Theoretical Physics 1 (Mechanics)
Module PH0005 [ThPh 1]
This module handbook serves to describe contents, learning outcome, methods and examination type as well as linking to current dates for courses and module examination in the respective sections.
Module version of SS 2019 (current)
There are historic module descriptions of this module. A module description is valid until replaced by a newer one.
|available module versions|
|SS 2019||SS 2018||SS 2017||SS 2016||SS 2011|
PH0005 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.
- Fundamentals Examination (GOP, Part 2) in the Bachelor programme Physics
- 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)|
|240 h||120 h||8 CP|
Responsible coordinator of the module PH0005 is Martin Beneke.
Content, Learning Outcome and Preconditions
coordinate systems, inertial frames, Newton’s laws
trajectories, force, work, kinetic energy, potentials
point systems, center of mass, angular momentum, torque
Galilei transformations, (non-)inertial frames of reference
constrained motion, constraining forces
virtual work, d'Alembert's principle
Lagrange equations of the first and second kind,
rigid body motion, moment of inertia,
oscillations, Green functions, normal coordinates,
resonances, oscillations of a string or membrane,
wave equation, elementary mechanics of continua,
Hamiltonian equations (canonical formalism)
canonical transformations, Poisson brackets
special relativity: time dilation, Lorentz contraction,
Lorentz transformations, addition of velocities,
After a successful participation in this module, the student should be able to:
1. understand the dynamical formulation of mechanical problems
2. apply the correct formalism to problems found in nature (e.g. distinction between Lagrangian equations of the first kind and second kind)
3. interpret of the dynamics by means of energetical arguments
4. understand the limitations of classical mechanics at high velocities
PH0001, MA9201, MA9202
for students studying bachelor of science education mathematics / physics: PH0001, MA9935, MA9936, MA9937, MA9939
Courses, Learning and Teaching Methods and Literature
Courses and Schedule
|VO||4||Theoretical Physics 1 (Mechanics)||Beneke, M.||
Mon, 10:00–12:00, PH HS1
Thu, 12:00–14:00, PH HS1
and singular or moved dates
|UE||2||Open Tutorial for Theoretical Physics 1 (Mechanics)||
Responsible/Coordination: Beneke, M.
Wed, 10:00–12:00, MW 1050
|UE||2||Exercise to Theoretical Physics 1 (Mechanics)||
Responsible/Coordination: Beneke, M.
|dates in groups|
|UE||2||Large Tutorial to Theoretical Physics 1 (Mechanics)||Kaiser, N.||
Wed, 16:00–18:00, PH HS1
|TT||2||Holiday course mechanics||Rohr, C.|
Learning and Teaching Methods
Lecture: black-board presentation
Open tutorial: The open tutorial provides the opportunity for solving the exercises for oneself or as a group. The open tutorial is overseen by different tutors an leaves room for further discussions and exchange with other students.
Tutorial: The tutorial is held in small groups. In the tutorial the weekly exercises are presented by the students and the tutor. They also provide room for discussions and additional explanations to the lectures.
Blackboard or beamer presentation
additional information on lecture web page
Standard literature of theoretical physics, e.g.:
- T. Fliessbach, Mechanik, Springer Spektrum
- H. Goldstein et al., Klassische Mechanik, Wiley-VCH Verlag
- L.D. Landau, E.M. Lifschitz, Mechanik, Verlag Harri Deutsch
- H. Stephani, G. Kluge, Klassische Mechanik, Spektrum Verlang
- F. Scheck, Theoretische Physik 1: Mechanik, Springer-Verlag
Description of exams and course work
There will be a written exam of 90 minutes duration. Therein the achievement of the competencies given in section learning outcome is tested exemplarily at least to the given cognition level using calculation problems and comprehension questions.
For example an assignment in the exam might be:
- set-up and solution of the Euler-Lagrange equations for a system of mass points
- identification of the symmetries of physical systems and calculation of the corresponding conservation laws
Participation in the exercise classes is strongly recommended since the exercises prepare for the problems of the exam and rehearse the specific competencies.
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 applicable to the exam period directly following the lecture period (not to the exam repetition) and subject to the condition that the student passes the mid-term of obtaining at least 50% of the points in the homework problems
General Remarks on Exams within Fundamentals Examination (GOP, Part 2) in the Bachelor programme Physics
The written exams in the mandatory modules of the first year in the Bachelor’s program Physics are subject to the rules of the Fundamentals Examination (GOP). Each non-passed exam may only be repeated once. If after the repeat exams of one semester the student failed in one and only one of the three exams a rescue exam is granted where the grade may be corrected to 4,0.
By act of the examination regulations (FPSO) students in the Bachelor’s program Physics are registered to the module exams. To support exam organisation registrtion via TUMonline is conduction anyway. For students that do not show up at the exam the exam is counted as failed.
The exam may be repeated at the end of the semester.
Current exam dates
Currently TUMonline lists the following exam dates. In addition to the general information above please refer to the current information given during the course.
|Prüfung zu Theoretische Physik 1 (Mechanik)|
|Fr, 9.8.2019, 8:00 bis 9:30||PH: 2501
Interims II: 003
Interims II: 004
|bis 30.6.2019 (Abmeldung bis 2.8.2019)|
|Mo, 7.10.2019, 10:30 bis 12:00||Interims II: 003
Interims II: 004
|bis 23.9.2019 (Abmeldung bis 30.9.2019)|