https://orcid.org/0000-0002-4024-6588
References
- M. Barton-Smith, Invariant measure for the stochastic Ginzburg Landau equation, Nonlinear Diff. Equ. Appl. 11(1) (2004), pp. 29–52.
- J. Eckmann and M. Hairer, Invariant measures for stochastic partial differential equations in unbounded domains, Nonlinearity 14 (2001), pp. 133–151.
- M. Hairer and C. Mattingly, Spectral gaps in Wasserstein distances and the 2D stochastic Navier–Stokes equations, Ann. Probab. 36 (2008), pp. 2050–2091.
- M. Hairer, J. Mattingly, and M. Scheutzow, Asymptotic coupling and a general form of Harris' theorem with applications to stochastic delay equations, Probab. Theory Relat. Fields 149 (2011), pp. 223–259.
- S. Kuksin and A. Shirikyan, Randomly forced CGL equation: stationary measures and the inviscid limit, J. Phys. A 37 (2004), pp. 3805–3822.
- C. Odasso, Ergodicity for the stochastic complex Ginzburg–Landau equations, Ann. Inst. H. Poincaré Probab. Stat. 42 (2006), pp. 417–454.
- X. Pu and B. Guo, Momentum estimates and ergodicity for the 3D stochastic cubic Ginzburg–Landau equation with degenerate noise, J. Differ. Equ. 251 (2011), pp. 1747–1777.
- D. Yang and Z. Hou, Large deviations for the stochastic derivative Ginzburg–Landau equation with multiplicative noise, Phys. D 237 (2008), pp. 82–91.
- Y. Zheng and J. Huang, Exponential convergence for the 3D stochastic cubic Ginzburg–Landau equation with degenerate noise, Discrete Contin. Dyn. Syst. - B 24 (2019), pp. 5621–5632.