240153 Darstellungstheorie von Algebren III (V) (WiSe 2015/2016)

Contents, comment

Die Veranstaltung knüpt an die Vorlesungen zur Darstellungstheorie der vergangenen beiden Semester an (ein Quereinstieg ist aber möglich). Thematische Schwerpunkte sind die Darstellungstheorie der erblichen und quasi-erblichen Algebren. Dies verallgemeinert die bereits behandelte Darstellungstheorie von Köchern. Dabei spielen exzeptionelle Folgen eine wichtige Rolle. Die Grundlagen der homologischen Algebra (einschließlich der abgeleiteten Katgeorien) werden ebenfalls behandelt.

Requirements for participation, required level

Solide Kenntnisse der Algebra, insbesondere über Ringe und Moduln.

External comments page

https://www.math.uni-bielefeld.de/~lampe/teaching/WS1516/Dst3.html

Teaching staff

Dates ( Calendar view )

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Subject assignments

Module Course Requirements  
24-M-P1 Profilierung 1 Profilierungsvorlesung (mit Übung) - Typ 1 Student information
24-M-P2 Profilierung 2 Profilierungsvorlesung (mit Übungen) - Typ 1 Student information
24-M-PWM Profilierung Wirtschaftsmathematik Profilierungsvorlesung (mit Übung) - Typ 1 Student information
- Graded examination Student information
24-M-S2-AL Spezialisierung 2 - Algebra Masterkurs 2 Algebra - Variante 1 Student information
- Graded examination Student information
28-M-SMTP Spezialisierung Mathematische und Theoretische Physik Spezialisierungskurs MP-M - Variante 1 Student information
- Graded examination Student information

The binding module descriptions contain further information, including specifications on the "types of assignments" students need to complete. In cases where a module description mentions more than one kind of assignment, the respective member of the teaching staff will decide which task(s) they assign the students.


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Address:
WS2015_240153@ekvv.uni-bielefeld.de
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Last update basic details/teaching staff:
Friday, December 11, 2015 
Last update times:
Wednesday, September 9, 2015 
Last update rooms:
Wednesday, September 9, 2015 
Type(s) / SWS (hours per week per semester)
lecture (V) / 4
Department
Faculty of Mathematics
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59770538