[1]Foias C, Sell G, Temam R. Inertial manifolds for nonlinear evolutionary equations. J Diff Equ, 1988, 73:309-353

[2]Temam R. Infinite Dimensional Dynamical Systems in Mechanics and Physics. Appl Math Sci Ser, Vol 68. New York: Springer-Verlag, 1988

[3]Foias C, Manley O, Temam R. Modelling of the interaction of small and large eddies in two-dimensional turbulent flows. RAIRO Math Mod Numer Anal, 1988, 22(1): 93-118

[4]Promislow K. Time analyticity and Gevrey regularity for solutions of a class of dissipative partial differ-ential equations. Nonl Anal TMA, 1991, 16(11): 959-980

[5]Wu Yujiang. Studies on the approximate inertial manifolds and the numerical methods. Adv in Mechanics,1994, 24(2): 145-153

[6]Temam R. Attractors for the Navier-Stokes equations: localization and approximation. J Fac Sci Univ Tokyo, Sect IA, Math, 1989, 36: 629-647

[7]Wu Yujiang. A nonlinear Galerkin method with variable modes for Kuramoto-Sivashin- sky equation: analysis and computation. J Comput Math, 1999, 17(3): 243-256

[8]Nicolaenko B, Scheurer B, Temam R. Some global dynamical properties of the Kuramoto-Sivashinsky equation: nonlinear stability and attractors. Physica D, 1985(16): 155-183

[9]Promislow K. Induced trajectories and approximate inertial manifolds for the Ginzburg-Landau partial differential equation. Physica D,1990,(41): 232-252

[10]Promislow K, Temam R. Localization and approximation of attractors for the Ginzburg-Landau equation.J Dyn Diff Equ, 1991, 3(4): 491-514