250064 VO Selected topics in topological and lie groups (2008W)
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Details
Language: German
Lecturers
Classes (iCal) - next class is marked with N
Tuesday
07.10.
13:00 - 15:00
Seminarraum
Monday
13.10.
13:00 - 15:00
Seminarraum
Tuesday
14.10.
13:00 - 15:00
Seminarraum
Monday
20.10.
13:00 - 15:00
Seminarraum
Tuesday
21.10.
13:00 - 15:00
Seminarraum
Monday
27.10.
13:00 - 15:00
Seminarraum
Tuesday
28.10.
13:00 - 15:00
Seminarraum
Monday
03.11.
13:00 - 15:00
Seminarraum
Tuesday
04.11.
13:00 - 15:00
Seminarraum
Monday
10.11.
13:00 - 15:00
Seminarraum
Tuesday
11.11.
13:00 - 15:00
Seminarraum
Monday
17.11.
13:00 - 15:00
Seminarraum
Tuesday
18.11.
13:00 - 15:00
Seminarraum
Monday
24.11.
13:00 - 15:00
Seminarraum
Tuesday
25.11.
13:00 - 15:00
Seminarraum
Monday
01.12.
13:00 - 15:00
Seminarraum
Tuesday
02.12.
13:00 - 15:00
Seminarraum
Tuesday
09.12.
13:00 - 15:00
Seminarraum
Monday
15.12.
13:00 - 15:00
Seminarraum
Tuesday
16.12.
13:00 - 15:00
Seminarraum
Monday
12.01.
13:00 - 15:00
Seminarraum
Tuesday
13.01.
13:00 - 15:00
Seminarraum
Monday
19.01.
13:00 - 15:00
Seminarraum
Tuesday
20.01.
13:00 - 15:00
Seminarraum
Monday
26.01.
13:00 - 15:00
Seminarraum
Tuesday
27.01.
13:00 - 15:00
Seminarraum
Information
Aims, contents and method of the course
Assessment and permitted materials
mündliche Prufung zum Ende der Vorlesung
Minimum requirements and assessment criteria
Examination topics
Reading list
D. Bump: Automorphic forms and representations
W. Casselman: Representation theory of p-adic groups
W. Casselman: Representation theory of p-adic groups
Association in the course directory
MALV. MGEV
Last modified: Mo 07.09.2020 15:40
to the course "AK Algebra" from last summer term, where we studied the
representations of GL(2,k) for finite fields k, which will serve as a
guide to the more difficult case of p-adic fields. We will assume some
familiarity with the representation theory of finite groups. Goal of the
course is - to achieve an understanding of the basics of the
representation theory of p-adic groups - to know to some extent the
representations of GL(2,k). Topics will be - local fields, -
representations of GL(1), admissible repesentations, Jacquet functor,
principal series and discrete series of representations.