| 1. | 3-sep | Chapter 1: Introduction. Examples |
| 2. | 10-sep | Chapter 2: Ordinary differential equations, basic theory. |
| 12-sep | Exercise session. |
| 3. | 17-sep | Chapter 3: Ordinary differential equations, advanced theory. |
| 4. | 24-sep | Chapter 3: Topological methods, Poincaré-Bendixson theory. |
| 26-sep | Exercise session. |
| 5. | 1-oct | Chapter 4: Discrete dynamical systems, 1-d maps. |
| 6. | 8-oct | Chapter 4: More on 1-d maps/Intro to Chapter 5. |
| 10-oct | Exercise session. |
| 7. | 19-oct | Chapter 5: Lyapunov stability theory. |
| 8. | 29-oct | Chapter 5: Linear stability and structural
stability. Introduction to "center manifold". |
| 31-oct | Exercise session. |
| 9. | 5-nov | Chapter 6: Central manifold theory, introduction to bifurcations. |
| 10. | 12-nov | Chapter 6: Local bifurcations of vector fields. |
| 14-nov | Exercise session. |
| 11. | 19-nov | Chapter 6: Local bifurcations of maps. |
| 12. | 26-nov | Chapter 7: Chaotic systems, part I. |
| 28-nov | Exercise session |
| 13. | 3-dec | Chapter 7: Chaotic systems, part II. |
| 14. | 10-dec | Chaotic systems, part III. Summary. |
| 12-dec | Film: Chaos. Questions about the examination. |