Gurantor department | Department of Physics | Credits | 4 |

Subject guarantor | Doc. Dr.RNDr. Petr Alexa | Subject version guarantor | Mgr. Jana Trojková, Ph.D. |

Study level | undergraduate or graduate | ||

Study language | Czech | ||

Year of introduction | 2016/2017 | Year of cancellation | 2018/2019 |

Intended for the faculties | USP | Intended for study types | Master, Follow-up Master |

Instruction secured by | |||
---|---|---|---|

Login | Name | Tuitor | Teacher giving lectures |

ALE02 | Doc. Dr.RNDr. Petr Alexa | ||

TRO70 | Mgr. Jana Trojková, Ph.D. |

Extent of instruction for forms of study | ||
---|---|---|

Form of study | Way of compl. | Extent |

Full-time | Examination | 2+1 |

The subject follows the previously taught subject 'Introduction to quantum physics and chemistry'. Its goal is to introduce more advance chapters of quantum mechanics such as matrix representation of quantum mechanics, additivity of angular momenta, perturbation theory, probability of transition in two-level system (e.g. photon absorption) or second quantization and application of quantum mechanics, such as quantum cryptography and quantum teleportation.

Lectures

Tutorials

- matrix representation of quantum mechanics
- spin, magnetic moment, ladder operators, summing up of angular moments, Clebch-Gordan coefficients
- perturbation theory (spin-orbit interaction), time-dependent perturbation, Fermi golden rule
- interaction of two-level system with electromagnetic field.
- second quantization
- two- and more-electrons' wave function, Slater determinant
- quantum entanglement, Bell inequilities, EPR paradox, quantum quantum crypthograhy, quantum teleportation
- limits of Schrodinger equation, Dirac equation

1. C.C. Tannoudji, B. Diu, F. Laloe, Quantum mechanics, Hermann (1998)
2. R. Shankar, Principles of Quantum Mechanics, Springer (1994)
3. E. Merzbacher, Quantum mechanics, John Wiley & Sons (2001)

1. J.J. Sakurai, J.J. Napolitano: Modern Quantum Mechanics (Addison-Wesley, 2011)
2. R.P. Feynman, R.B. Leighton, M. Sands, Feynmanovy přednášky z fyziky 3, Fragment (2002)
3. J. Klíma, B. Velický, Kvantová teorie, Charles University Press (1989)
4. Skála, Lubomír, Úvod do kvantové mechaniky, Karolinum, (2012)

The subject follows the previously taught subject 'Introduction to quantum physics and chemistry'. Its goal is to introduce more advance chapters of quantum mechanics such as matrix representation of quantum mechanics, additivity of angular momenta, perturbation theory, probability of transition in two-level system (e.g. photon absorption) or second quantization and application of quantum mechanics, such as quantum cryptography and quantum teleportation.

Subject has no prerequisities.

Subject has no co-requisities.

- matrix representation of quantum mechanics
- spin, magnetic moment, ladder operators, summing up of angular moments, Clebch-Gordan coefficients
- perturbation theory (spin-orbit interaction), time-dependent perturbation, Fermi golden rule
- interaction of two-level system with electromagnetic field
- second quantization
- two- and more-electrons' wave function, Slater determinant
- quantum entanglement, Bell inequilities, EPR paradox, quantum quantum crypthograhy, quantum teleportation
- limits of Schrodinger equation, Dirac equation

Task name | Type of task | Max. number of points
(act. for subtasks) | Min. number of points |
---|---|---|---|

Examination | Examination | 100 | 51 |

Show history

Academic year | Programme | Field of study | Spec. | Form | Study language | Tut. centre | Year | W | S | Type of duty | |
---|---|---|---|---|---|---|---|---|---|---|---|

2018/2019 | (N2658) Computational Sciences | (2612T078) Computational Sciences | P | Czech | Ostrava | 2 | Choice-compulsory | study plan | |||

2017/2018 | (N2658) Computational Sciences | (2612T078) Computational Sciences | P | Czech | Ostrava | 2 | Choice-compulsory | study plan | |||

2016/2017 | (N2658) Computational Sciences | (2612T078) Computational Sciences | P | Czech | Ostrava | 2 | Choice-compulsory | study plan |

Block name | Academic year | Form of study | Study language | Year | W | S | Type of block | Block owner |
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