22 results on '"Wang, Bixiang"'
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2. Large deviations of fractional stochastic equations with non-Lipschitz drift and multiplicative noise on unbounded domains.
3. Existence, exponential mixing and convergence of periodic measures of fractional stochastic delay reaction-diffusion equations on [formula omitted].
4. Periodic measures of stochastic delay lattice systems.
5. Dynamics of fractional stochastic reaction-diffusion equations on unbounded domains driven by nonlinear noise.
6. Dynamics of stochastic reaction–diffusion lattice systems driven by nonlinear noise.
7. Limiting behavior of non-autonomous stochastic reaction–diffusion equations on thin domains.
8. Well-posedness and long term behavior of supercritical wave equations driven by nonlinear colored noise on [formula omitted].
9. Pullback attractors of non-autonomous stochastic degenerate parabolic equations on unbounded domains.
10. Sufficient and necessary criteria for existence of pullback attractors for non-compact random dynamical systems
11. Random attractors for the stochastic Benjamin–Bona–Mahony equation on unbounded domains
12. Asymptotic behavior of non-autonomous lattice systems
13. Dynamics of systems on infinite lattices
14. Uniqueness of Solutions for the Ginzburg–Landau Model of Superconductivity in Three Spatial Dimensions
15. Random attractors of reaction-diffusion equations without uniqueness driven by nonlinear colored noise.
16. Regularity of random attractors for fractional stochastic reaction–diffusion equations on [formula omitted].
17. Wong–Zakai approximations and attractors for stochastic reaction–diffusion equations on unbounded domains.
18. Random attractors for stochastic reaction–diffusion equations on unbounded domains
19. Asymptotic smoothing and attractors for the generalized Benjamin–Bona–Mahony equation on
20. Wong-Zakai approximations and random attractors for non-autonomous stochastic lattice systems.
21. Asymptotic behavior of stochastic FitzHugh-Nagumo systems on unbounded thin domains.
22. The Wong–Zakai approximations of invariant manifolds and foliations for stochastic evolution equations.
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