Attractors of Oisslpative Soliton Equation

Article Contents

Article Navigation > Applied Mathematics and Mechanics > 1994 > 15(6): 539-547

Tian Li-xin, Xu Zhen-yuan, Liu Zeng-rong. Attractors of Oisslpative Soliton Equation[J]. Applied Mathematics and Mechanics, 1994, 15(6): 539-547.

Citation:

Tian Li-xin, Xu Zhen-yuan, Liu Zeng-rong. Attractors of Oisslpative Soliton Equation[J]. Applied Mathematics and Mechanics, 1994, 15(6): 539-547.

Citation:

Tian Li-xin, Xu Zhen-yuan, Liu Zeng-rong. Attractors of Oisslpative Soliton Equation[J]. Applied Mathematics and Mechanics, 1994, 15(6): 539-547.

1.
Department of Mathematics and Physics, Jiangsu University of Science and Technology, Zhenjiang, Jiangsu;
2.
Wuxi Light Industry Institute, Wuxi, Jiangsu;
3.
Department of Mathematics, Suzhou University, Suzhou, Jiangsu;
4.
Laboaratory for Nonlinear Mechanics of Continuous Media, Institute of Mechanics, tlcademia Sinica, Beijing

[1]	谷超豪等,《孤立子及应用》.浙江科技出版社(1990).
[2]	Foias.C.G.Sell and R.Teman.Inertial manifold for dissipan PDE's,J.Diff.Egu.73(1988).309-353.
[3]	Fotas C.,O.Manley and R.Teman.Attractors fur the Benard problem:existence and physical bounds on their fractal dissipative,Nonli Anal.TMA.11.8(1987).939-967.
[4]	Constain.P,C.Foias and R.Teman.Attractors representing turbulent flows.Memntoirs.Amer.Math.Suc.,53.314(1985).
[5]	Ghidaglia,J.,Weakly damped fored kortewegde vries equations hehave as a finite dimensional dynamical system in the long time.J.Diff.Equ.74(1988),369-390.
[6]	Sell,G.and Y You.Inertial manifolds: the non-self-adjoins case,J.Diff.Ewu.,96(1992).203-255.
[7]	H ale.J.,Asympotic behaviour and dynamics in infinite dimensions,Nonli.Diff.Equ.,Research Notes in Math.,5(1985).