S4D2 – Graduate Seminar on Topology
Winter term 2022/2023
Daniel Kasprowski, Dominik Kirstein and Simona Veselá
Mondays 10:15 - 12:00 in SR 0.003 and Wednesdays 10:15 - 12:00 in SR 1.007.
The seminar is the inofficial continuation of the lecture course Topology II and will cover important statements in homotopy theory. Basic knowledge about homotopy groups is assumed (i.e. Blakers–Massey, Hurewicz, Whitehead). The seminar program can be found here.
Date | Topic | ||
Mo 10.10. | Fibrations | Calle | |
We 12.10. | Eilenberg-Maclane spaces | Jan | |
Mo 17.10. | Postnikov towers | Bart | |
We 19.10. | Obstruction theory | Frederik | |
Mo 24.10. | Classifying spaces | Catinca | |
We 26.10. | Vector bundles | Marc | |
Mo 31.10. | Steenrod squares | Phil | |
We 02.11. | Characteristic classes | Iason | |
Mo 07.11. | no seminar | ||
We 09.11. | Characteristic classess II | Tim | |
Mo 14.11. | Brown representability | Analena | |
We 16.11. | Spectra and homology theories | Inaki | |
Mo 21.11. | Spanier-Whitehead duality | Adrian | |
We 23.11. | Bordism, Thom spaces and Pontrjagin-Thom I | Lucas | |
Mo 28.11. | Bordism, Thom spaces and Pontrjagin-Thom II | Maxi | |
We 30.11. | Homology with coefficients | Gabriele | |
Mo 05.12. | no seminar | ||
We 07.12. | no seminar | ||
Mo 12.12. | Model categories | Judith |
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