Chapter
1.6. Periodic Solutions
pp.：
35 – 40
2. INVARIANT TORI
pp.：
40 – 57
2.7. Green Function
pp.：
57 – 57
2.8. Existence of a Smooth Invariant Torus
pp.：
57 – 76
2.9. Cl-Differentiability of the Invariant Torus
pp.：
76 – 83
2.10. The Case of Infinitely Many Angular Variables
pp.：
83 – 107
2.11. Theorem on Convergence of the Sequence of Invariant Tori
pp.：
107 – 123
2.12. Invariant Tori of Nonlinear Systems
pp.：
123 – 127
2.13. Exponential Attraction of Motions in a Neighborhood of the Invariant Torus of a System of Equations to Its Motions on the Torus
pp.：
127 – 141
3. REDUCIBILITY OF LINEAR SYSTEMS
pp.：
141 – 159
3.15. Periodic Systems
pp.：
159 – 163
3.14. Erugin and Floquet–Lyapunov Theorems
pp.：
159 – 159
3.16. Systems with Almost Periodic Coefficients
pp.：
163 – 171
3.17. Quasiperiodic Systems with Unbounded Right-Hand Side
pp.：
171 – 183
3.18. Decomposition of Countable Systems
pp.：
183 – 197
4. IMPULSIVE SYSTEMS
pp.：
197 – 205
4.20. Integral Sets and Invariant Tori
pp.：
205 – 215
4.19. Some Results of the Theory of Linear Systems
pp.：
205 – 205
4.21. Periodic Solutions for Impulsive Systems with Small Parameter
pp.：
215 – 239
4.22. Approximate Solution of the Periodic Problem of Control
pp.：
239 – 260
REFERENCES
pp.：
260 – 279
Countable Systems of Differential Equations
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