A note on the large time asymptotics for a system of Klein-Gordon equations

Hokkaido Mathematical Journal

Volumn 33, Issue 2, 2004, Pages 457-472

  Sunagawa, Hideaki ^a  

^a OSAKA UNIVERSITY   (Japan)

Author keywords

Asymptotic behavior; Klein Gordon equation

Indexed keywords

EID: 15544362469     PISSN: 03854035     EISSN: None     Source Type: Journal    
DOI: 10.14492/hokmj/1285766177     Document Type: Article

References (9)

1. Alinhac S., Blowup for nonlinear hyperbolic equations. Birkhäuser, Boston, 1995.
2. Delort J.-M., Minoration du temps d’existence pour I’équation de Klein-Gordon non-lineaire en dimension 1 d’espace. Ann. Inst. Henri Poincare (Analyse non lineaire) 16 (1999), 563-591.
3. e série 34 (2001), 1-61.
4. Georgiev V. and Yordanov B., Asymptotic behaviour of the one-dimensional Klein-Gordon equation with a cubic nonlinearity. (1996), preprint.
5. Glassey R.T., On the asymptotic behavior of nonlinear wave equations. Trans. Amer. Math. Soc. 182 (1973), 187-200.
6. Hörmander L., Lectures on nonlinear hyperbolic differential equations. Springer Ver-lag, Berlin, 1997.
7. Matsumura A., On the asymptotic behavior of semilinear wave equations. Publ. RIMS 12 (1976), 169-189.
8. Sunagawa H., On global small amplitude solutions to systems of cubic nonlinear Klein-Gordon equations with different mass terms in one space dimension. J. Differential Equations 192 (2003), 308-325.
9. Tsutsumi Y., Stability of constant equilibrium for the Maxwell-Higgs equations. Funkcial. Ekvac. 46 (2003), 41-62.