AbstractThe paper studies the longtime behavior of the Kirchhoff type equation with a strong dissipation utt−M(‖∇u‖2)Δu−Δut+h(ut)+g(u)=f(x). It proves that the related continuous semigroup S(t) possesses in the phase space with low regularity a global attractor which is connected. And an example is shown
AbstractWe consider a semilinear wave equation, defined on a two-dimensional bounded domain Ω, with ...
AbstractIn this note, we study a weakly damped nonlinear Schrödinger equation in a bounded two-dimen...
AbstractWe study the long time behaviour of the solutions to a nonlinear Schrödinger equation, in pr...
AbstractThe paper studies the longtime behavior of the Kirchhoff type equation with a strong dissipa...
AbstractThe paper studies the longtime behavior of the Kirchhoff type equation with strong damping o...
AbstractIn this paper we prove the existence and some absorbing properties of an attractor in a loca...
We study the long-time behavior of the Kirchhoff type equation with linear damping. We prove the exi...
We investigate the global well-posedness and the longtime dynamics of solutions for the higher-order...
AbstractThe paper studies the existence of the finite-dimensional global attractors and exponential ...
AbstractIn this paper we consider the long time behavior of solutions of a version of gKdV equation ...
This paper consider the long time behavior of a class of nonlinear damped Kirchhoff equation  ...
Introduction We are interested in the long time behavior of the solutions of the Korteweg-deVries eq...
AbstractWe study the global smooth solution and the global attractor for a dissipative nonlinear evo...
AbstractWe study well-posedness and long-time dynamics of a class of quasilinear wave equations with...
We investigate the existence of exponential attractor for the Higher-order Kirchhoff-type equation w...
AbstractWe consider a semilinear wave equation, defined on a two-dimensional bounded domain Ω, with ...
AbstractIn this note, we study a weakly damped nonlinear Schrödinger equation in a bounded two-dimen...
AbstractWe study the long time behaviour of the solutions to a nonlinear Schrödinger equation, in pr...
AbstractThe paper studies the longtime behavior of the Kirchhoff type equation with a strong dissipa...
AbstractThe paper studies the longtime behavior of the Kirchhoff type equation with strong damping o...
AbstractIn this paper we prove the existence and some absorbing properties of an attractor in a loca...
We study the long-time behavior of the Kirchhoff type equation with linear damping. We prove the exi...
We investigate the global well-posedness and the longtime dynamics of solutions for the higher-order...
AbstractThe paper studies the existence of the finite-dimensional global attractors and exponential ...
AbstractIn this paper we consider the long time behavior of solutions of a version of gKdV equation ...
This paper consider the long time behavior of a class of nonlinear damped Kirchhoff equation  ...
Introduction We are interested in the long time behavior of the solutions of the Korteweg-deVries eq...
AbstractWe study the global smooth solution and the global attractor for a dissipative nonlinear evo...
AbstractWe study well-posedness and long-time dynamics of a class of quasilinear wave equations with...
We investigate the existence of exponential attractor for the Higher-order Kirchhoff-type equation w...
AbstractWe consider a semilinear wave equation, defined on a two-dimensional bounded domain Ω, with ...
AbstractIn this note, we study a weakly damped nonlinear Schrödinger equation in a bounded two-dimen...
AbstractWe study the long time behaviour of the solutions to a nonlinear Schrödinger equation, in pr...