. Topics in finite elasticity. CBMS-NSF Regional Conference Series in Applied Mathematics, n° 35. Philadelphia : SIAM ( [4] John, F. Blow-up for quasi-linear wave equations in three space dimensions. Comm. Pure Appl. Math. 34 ( [5] John, F. Formation of singularities in elastic waves. Lec. Notes in Physics, 195. P.G. Ciarlet and M. Rousseau eds. New York : Springer ( [6] John, F. Almost global existence of elastic waves of finite amplitude arising from small initial disturbances. Comm. Pure Appl. Math. 41 ( [7] John, F. and S. Klainerman. Almost global existence to nonlinear wave equations in three space dimensions. Comm. Pure Appl. Math. 37 ( [8] Klainerman, S. Uniform decay estimates and the Lorentz invariance of the classical wave equation. Comm. Pure Appl. Math. 38 ( [9] Klainerman, S. The null condition and global existence to nonlinear wave equations. Lec. in Appl. Math. B. Nicolaenco, ed. 23 ( [10] Klainerman, S. and T. Sideris. On almost global existence for nonrelativistic wave equations in 3d. To appear in Comm. Pure Appl. Math. Zbl 0867.35064 [11] Sideris, T. The null condition and global existence of nonlinear elastic waves. Preprint. Zbl 01780474 |
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