Theoretical Solid State Physics
Module PH1001 [ThPh KM]
Module version of WS 2017/8
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|
|WS 2020/1||WS 2019/20||WS 2018/9||WS 2017/8||WS 2016/7||WS 2010/1|
PH1001 is a semester module in German language at Master’s level which is offered in winter semester.
This Module is included in the following catalogues within the study programs in physics.
- Theory courses for condensed matter physics
- Complementary catalogue of special courses for nuclear, particle, and astrophysics
- Complementary catalogue of special courses for Biophysics
- Complementary catalogue of special courses for Applied and Engineering Physics
- Specialization Modules in Elite-Master Program Theoretical and Mathematical Physics (TMP)
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)|
|300 h||90 h||10 CP|
Responsible coordinator of the module PH1001 in the version of WS 2017/8 was Frank Pollmann.
Content, Learning Outcome and Preconditions
I) Symmetries and structure of condensed matter
- Phases and broken symmetries
- Determination of structure by x-ray diffraction
II) Lattice vibrations
- Phonons and thermodynamics
- Neutron scattering, dynamic structure factor
- Anharmonic effects, melting, Lindemann criterion
- Bonding types, stability
- Bloch theorem, Wannier functions, band theory
- Fermi surfaces, Thermodynamics
- Semiclassical dynamics of electrons, Bloch oscillations
- Edge state theory of the quantum Hall effect
IV) Many particle effects and disorder
- Interacting electron gas, screening, Wigner lattice
- Density Functional Theory
- Electron-Phonon interaction, BCS-theory of superconductivity
- Anderson localization in disordered quantum systems
Details on https://www.cmt.ph.tum.de/index.php?id=63
Successful participation provides the following skills:
Mathematical formulation of relevant structures of matter and their atomic composition. Calculation of the structural and dynamic properties of matter in terms of simple models
Explain the physics of structural phase transitions at surfaces and for defect structures
Understand modern methods for calculating the electronic structure of solids. Ability to perform simple density functional calculations
Approximations and methods for solving many particle problems in condensed matter physics
Understand and explain the nature of correlated low-dimensional systems in the framework of Fermi- or Luttinger liquid theory
Explain and theoretically describe electronic phase transitions such as superconductivity
No preconditions in addition to the requirements for the Master’s program in Physics.
Courses, Learning and Teaching Methods and Literature
Courses and Schedule
|VO||4||Theoretical solid state physics||Knap, M.||
Tue, 10:00–12:00, virtuell
Thu, 10:00–12:00, virtuell
|UE||2||Exercise to Theoretical Solid State Physics||
Responsible/Coordination: Knap, M.
|dates in groups||
Learning and Teaching Methods
Vortrag, Beamerpräsentation, Übungen in Einzel- und Gruppenarbeit (ca. 6-8 Studierende mit Unterstützung durch Tutor)
e-Learning (Tablet-PC mit Sprachaufzeichnung zum Nachhören von Teilen oder ganzen Vorlesungen/Übungen), Präsentationsunterlagen, Übungsblätter, Computersimulationen, begleitende Internetseite, ergänzende Literatur
Die genauen Medienformen wählt der jeweilige Dozent aus.
N.W. Ashcroft and N.D. Mermin, Solid State Physics
P.M. Chaikin and T.C. Lubensky, Principles of Condensed Matter Physics
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:
- Calculate the spectrum of eigenfrequencies for the longitudinal vibrations of the two-atomic chain harmonic chain, assuming periodic boundary conditions.
- Determine the wave-function from the Bloch-condition for the Kronig-Penney model.
The exam may be repeated at the end of the semester.