250009 VO Algebraic topology (2009S)
Labels
Details
Language: German
Examination dates
Lecturers
Classes (iCal) - next class is marked with N
Monday
02.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
03.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
04.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
05.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
09.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
10.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
11.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
16.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
17.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
18.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
19.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
23.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
24.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
25.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
26.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
30.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
31.03.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
01.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
02.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
20.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
21.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
22.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
23.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
27.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
28.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
29.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
30.04.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
04.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
05.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
06.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
07.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
11.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
12.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
13.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
14.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
18.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
19.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
20.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
25.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
26.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
27.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
28.05.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
03.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
04.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
08.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
09.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
10.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
15.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
16.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
17.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
18.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
22.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
23.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Wednesday
24.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Thursday
25.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Monday
29.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Tuesday
30.06.
11:10 - 11:55
Seminarraum 2A310 3.OG UZA II
Information
Aims, contents and method of the course
This introductory course will cover basic material from Algebraic Topology including the fundamental group, covering spaces and singular homology. We will also discuss numerous applications of these methods, eg. a proof of the fundamental theorem of algebra using the concept of fundamental group, a proof of Brouwer's fixed point theorem using homology theory, or a proof of the fact that subgroups of free groups are free which is based on results about covering projections. Further information: http://www.mat.univie.ac.at/~stefan/AT09.html
Assessment and permitted materials
Oral exam.
Minimum requirements and assessment criteria
To become acquainted with basic methods in Algebraic Topology and their application.
Examination topics
Algebraic Topology studies topological spaces and continuous maps by associating algebraic objects (eg. groups, rings, or algebras) to spaces, and homomorphisms to continuous maps.
Reading list
[] A. Hatcher, Algebraic Topology, Cambridge University Press.
Frei erhältlich unter: http://www.math.cornell.edu/~hatcher/AT/ATpage.html
[] R. Stoecker und H. Zieschang, Algebraische Topologie. Eine Einfuehrung. B.G. Teubner, Stuttgart.
Frei erhältlich unter: http://www.math.cornell.edu/~hatcher/AT/ATpage.html
[] R. Stoecker und H. Zieschang, Algebraische Topologie. Eine Einfuehrung. B.G. Teubner, Stuttgart.
Association in the course directory
MGET
Last modified: Sa 02.04.2022 00:24