[1] W. A. Coppel:
Stability and Asymptotic Behaviour of Differential Equations. Heath. Boston, 1965.
MR 0190463
[2] W. A. Coppel:
Dichotomies in Stability Theory. Lecture Notes in Mathematics, No. 629, Springer Verlag, Berlin, 1978.
MR 0481196 |
Zbl 0376.34001
[3] D. Henry:
Geometric Theory of Semilinear Parabolic Equations. Lecture Notes in Mathematics, No. 840, Springer-Verlag, Berlin, 1981.
MR 0610244 |
Zbl 0456.35001
[4] K. J. Palmer:
A characterization of exponential dichotomy in terms of topological equivalence. J. Math. Anal. Appl. 69 (1979), 8-16.
MR 0535278 |
Zbl 0419.34011
[5] K. J. Palmer:
The structurally stable linear systems on the half-line are those with exponential dichotomies. J. Differential Equations, 33 (1979), 16-25.
MR 0540813 |
Zbl 0378.34040
[6] G. Papaschinopoulos, J. Schinas:
Criteria for an exponential dichotomy of difference equations. Czechoslovak Math. J. 35 (110) 1985, 295-299.
MR 0787131 |
Zbl 0693.39001
[7] G. Papaschinopoulos, J. Schinas:
A criterion for the exponential dichotomy of difference equations. Rend. Sem. Fас. Sci. Univ. Cagliari, Vol. 54, fasc. 1 (1984), 61-71.
MR 0797224 |
Zbl 0607.39001
[8] G. Papaschinopoulos, J. Schinas:
Multiplicative separation, diagonalizability and structural stability of linear difference equations. Differential Equations: Qualitative theory (Szeged 1984), Colloq. Math. Soc. János Bolyai, 47, North-Holland, Amsterdam-New York.
MR 0890580
[9] G. Papaschinopoulos:
Exponential separation, exponential dichotomy and almost periodicity of linear difference equations. J. Math. Anal. Appl. 120 (1986), 276-287.
MR 0861920 |
Zbl 0602.39001
[10] G. Papaschinopoulos, J. Schinas:
Structural stability via the density of a class of linear discrete systems. J. Math. Anal. Appl. (to appear).
MR 0915075 |
Zbl 0628.39001
[11] J. Schinas, G. Papaschinopoulos:
Topological equivalence for linear discrete systems via dichotomies and Lyapunov functions. Boll. Un. Math. Ital. 6, 4 (1985), 61 - 70.
MR 0805205 |
Zbl 0579.39004