Free Access
Volume 23, Number 3, 1989
Attractors, Inertial Manifolds and their Approximation. Proceedings of the Marseille-Luminy... 1987
Page(s) 489 - 505
Published online 31 January 2017
  1. S. ANGENENT, The Morse-Smale property for a semilinear parabolic equation, J. Diff. Eq. 62 (1986), 427-442. [MR: 837763] [Zbl: 0581.58026] [Google Scholar]
  2. A. V. BABIN, M. I. VISHIK, Uniform asymptotics of the solutions of singularly perturbed evolution equations (in russian), Uspekhi Mat. Nauk 42(5) (1987),231-232. [Google Scholar]
  3. S. N. CHOW, K. LU, Invariant manifolds for flows in Banach spaces, J. Diff. Eq. 74 (1988), 285-317. [MR: 952900] [Zbl: 0691.58034] [Google Scholar]
  4. J. K. HALE, L. T. MAGALHÂES, W. M. OLIVA, An Introduction to Infinite Dimensional Dynamical Systems - Geometric Theory, Springer (1984). [MR: 725501] [Zbl: 0533.58001] [Google Scholar]
  5. J. K. HALE, G. RAUGEL, Upper semicontinuity of the attractor for a singularly perturbed hyperbolic equation, J. Diff. Eq. 73 (1988), 197-214. [MR: 943939] [Zbl: 0666.35012] [Google Scholar]
  6. P. HARTMAN, On local homeomorphisms of Euclidean spaces, Bol. Soc, MatMexicana 5 (1960), 220-241. [MR: 141856] [Zbl: 0127.30202] [Google Scholar]
  7. D. B. HENRY, Some infinite-dimensional Morse-Smale Systems defined byparabolic partial differential equations, J. Diff. Eq. 59 (1985), 165-205. [MR: 804887] [Zbl: 0572.58012] [Google Scholar]
  8. X. MORA, Finite-dimensional attracting invariant manifolds for damped semilinear wave equations, Res. Notes in Math. 155 (1987), 172-183. [MR: 907731] [Zbl: 0642.35061] [Google Scholar]
  9. X. MORA, J. SOLÀ-MORALES, Existence and non-existence of finite-dimensional globally attracting invariant manifolds in semilinear damped wave equations, in « Dynamics of Infinite Dimensional Systems » (edited by S. N. Chow, J. K. Hale), Springer (1987), 187-210. [MR: 921912] [Zbl: 0642.35062] [Google Scholar]
  10. X. MORA, J. SOLÀ-MORALES, The singular limit dynamics of semilinear damped wave equations, J. Diff, Eq. 78 (1989), 262-307. [MR: 992148] [Zbl: 0699.35177] [Google Scholar]
  11. A. VANDERBAUWHEDE, S. A. VAN GILS, Center manifolds and contractionson a scale of Banach spaces, J. Funct. Anal 72 (1987), 209-224. [MR: 886811] [Zbl: 0621.47050] [Google Scholar]

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