Theoretical Physics 3 (Quantum Mechanics)
Module PH0007 [ThPh 3]
Module version of SS 2011
There are historic module descriptions of this module. A module description is valid until replaced by a newer one.
Whether the module’s courses are offered during a specific semester is listed in the section Courses, Learning and Teaching Methods and Literature below.
|available module versions|
|SS 2022||SS 2021||SS 2020||SS 2019||SS 2017||SS 2016||SS 2011|
PH0007 is a semester module in German language at Bachelor’s level which is offered in summer semester.
This Module is included in the following catalogues within the study programs in physics.
- Mandatory Modules in Bachelor Programme Physics (4th Semester)
- Physics Modules for Students of Education
If not stated otherwise for export to a non-physics program the student workload is given in the following table.
|Total workload||Contact hours||Credits (ECTS)|
|270 h||120 h||9 CP|
Responsible coordinator of the module PH0007 in the version of SS 2011 was Björn Garbrecht.
Content, Learning Outcome and Preconditions
2. Wavefunction and Schrödinger equation
3. One-dimensional potentials
5. Quantum mechanics in three dimensions
6. Angular momentum in quantum mechanics
7. Hydrogen atom
8. Electromagnetic fields
10. Approximative methods
After successful participation, students are able to
1. understand Schrödinger's equation and wave functions
2. solve one-dimensional problems and understand the solutions
3. know formalisms
4. treat three-dimensional problems
5. describe quantum mechanical motions in electromagnetic fields
6. understand spin as a new property
7. apply approximative methods.
PH0005, PH0006, MA9201, MA9202, MA9203, MA9204
for students studying bachelor of science education mathematics / physics: PH0005, PH0006, MA1003, MA1004, MA1103, MA1104
Courses, Learning and Teaching Methods and Literature
Courses and Schedule
|VO||4||Theoretical Physics 3 (Quantum Mechanics)||Vairo, A.||
Mon, 08:30–10:00, PH HS1
Wed, 10:00–12:00, PH HS1
|UE||2||Open Tutorial for Theoretical Physics 3 (Quantum Mechanics)||
Responsible/Coordination: Vairo, A.
singular or moved dates
and dates in groups
|UE||2||Exercise to Theoretical Physics 3 (Quantum Mechanics)||
Responsible/Coordination: Vairo, A.
|dates in groups||
|UE||2||Large Tutorial to Theoretical Physics 3 (Quantum Mechanics)||Kaiser, N.||
Mon, 12:00–14:00, PH HS1
and singular or moved dates
Learning and Teaching Methods
solutions for problem sheets, discussions and explanations
Blackboard or powerpoint presentation
accompanying informations on-line
F. Schwabl, Quantenmechanik, Springer.
D.J. Griffiths, Introduction to Quantum Mechanics, Prentice Hall.
C. Cohen-Tannoudji, Quantenmechanik I und II, de Gruyter.
J. J. Sakurai, Modern Quantum Mechanics, Addison-Wesley.
W. Nolting, Quantenmechanik I und II, Vieweg.
E. Fick, Einführung in die Grundlagen der Quantentheorie, Akademische Verlagsgesellschaft Wiesbaden.
A. Messiah, Quantenmechanik I und II, de Gruyter.
J.-J. Basdevant & J. Dalibard, Quantum Mechanics, Springer.
T. Fließbach, Lehrbuch zur Theoretischen Physik III: Quantenmechanik, Spektrum.
L.D. Landau und E.M. Lifshitz, Lehrbuch der Theoretischen Physik III: Quantenmechanik, Harri Deutsch
Description of exams and course work
The learning outcome is tested in a written exam. Participation in tutorials is strongly recommended.
There will be a bonus (one intermediate stepping of "0,3" to the better grade) on passed module exams (4,3 is not upgraded to 4,0). The bonus is applicaple to the exam period directly following the lecture period (not to the exam repetition) if the student obtained at least 60% of the points in the homework sheets (can be handed in in groups of two).
The exam may be repeated at the end of the semester.