[1] R. Temam. Infinite Dimensional Dynamical Systems in Mechanics and Physics, Springer-Verlag, New York (1988). [2] J. Hale, Asymptotic behavior of dissipative systems, Math. Surveys and Monographs, 25,Amer. Math. Soc. Providence, Rhode Island (1988). [3] A. R. Bernal, Inertial manifold for dissipative semiflows in Banach spaces, ApplicableAnalysis , 37 (1990), 95-141. [4] A. Debussche and R. Temam, Convergent families of approximate inertial manifold, J.Math. Pure Appl. 73 (1994), 489-522. [5] C. M. Dafermos, Semi-flows associated with compact and uniform processes, Math.Systems Theory, 8 (1974), 142-149. [6] G. R. Sell, Non-autonomous differential equations and to pological dynamics, I, II,Trans. Amer. Math. Soc., 127 (1967), 241-263. [7] V. V. Chepyzhov and M. I. Vishik, Attractors of nonautonomous dynamical systems andtheir dimension, J. Math. Pure Appl., 73 (1994), 297-333. [8] T. Gill and W. Zachary, Dimensionabity of invariant sets for nonautonomous processes,SLAM J. Math. Anal., 23 (1992), 1204-1229. [9] A. Haraux, Attractors of asymptotically compact process and applications to nonlinear partial differential equations, Comm. Partial Differential Equations, 13 (1988), 1383-1414. [10] M. W. Smiley, Global attractors and approximate inertial manifold for nonautonomous dissipative equations, Applicable Analysis, 50 (1 993), 217-241. [11] M. W. Smiley, Regularity and asymptotic behavior of solutions of nonautonomous differential equations, Journal of Dynamics and Differential Equations 7 (1995), 237-262. [12] Wang Zhongxing. Fan Xianling and Zhu Zhengyou, Inertial manifolds for nonautonomous evolution equations, Applied Mathematics and Mechanics (English Ed.).19, 7 (1998), 695-704. |