[1]Abergel F. Existence and finite dimensionality of the global attractor for evolution equations on unbounded domains. J Diff Equ, 1990,83: 85-108

[2]Appert K, Vaclavik J. Dynamics of coupled solitons. Phys Fluid, 1977,20: 1845-1849

[3]Babin A V, Vishik M I. Attractors of partial differential evolution equations in a unbounded domain. Pro Roy Soc Edinburgh, 1990,116(A): 221-243

[4]Friedman A. Partial Differential Equations. New York: Holt, 1969

[5]Ghidaglia J M. Weakly damped forced KdV equations behave as a finite dimensional dynamical system in the long time. J Diff Equ, 1988,74: 369-390

[6]Gibbon J, Thornhill S G, Wardrop M J et al. On the theory of Langmuir solitons. J Plasma Phys, 1977,17: 153-170

[7]Guo B L. The global solution for the coupled system of Schr¨odinger–BBM equations. J Eng Math, 1987,4:1-12

[8]Guo B L, Jiang M R. Finite dimensional behavior of attractors for weakly damping Ginzburg-Landau equation coupling with BBM equation. Comm Nonli Sci & Numer Simul, 1998,3(1)

[9]Guo B L,Tan S B.On smooth solutions to the initial value problem for the mixed nonlinear Schrodinger equations.Edinburgh: Proc Roy Soc, 1991,119A: 31-45

[10]Li Y S, Guo B L. Attractor for dissipative Zakharov equations in an unbounded domain. Rev Math Phys,1997,9(6): 675-687

[11]Lin C S. Interpolation inequalities with weights. Comm Part Diff Equ, 1986,11: 1515-1538

[12]Makhankov V G. Dynamics of classical solitons. Phys Reports, 1978,35: 1-125

[13]Temam R. Infinite Dimensional Dynamical Systems in Mechanics and Physics. New York:Springer, 1988

[14]Zhou Y L, Guo B L. Global solutions and their large time behavior of Cauchy problem for equations of deep water type. J Partial Diff Equ, 1996,9: 1-41