[1] Babin A V. The attractor of a Navier-Stokes system in an unbounded channel-like domain. J Dyn Diff Equ, 1992, 4: 555--584

[2] Babin A V, Vishik M I. Attractors of Evolutionary Equations, Studies in Mathematics and Its Applications. 25. Amesterdam, London, New York, Tokyo: North-Holland, 1992

[3] Caraballo T, Real J. Attractors for 2D Navier-Stokes models with delays.J Diff Equ, 2004, 205: 271--297

[4] Cheban D N, Duan J. Almost periodic motions and global attractors of the non-autonomous Navier-Stokes equation. J Dyn Diff Equ, 2004, 16: 1--34

[5] Chepyzhov V V, Vishik M I. Averaging of 2D Navier-Stokes equations with singularly oscillating forces. Nonlinearity, 2009, 22: 351--370

[6] Chepyzhov V V, Vishik M I. Attractors for Equations of Mathematical Physics. Providence, RI: American Mathematical Society, 2001

[7] Cheskidov A, Foias C. On global attractors of the 3D Navier-Stokes equations. J Diff Equ, 2006, 231: 714--754

[8] Chueshov I. Introduction to the Theory of Infinite-Dimensional Dissipative Systems. Kharkiv, Ukraine: ACTA, 2002

[9] Cutland N J. Global attractors for small samples and germs of 3D Navier-Stokes equations. Nonlinear Anal TMA, 2005, 62: 265--281

[10] Dascaliuc R, Foias C, Jolly M S. Relations between energy and enstrophy on the global attractor of the 2D Navier-Stokes equations. J Dyn Diff Equ, 2005, 17(4): 643--736

[11] Foias C, Temam R. Structure of the set of stationary solutions of the Navier-Stokes equations. Comm Pure Appl Math, 1977, 30: 149--164

[12] Hale J K. Asymptotic Behavior of Dissipative Systems. Providence, RI: American Mathematical Society, 1988

[13] Hou Y, Li K. The uniform attractors for the 2D non-autonomous Navier-Stokes flow in some unbounded domain. Nonlinear Anal TMA, 2004, 58: 609--630

[14] Kapustyan O V,  Kasyanov P O,  Valero J. Pullback attractors for a class of extremal solutions of the 3D Navier-Stokes system. J Math Anal Appl, 2011, 373: 535--547

[15] Kapustyan O V,  Valero J. Weak and strong attractors for  the 3D Navier-Stokes system. J Diff Equ, 2007, 240: 249--278

[16] Kalantarov V K, Titi E S. Global attractors and determining models for the 3D Navier-Stokes-Voight equations. Chinese Ann Math, 2009, 30B: 697--714

[17] Kloeden P E,  Valero J. The weak connectedness of the attainability set of weak solutions of the three-dimensional Navier-Stokes equations.
Proc R Soc A, 2007, 463: 1491--1508

[18] Ladyzhenskaya O A. The mathematical Theory of Viscous Incompressible Flow. New York: Gordon and Breach, 1969

[19] Ladyzhenskaya O A. Attractors for Semigroup and Evolution Equations. Cambridge: Cambridge Univ Press, 1991

[20] Lu S, Wu H, Zhong C. Attractors for non-autonomous 2D Navier-Stokes equations with normal external forces. Disc Cont Dyn Sys, 2005, 13(3): 701--719

[21] Lu S. Attractors for non-autonomous 2D Navier-Stokes equations with less regular normal forces. J Diff Equ, 2006, 230: 196--212

[22] Miranville A, Wang X. Attractors for Non-autonomous nonhomogenerous Navier-Stokes equations. Nonlinearity, 1997, 10(5): 1047--1061

[23] Qin Y, Yang X, Liu X. Uniform attractors for a 3D non-autonomous Navier-Stokes-Voight equations. Preprint, 2010

[24] Qin Y, Yang X, Liu X. Pullback attractors for the non-autonomous Benjamin-Bona-Mahony equations in H². Acta Math Sci, 2012, 32B(4): 1338--1348

[25] Robinson J C. Infinite-Dimensional Dynamics Systems. Cambridge: Cambridge Univ Press, 2001

[26] Rosa R. The global attractor for the 2D Navier-Stokes flow on some unbounded domains. Nonlinear Anal TMA, 1998, 32(1): 71--85

[27] Sell G R. Global attractors for the three-dimensional Navier-Stokes equations. J Dyn Diff Equ, 1996, 8: 1--33

[28] Sell G R, You Y. Dynamics of Evolutionary Equations. New York: Springer, 2002

[29] Temam R. Infinite Dimensional Dynamical Systems in Mechanics and Physics. Berlin: Springer, 1997

[30] Temam R. Navier-Stokes Equations, Theory and Numerical Analysis. Amsterdam: North Holland, 1979

[31]  Vishik M I, Chepyzhov V V. The global attractor of the non-autonomous 2D Navier-Stokes system with singularly oscillating external force. Doklady Math, 2007, 75(2): 236--239

[32] Wang X. An efficient second order in time scheme for approximating long time statistical properties of the two dimensional Navier-Stokes equations. Numer Math, 2012, 121: 753--779