相关期刊:《Journal of Mathematical Research with Applications》《Communications in Nonlinear Science and Numerical Simulation》《Science China Mathematics》《高等学校计算数学学报》更多>>
We study the global attractors for the periodic initial value problem of damped KdV type nonlinear wave equations. By means of a uniformly a priori estimates for time, the global attractors are also obtained.
In this paper we consider the Burger-Ginzburg-Landau equations. and provethe existence of the global attractor in with finite Hausdorff and fractaldimensions.
Consider herein are the finite dimension of global attractor of nonlinearstrain waves in elastic waveguides. By constructing two appropriate bounded coerciveguadratic forms and analysis of evolution of volume in E1 sp...
In this paper,we study the 2m order nonlinear Ginzburg Landau system in n spatial dimensions.We show the existence and uniqueness of the global generalized solution,and the existence of the global attractor for this...
In this paper we consider the asymptotical behavior of coupled system of J J type and of the discrete systems obtained by applying the Euler scheme. We show the existence of the global attractors for the continuous ...