213
C.E. Leith (1980), Nonlinear normal mode initialization and quasi-geostrophic theory,
J. Atmos. Sci., 37, 958-968.
J.L. Lions (1969), Quelques methodes de resolution des problemes aux limites non
lineaires, Dunod, Paris.
E.N. Lorenz
(1967), The Nature and Theory of the General Circulation of the Atmosphere, World
Meteorological Organization.
(1980), Attractors sets and quasi-geostrophic equilibrium, J. Atmos. Sci., 37, 1685-1699.
B.A. Machenhauer (1977), On the dynamics of gravity oscillations in a shallow water
model with applications to normal mode initialization, Beitr. Phys. Atmos., 10, 253271.
M. Marion
(1989a), Approximate inertial manifolds for reaction-diffusion equations in high space
dimension, J. Dynamics and Diff. Eqs., 1, 245-267.
(1989b), Approximate inertial manifolds for the pattern formation eahn-Hilliard equation, Math. Modelling and Numerical Analysis (M2AN), 23, 463-480.
M. Marion and R. Temam
(1989), Nonlinear Galerkin Methods, SIAM J. Numer. Anal., 26, 1139-1157
(1990), Nonlinear Galerkin Methods: The finite elements case, Numerische Mathematik, 57, 205-226.
A.S. Markus (1962), Expansions in root vectors of a weakly perturbed self-adjoint operator, DokJ. Akad. Nauk SSSR, 142, 538-541.
G. Metivier (1978), Valeurs propres d'operateurs definis sur la restriction de systemes
variationnels it des sous-espaces, J. Math. Pures Appl., 57, 177-195.
N.A. Philips (1981), Variational analysis and the slow manifold, Mon. Wea. Rev., 109,
2415-2426.
K. Promislow and R. Temam (1991), Localization and approximation of attractors for
the Ginzburg-Landau equation, J. Dynamics and Differential Equ., 3, 491-514.
R. Rosa and R. Temam (1995), Inertial manifolds and normal hyperbolicity, Acta Applicandae Mathematicae, to appear.
C.E. Leith (1980), Nonlinear normal mode initialization and quasi-geostrophic theory,
J. Atmos. Sci., 37, 958-968.
J.L. Lions (1969), Quelques methodes de resolution des problemes aux limites non
lineaires, Dunod, Paris.
E.N. Lorenz
(1967), The Nature and Theory of the General Circulation of the Atmosphere, World
Meteorological Organization.
(1980), Attractors sets and quasi-geostrophic equilibrium, J. Atmos. Sci., 37, 1685-1699.
B.A. Machenhauer (1977), On the dynamics of gravity oscillations in a shallow water
model with applications to normal mode initialization, Beitr. Phys. Atmos., 10, 253271.
M. Marion
(1989a), Approximate inertial manifolds for reaction-diffusion equations in high space
dimension, J. Dynamics and Diff. Eqs., 1, 245-267.
(1989b), Approximate inertial manifolds for the pattern formation eahn-Hilliard equation, Math. Modelling and Numerical Analysis (M2AN), 23, 463-480.
M. Marion and R. Temam
(1989), Nonlinear Galerkin Methods, SIAM J. Numer. Anal., 26, 1139-1157
(1990), Nonlinear Galerkin Methods: The finite elements case, Numerische Mathematik, 57, 205-226.
A.S. Markus (1962), Expansions in root vectors of a weakly perturbed self-adjoint operator, DokJ. Akad. Nauk SSSR, 142, 538-541.
G. Metivier (1978), Valeurs propres d'operateurs definis sur la restriction de systemes
variationnels it des sous-espaces, J. Math. Pures Appl., 57, 177-195.
N.A. Philips (1981), Variational analysis and the slow manifold, Mon. Wea. Rev., 109,
2415-2426.
K. Promislow and R. Temam (1991), Localization and approximation of attractors for
the Ginzburg-Landau equation, J. Dynamics and Differential Equ., 3, 491-514.
R. Rosa and R. Temam (1995), Inertial manifolds and normal hyperbolicity, Acta Applicandae Mathematicae, to appear.