Universität Wien
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803737 VO LVA englisch: Lie groups (2003W)

LVA englisch: Lie groups

0.00 ECTS (3.00 SWS), UG99 Mathematik

Details

Language: German

Lecturers

Classes (iCal) - next class is marked with N

  • Thursday 09.10. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 09.10. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 10.10. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 16.10. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 16.10. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 17.10. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 23.10. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 23.10. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 24.10. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 30.10. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 30.10. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 31.10. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 06.11. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 06.11. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 07.11. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 13.11. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 13.11. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 14.11. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 20.11. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 20.11. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 21.11. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 27.11. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 27.11. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 28.11. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 04.12. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 04.12. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 05.12. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 11.12. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 11.12. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 12.12. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 18.12. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 18.12. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 08.01. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 08.01. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 09.01. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 15.01. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 15.01. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 16.01. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 22.01. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 22.01. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 23.01. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 29.01. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Thursday 29.01. 09:55 - 10:40 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)
  • Friday 30.01. 09:00 - 09:45 Hs. des Erwin Schrödinger Instituts (Boltzmanngasse 9)

Information

Aims, contents and method of the course

The theory of finite-dimensional Lie groups and Lie algebras is a central topic in mathematics and theoretical physics. These lectures treat the foundations of Lie group theory, including the relationship between Lie groups and their Lie algebras, the exponential map, the adjoint representation, and the closed subgroup theorem. Many examples will be given, and many properties of the classical groups will be discussed. Group actions and homogeneous manifolds are the subsequent themes.
The course presumes a familiarity with the basic aspects of analysis in several real variables, some rudiments in algebra and point set topology. It starts off with a discussion of topological groups resp. diiferentiable manifolds.

Assessment and permitted materials

Minimum requirements and assessment criteria

Examination topics

Reading list

Association in the course directory

Currently no association information is available.

Last modified: Fr 12.05.2023 00:28