On uniform decay of wave equation of Carrier model subject to memory condition at the boundary

참고문헌 (10)

1. J. J. Bae, "On uniform decay of coupled wave equation of Kirchho? type subject to memory condition on the boundary", 61(3), pp.351~372 (2005)
2. G. F. Carrier, "On the non-linear vibration problem of the elastic string" (1945)
3. M. M. Cavalcanti, "Existence and uniform decay rates of solutions to a degenerate system with memory conditions at the boundary", 150(2), pp.439~465 (2004)
4. A. T. Cousin, "On the abstract model of the Kirchho?-Carrier equation", 1(3), pp.389~404 (1997)
5. C. L. Frota, "Existence of global solutions and energy decay for the Carrier equation with dissipative term", 12(4), pp.453~469 (1999)
6. T. Matsuyama, "Quasilinear hyperbolic-hyperbolic singular perturbations with nonmono- tone nonlinearity", 35(5), pp.589~607 (1999)
7. N. T. Long, "On the nonlinear wave equation utt ¡ B(t; kuk2; kuxk2)uxx = f(x; t; u; ux; ut; kuk2; kuxk2) associated with the mixed homogeneous conditions", 306(1), pp.243~268 (2005)
8. J. Y. Park, "On existence of global solutions for the carrier model with nonlinear damping and source terms", 77(3-4), pp.305~318 (2001)
9. "Uniform decay of solution for wave equation of Kirchho? type with nonlinear boundary damping and memory term", 50(7), pp.871~884 (2002)
10. M. L. Santos, "Global existence and stability for wave equation of Kirchho? type with memory condition at the boundary", 54(5), pp.959~976 (2003)

관련 논문AI추천