FU TFYPOFYNM Computer physics
Name in Czech: Počítačová fyzika
master's full-time specialized, language of instruction: Czech
Included in the programme: FU TFYZNM Theoretical physics
master's full-time specialized, language of instruction: Czech
Included in the programme: FU TFYZNM Theoretical physics
Study-related information
- Parts of the final state examination and its contentFinal State Examination has three parts:
1) Master's thesis defence,
2) Theoretical physics,
3) Computer physics.
Theoretical physics part verifies the knowledge from the following fundamental thematic areas of studies in programme Physics:
Theory of relativity, Quantum mechanics, Statistical physics, Quantum theory fundamentals, Material structure fundamentals and Mathematical analysis in extent of corresponding courses of fundamental study profile, which are common to all specializations.
Computer physics part verifies the knowledge typical for this specialization, i.e., the knowledge of computer physics parts that form content of following fundamental study profile courses: Symbolic computations, Numerical modelling in physics I, Numerical modelling in physics II and Numerical relativity.
Parts of State Rigours Examination and their contents - Suggestion of theses topics and the topics of defended thesesDiploma thesis proposals:
- Hydrodynamics simulation of accretion flow on black hole,
- Simulation of toroidal structures oscillations in vicinity of black holes,
- Relativistic magnetohydrodynamics.
Defended diploma thesis (topics are part of relativistic astrophysics and defended in actual master study programme Physics, followed by the proposed study programme Theoretical physics ):
- Computer simulation of influence of Poynting-Robertson effect on particle motion in thin accretion disks of neutron stars
- Computer simulations of accretion structures oscillations in vicinity relativistic compact objects,
- Hydrostatic equilibrium equation and its numerical solutions,
- Development of device with GPS module to track object location and data processing.
Rigour thesis topics propposal:
- Universal relation between neutron stars partameters,
- Numerical simulation of radiation transport in curved spacetimes
Recommended progress through the study plan
Compulsory courses
Code | Name | Type of Completion | Credits | Term | Profile Cat. |
FU:TFNSP0001 | Relativistic Physics and Astrophysics I | zk | 8 | 1 | Z |
FU:TFNSP0002 | Quantum Mechanics | zk | 8 | 1 | Z |
FU:TFNSP0003 | Mathematical Methods in Physics | zk | 7 | 1 | - |
FU:TFNSP0004 | Statistická fyzika a kinetika | zk | 6 | 2 | P |
FU:TFNSP0005 | Kvantová teorie pole I | zk | 8 | 2 | P |
FU:TFNSP0006 | Numerické metody ve fyzice | zk | 7 | 2 | P |
FU:TFNSP0007 | Solid State Physics | zk | 5 | 3 | P |
FU:TFNSP0008 | Kosmologie | zk | 7 | 4 | P |
FU:TFNSP0009 | Diplomová práce | z | 5 | 4 | - |
61 credits |
Povinné předměty specializace
Code | Name | Type of Completion | Credits | Term | Profile Cat. |
FU:TFNPF0001 | Symbolic Computations | zk | 6 | 1 | P |
FU:TFNPF0002 | Numerické modelování ve fyzice I | zk | 8 | 2 | Z |
FU:TFNPF0003 | Numerical Modeling in Physics II | zk | 8 | 3 | P |
FU:TFNPF0004 | Computer Physics Seminar I | z | 2 | 3 | - |
FU:TFNPF0005 | Numerická relativita | zk | 6 | 4 | P |
FU:TFNPF0006 | Seminář počítačové fyziky II | z | 2 | 4 | - |
32 credits |
Povinně volitelné předměty – typ B
Code | Name | Type of Completion | Credits | Term | Profile Cat. |
FU:TFNPV0001 | Plasma Physics | zk | 6 | 1 | - |
FU:TFNPV0002 | Gravitational Waves | zk | 6 | 1 | - |
FU:TFNPV0003 | Deterministic chaos | zk | 6 | 1 | - |
FU:TFNPV0004 | Zpracováni a interpretace dat | zk | 6 | 2 | - |
FU:TFNPV0005 | Úvod do solitonů | zk | 6 | 2 | - |
FU:TFNPV0006 | Dense Matter Equations of State | zk | 6 | 3 | - |
FU:TFNPV0007 | Groups and Symmetries in Particle Physics | zk | 6 | 3 | - |
FU:TFNPV0008 | Many Particles Quantum Theory | zk | 6 | 3 | - |
FU:TFNPV0009 | Temperature Fluctuations of CMBR | zk | 6 | 3 | - |
FU:TFNPV0010 | Numerical Astrophysics | zk | 6 | 3 | - |
FU:TFNPV0011 | Kvantová chromodynamika | zk | 6 | 4 | - |
FU:TFNPV0012 | Akreující relativist. binární systémy | zk | 6 | 4 | - |
72 credits |