Pullback attractors for lattice FitzHugh-Nagumo systems with fast-varying delays
We investigate the dynamical behavior of lattice FitzHugh-Nagumo equation with fast-varying delays and obtain the existence and uniqueness of pullback attractor for the equation. Generally, studying the attractors of a time-varying delay equation require
WANG Xue-Min
doaj
A Variational Synthesis of Evolutionary and Developmental Dynamics. [PDF]
Friston K +6 more
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Tipping points induced by parameter drift in an excitable ocean model. [PDF]
Pierini S, Ghil M.
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Pullback attractor for a non-autonomous reaction-diffusion equation in some unbounded domains [PDF]
The existence of a pullback attractor in L2(Ω) for the following nonautonomous reaction-di usion equation ∂u ∂t − △u = f(u) + h(t), in Ω × (τ, +∞), u = 0, on ∂Ω × (τ, +∞), u(x, τ ) = uτ (x), x ∈ Ω, is proved in this paper, when the domain Ω is not ...
Anguiano Moreno, María
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On the Dimension of the Pullback Attractors for g-Navier-Stokes Equations
We consider the asymptotic behaviour of nonautonomous 2D g-Navier-Stokes equations in bounded domain Ω. Assuming that f ∈ L 2 loc , which is translation bounded, the existence of the pullback attractor is proved in L 2 Ω and H 1 Ω . It is proved that the
Delin Wu
core
Convergences of asymptotically autonomous pullback attractors towards semigroup attractors
For pullback attractors of asymptotically autonomous dynamical systems we study the convergences of their components towards the global attractors of the limiting semigroups. We use some conditions of uniform boundedness of pullback attractors, instead of uniform compactness conditions used in the literature.
openaire +3 more sources
Generic generation of noise-driven chaos in stochastic time delay systems: Bridging the gap with high-end simulations. [PDF]
Chekroun MD, Koren I, Liu H, Liu H.
europepmc +1 more source
This paper investigates the existence, uniqueness, and asymptotic behavior of pullback measure attractors and evolution systems of measures for a complex-valued p-Laplacian Ginzburg–Landau lattice system (GLLS) driven by superlinear Lévy noise.
Zeng Sangui, Long Jianren, Wang Renhai
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Structural Changes in NICs: Some Evidences on Attractor Points [PDF]
In this paper we develop a regression and a kernel density based model for finding fixed points and attractors of dynamical systems to explore attractors of structural change for NICs.
Shapour Mohammadi, Hossein Abbasi-Nejad
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How can contemporary climate research help understand epidemic dynamics? Ensemble approach and snapshot attractors. [PDF]
Kovács T.
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