We study the asymptotic behavior of a non-autonomous multivalued Cauchy problem of the
form∂ u∂ t (t)− div (D (t)|∇ u (t)| p (x)− 2∇ u (t))+| u (t)| p (x)− 2 u (t)+ F (t, u (t))∋ 0 on a …

Given an asymptotically autonomous system, it is shown that the components of the pullback
attractor converge to the global attractor if and only if the pullback attractor is forward …

We study the continuity of pullback random attractors A λ, where the parameter belongs to a
complete metric space Λ. By a Hausdorff sub-norm space, we mean the collection of all …

In this paper, we focus on studying the existence of attractors in the phase spaces L 2 (Ω)
and L p (Ω)(among others) for time-dependent p-Laplacian equations with nonlocal diffusion …

This paper is concerned with the robustness of a pullback attractor as the time tends to
infinity. A pullback attractor is called forward (resp. backward) compact if the union over the …

Dissipative problems in electrorheological fluids, porous media and image processing often
involve spatially dependent exponents. They also include time-dependent terms as in …

We introduce invariant sample measures to nonautonomous random dynamical systems,
and consider the dynamical behaviors of a nonautonomous stochastic p-Laplacian equation …

A global attractor in L 2 is shown for weakly dissipative p-Laplace equations on the entire
Euclid space, where the weak dissipativeness means that the order of the source is lesser …

In this paper we study the dynamical behavior of solutions for a non-autonomous p-
Laplacian equation driven by a white noise term. We first establish the abstract results on …

Our purpose is to study some continuity properties of pullback and pullback exponential
attractors for the non-autonomous plate with p-Laplacian and nonlocal weak damping g ϵ …