Seminar on the theory of particles and fields
Seminar
Course number in the course overview: 114288
Seminar
Course number in the course overview: 114288
Seminar | Wednesday, 10:00–12:00 | KP/TP, seminar room 304 |
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Registration and preparatory meeting: Wednesday, 10.10.2018, 10:15 |
ITP, Wilhelm-Klemm-Straße 9, 48149 Münster, room 318
Tel.: +49 251 83-34948, email: heitger(at)uni-muenster.de
Presentation and regular participation.
Quantum Theory and Statistical Physics.
Critical phenomena are continuous phase transitions and their accompanying phenomena. They are based on a collective interaction of a (infinitely) large number of degrees of freedom and play an important role both in elementary particle theory and in statistical physics. The planned talk topics include the classical theories for the description of phase transitions as well as one of the most studied model systems, the Ising model. A successful tool for understanding critical phenomena is also provided by the renormalization group that is covered too. Its basic idea is to combine strongly correlated degrees of freedom to a common mean value, which then is understood as a new (effective) degree of freedom.
Topics are primarily given out to master’s students. A limited number of topics can possibly also be worked on by bachelor’s students. Thus, we refer to the seminar on the theory of atoms, nuclei and condensed matter at this point, which is targeted exclusively towards bachelor’s students.
The literature is made available to the speakers. Further advice concerning complementary literature is given as part of the talk guidance.
Date | Topic | Speaker |
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10.10.2018 | Preparatory meeting | |
21.11.2018, 10:00 s.t.! |
Basics from the theory of phase transitions and critical phenomena | Rasmus Bankwitz |
van der Waals theory | ||
21.11.2018 | Mean field theory for the ferromagnet | Jan Neuendorf |
28.11.2018 | Landau theory | Mansoureh Fereidoun |
05.12.2018 | Ising model I: Basics and solution in one dimension | Florian Eckel |
12.12.2018 | Ising model II: Peierls' argument and duality | Lorenz Köhne |
19.12.2018 | Ising model III: Onsager's solution in two dimensions | Martin Pieracks |
09.01.2019 | Scaling hypothesis | Pia Petrak |
Kadanoff's blockspin idea and blockspin construction for the two-dimensional Ising model |
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16.01.2019 | Renormalization group | Michael te Vrugt |
Wilson's k-space renormalization group | ||
23.01.2019 | Numerical simulations via the Monte Carlo method | Peter Risse |
30.01.2019 | Video session |