Results 1 to 10 of about 10 (10)
This article deals with the degenerate fractional Kirchhoff wave equation with structural damping or strong damping. The well-posedness and the existence of global attractor in the natural energy space by virtue of the Faedo-Galerkin method and energy ...
Yang Wenhua, Zhou Jun
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Time-dependent attractor of wave equations with nonlinear damping and linear memory
In this article, we consider the long-time behavior of solutions for the wave equation with nonlinear damping and linear memory. Within the theory of process on time-dependent spaces, we verify the process is asymptotically compact by using the ...
Ma Qiaozhen, Wang Jing, Liu Tingting
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Pullback attractors for fractional lattice systems with delays in weighted space
This article deals with the asymptotic behavior of fractional lattice systems with time-varying delays in weighted space. First, we establish some sufficient conditions for the existence and uniqueness of solutions.
Li Xintao, Wang Shengwen
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This study deals with the limiting dynamics for stochastic complex Ginzburg-Landau systems with time-varying delays and multiplicative noise on unbounded thin domains. We first prove the existence and uniqueness of pullback tempered random attractors for
Li Xintao, Pan Shiyao
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Periodic measures of fractional stochastic discrete wave equations with nonlinear noise
The primary focus of this work lies in the exploration of the limiting dynamics governing fractional stochastic discrete wave equations with nonlinear noise.
Li Xintao, She Lianbing, Yao Jingjing
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OBSERVING LYAPUNOV EXPONENTS OF INFINITE-DIMENSIONAL DYNAMICAL SYSTEMS. [PDF]
Ott W, Rivas MA, West J.
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A necessary and sufficient condition for the existence of an exponential attractor
Pražák Dalibor
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Identical synchronization of a non-autonomous unified chaotic system with continuous periodic switch. [PDF]
Shooshtari BK, Forouzanfar A, Molaei M.
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On the dimension of the attractor for a perturbed 3d Ladyzhenskaya model
Pražák Dalibor, Žabenský Josef
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On the dynamics of equations with infinite delay
Pražák Dalibor
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