Random Attractor for Non-Autonomous Stochastic Extensible Plate Equation on Unbounded Domains

References (20)

1. 1 Semigroups of Linear Operators and Applications to Partial Differential Equations [DOI]
2. 2 Attractors for random dynamical systems [DOI]
3. 3 Sufficient and necessary criteria for existence of pullback attractors for non-compact random dynamical systems [DOI]
4. 4 Random attractors for the 3d stochastic navier-stokes equation with multiplicative white noise [DOI]
5. 5 Random attractors for the stochastic FitzHugh–Nagumo system on unbounded domains [DOI]
6. 6 Vorlesungen über Mechanik
7. 7 One-dimensional random attractor and rotation number of the stochastic damped sine-Gordon equation [DOI]
8. 8 Global attractors for the plate equation with a localized damping and a critical exponent in an unbounded domain [DOI]
9. 9 Long-time dynamics of an extensible plate equation with thermal memory [DOI]
10. 10 Random attractor for a stochastic damped wave equation with multiplicative noise on unbounded domains [DOI]
11. 11 On the extensible viscoelastic beam [DOI]
12. 12 Uniform attractor for non-autonomous plate equation with a localized damping and a critical nonlinearity [DOI]
13. 13 Random attractors for wave equations on unbounded domains [DOI]
14. 14 RANDOM ATTRACTOR FOR NON-AUTONOMOUS STOCHASTIC STRONGLY DAMPED WAVE EQUATION ON UNBOUNDED DOMAINS [DOI]
15. 15 Random attractors for the extensible suspension bridge equation with white noise [DOI]
16. 16 Existence of random attractors for weakly dissipative plate equations with memory and additive white noise [DOI]
17. 17 Buckling and longterm dynamics of a nonlinear model for the extensible beam [DOI]
18. 18 Pullback attractors for a singularly nonautonomous plate equation [DOI]
19. 19 Asymptotic behavior for stochastic plate equations with rotational inertia and Kelvin-Voigt dissipative term on unbounded domains [DOI]
20. 20 Global Attractors of the Extensible Plate Equations with Nonlinear Damping and Memory [DOI]

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