On a type of linear differential equations in Fréchet spaces

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1. [1] H. Cartan, Differential Calculus, Herman, Paris, 1971. MR344032
2. [2] G. Galanis, Projective limits of Banach-Lie groups, Period. Math. Hungarica32 (1996), 179-191. Zbl0866.58009MR1407918
3. [3] R.S. Hamilton, The inverse function theorem of Nash and Moser, Bull. Amer. Math. Soc.7 (1982), 65-221. Zbl0499.58003MR656198
4. [4] D.H. Hyers, Linear Topological Spaces, Bull. Amer. Math. Soc.51 (1945), 1-24. Zbl0060.26501MR12205
5. [5] J.A. Leslie, On a differential structure for the group of diffeomorphisms, Topology6 (1967), 263-271. Zbl0147.23601MR210147
6. [6] J.A. Leslie, Some Frobenious theorems in global analysis, J. Differential Geom.2 (1968), 279-297. Zbl0169.53201MR251750
7. [7] N. Papaghiuc, Equations differentielles linéaires dans les espaces de Fréchet, Rev. Roumaine Math. Pures Appl. 25 (1980), 83-88. Zbl0441.34042MR577195
8. [8] H.H. Schaefer, Topological Vector Spaces, Springer-Verlag, 1980. Zbl0435.46003MR342978

1. George N. Galanis, Differential and geometric structure for the tangent bundle of a projective limit manifold
2. George N. Galanis, Efstathios E. Vassiliou, A Floquet-Liapunov theorem in Fréchet spaces