Lie groups and Lie algebras in physics

It would be great if you could take a few minutes to evaluate the lecture:
evalu lecture
and the problem class:
evalu problem class
THANK YOU!

Mondays 14:15 - 15:45, Notkestr. 9-11, SemRm 4064 (4-th floor), Campus Bahrenfeld
Thursdays 14:00 - 14:45, Notkestr. 9-11, SemRm 4064 (4-th floor), Campus Bahrenfeld

Thursdays 14:45-15:30, Notkestr. 9-11, SemRm 4064 (4-th floor), Campus Bahrenfeld

The module concludes with a written examination.
You can choose between two examination dates:
First exam: Wednesday, July 22, 10:00 a.m. - 11:00 a.m.
SemRm 4064 (to be confirmed)
Second exam: Wednesday, September 30, 10:00 a.m. - 11:00 a.m.
SemRm 4064 (to be confirmed)
Registration: STINE
Admitted aids:
none, especially no notes, script, sample solutions, no mobile phones

Brian C. Hall: Lie groups, Lie algebras, and Representations
J. Schwichtenberg: Physics from Symmetry
K. Sundermeyer: Symmetries in Fundamental Physics
R. Godement: Introduction to the Theory of Lie Groups
K. Erdmann, M. J. Wildon: Introduction to Lie Algebras
H. Georgi: Lie Algebras in Particle Physics
M. S. Dresselhaus, G. Dresselhaus, A. Jorio: Group Theory: Application to the Physics of Condensed Matter
M. Böhm: Lie-Gruppen und Lie-Algebren in der Physik
G. Fischer: Lehrbuch der Algebra

Symmetry concepts in various fields of physics
Examples of symmetry groups and group actions in classical and quantum mechanics
Representations of Lie groups/algebras on single-particle Hilbert space, representations on many-particle Fock space
Central concepts of Lie groups and Lie algebras, Lie correspondence
Applications in classical physics, in quantum physics, field theory