8 décembre - 14 décembre
Résumé de section
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Lecture 13:
- The exterior derivative on $\mathbb{R}^n$: definition, properties and examples
- The exterior derivative on a smooth manifold: definition, properties and naturality
- Closed and exact differential forms on a smooth manifold
- Crash course on (smooth) manifolds with boundary
Important information: You are strongly encouraged to complete the in depth evaluation for this course until 11.01.2026 by 23:59. The feedback is anonymous, and information about the whole procedure can be found here. It is also possible to access the course evaluations via the EPFL CampusApp.
Suggestion for self-study: The de Rham cohomology groups (p. 440-443)
- The exterior derivative on $\mathbb{R}^n$: definition, properties and examples
