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Mathematics for Physicists 1 (Linear Algebra)
Mathematik für Physiker 1 (Lineare Algebra) [MA9201]

Course 240814149 in WS 2017/8

General Data

Course Type lecture
Semester Weekly Hours 4 SWS
Organisational Unit Research Department Mathematics Centre
Lecturers Christian Liedtke
Dates Thu, 08:30–10:00, PH HS1
Tue, 10:15–11:45, MI HS1

Assignment to Modules

Further Information

Courses are together with exams the building blocks for modules. Please keep in mind that information on the contents, learning outcomes and, especially examination conditions are given on the module level only – see section "Assignment to Modules" above.

additional remarks Mengen und Abbildungen, Gruppen und Körper, Vektorräume, Basis und Dimension, Polynome, lineare Abbildungen, Matrizen, Determinanten, lineare Gleichungssysteme, Eigenwerte und Eigenvektoren, Diagonalisierbarkeit, Skalarprodukt, Hauptachsentransformation.
Links E-Learning course (e. g. Moodle)
TUMonline entry

Equivalent Courses (e. g. in other semesters)

SemesterTitleLecturersDates
WS 2019/20 Mathematics for Physicists 1 (Linear Algebra) Viehmann, E. Thu, 08:30–10:00, PH HS1
Tue, 10:15–11:45, MI HS1
WS 2018/9 Mathematics for Physicists 1 (Linear Algebra) Bauer, U. Fluhr, B. Thu, 08:30–10:00, PH HS1
Tue, 10:15–11:45, MI HS1
WS 2016/7 Mathematics for Physicists 1 (Linear Algebra) Possanner, S. Thu, 08:30–10:00, PH HS1
Tue, 10:15–11:45, MI HS1
WS 2015/6 Mathematics for Physicists 1 (Linear Algebra) Viehmann, E. Thu, 08:30–10:00, PH HS1
Tue, 10:15–11:45, MI HS1
WS 2014/5 Mathematics for Physicists 1 (Linear Algebra) Kemper, G. Thu, 08:30–10:00, PH HS1
Tue, 10:15–11:45, MI HS1
WS 2013/4 Mathematics for Physicists 1 (Linear Algebra) Sonnendrücker, E.
Assistants: Kormann, K.
Thu, 08:30–10:00, PH HS1
Tue, 10:15–11:45, MI HS1
and singular or moved dates
WS 2012/3 Mathematics for Physicists 1 (Linear Algebra) Richter-Gebert, J.
Responsible/Coordination: Freiherr von Gagern, M.
WS 2011/2 Mathematics for Physicists 1 (Linear Algebra) Kaplan, M.
WS 2010/1 Mathematics for Physicists 1 (Linear Algebra)
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