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perturbation
Person
Class
Person
Publication
Programmes
doc. RNDr. Oldřich Semerák DSc.
Academic staff at Faculty of Mathematics and Physics
2 study programmes
7 classes
82 publications
Study programme
programme
Theoretical Physics, Astronomy and Astrophysics
+1
🇨🇿 PhD. |
Faculty of Mathematics and Physics
Classes
class
Relativistic Physics II
NTMF038 |
Faculty of Mathematics and Physics
class
Introduction to Theoretical Physics II
NAFY055 |
Faculty of Mathematics and Physics
class
Special Theory of Relativity
NOFY023 |
Faculty of Mathematics and Physics
class
Relativity Seminar
NTMF006 |
Faculty of Mathematics and Physics
class
Relativistic physics I
NTMF037 |
Faculty of Mathematics and Physics
class
Black hole thermodynamics: classical and quantum
NTMF091 |
Faculty of Mathematics and Physics
class
General Theory of Relativity
NTMF111 |
Faculty of Mathematics and Physics
Publications
publication
Free motion around black holes with discs or rings: between integrability and chaos - II
2012 |
Faculty of Mathematics and Physics
publication
Linear perturbations of a Schwarzschild black hole by thin disc - convergence
2012 |
Faculty of Mathematics and Physics
publication
Geodesic chaos around black holes with discs
2012 |
Faculty of Mathematics and Physics
publication
Free motion around black holes with discs or rings: between integrability and chaos - I
2010 |
Faculty of Mathematics and Physics
publication
Static Thin Disks with Power-law Density Profiles
2022 |
Faculty of Mathematics and Physics
publication
Geodesic Chaos Around Perturbed Black Holes
2021 |
Faculty of Mathematics and Physics
publication
The exterior gravitational potential of toroids
2020 |
Faculty of Mathematics and Physics
publication
Rotating Disc around a Schwarzschild Black Hole
2020 |
Faculty of Mathematics and Physics
publication
Free motion around black holes with discs or rings: between integrability and chaos-V
2019 |
Faculty of Mathematics and Physics
publication
Free motion around black holes with discs or rings: Between integrability and chaos. VI. The Melnikov method
2019 |
Faculty of Mathematics and Physics
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