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Contents
Derived categories were introduced by Grothendieck as a natural reformulation and generalisation of the main constructions of homological algebra. They lead to the notion of triangulated categories. The aim of the seminar is to study this notion through examples, via the study of cohomology of sheaves on a space.Literature
Talks
No. | Date | Title | Speaker |
0 | 11.04. | Overview | Christian Dahlhausen |
1 | 18.04. | Presheaves and sheaves | Catherine Leveke-Lowzow |
2 | 25.04. | Sheaves and sheafification | Gabriele Lobbia |
3 | 02.05. | Abelian sheaves | Johannes Gawron |
4 | 09.05. | Abelian categories | Christoph Treml |
5 | 16.05. | Complexes | Kerstin Blomenhofer |
6 | 23.05. | Homotopy categories as triangulated categories | Julian Seipel |
7 | 30.05. | Localisation of categories | Jonathan Glöckle |
8 | 06.06. | Derived categories | PB |
9 | 13.06. | Derived functors | Nicolai Palm |
10 | 20.06. | Examples of derived functors | Jakob Werner |
11 | 27.06. | Direct image with compact support | Dima Shvetsov |
12 | 04.07. | Inverse image with compact support | Peter Hanukaev |
13 | 25.07. | Poincaré duality | Christian Dahlhausen |
Organisatorial remarks
In order to obtain credits for the course, you shall: