SubjectsSubjects(version: 948)
Course, academic year 2023/2024
  
Quantum Computers and Algorithms - P403023
Title: Kvantové počítače a algoritmy
Guaranteed by: Department of Physical Chemistry (403)
Faculty: Faculty of Chemical Engineering
Actual: from 2023 to 2023
Semester: both
Points: 0
E-Credits: 0
Examination process:
Hours per week, examination: 2/1, other [HT]
Capacity: winter:unknown / unknown (unknown)
summer:unknown / unknown (unknown)
Min. number of students: unlimited
Language: Czech
Teaching methods: full-time
Teaching methods: full-time
Level:  
For type: doctoral
Note: course is intended for doctoral students only
can be fulfilled in the future
you can enroll for the course in winter and in summer semester
Guarantor: Pittner Jiří doc. Mgr. Dr.rer.nat., DSc.
Is interchangeable with: AP403023
Annotation -
Last update: Matějka Pavel prof. Dr. RNDr. (04.09.2019)
This one-semester course is aimed for Ph.D. students interested in quantum computers, quantum algorithms, and quantum information theory, with an accent towards their application to simulations of physical and physicochemical systems (cryptography topics will not be entirely dropped, but will not be in the central focus).
Aim of the course - Czech
Last update: Matějka Pavel prof. Dr. RNDr. (04.11.2018)

Studenti budou znalí

  • principů kvantových počítačů pro řešení fyzikálních a chemických problémů
  • algoritmů používaných pro kvantové počítače

Literature -
Last update: Matějka Pavel prof. Dr. RNDr. (04.11.2018)

M. A. Nielsen, I. L. Chuang: Quantum Computation and Quantum Information, Cambridge University Press, ISBN 0-521-63503-9

J. Gruška: Quantum Computing, McGraw-Hill, ISBN 007-709503-0

Syllabus -
Last update: Matějka Pavel prof. Dr. RNDr. (04.11.2018)

1) Reversible classical computations

2) Computational complexity

3) Quantum bit

4) Measurements in quantum mechanics

5) Entanglement, EPR and Bell inequalities

6) Quantum cryptography and teleportation

7) Quantum gates and circuits

8) Quantum Fourier transform

9) Shor's factoring algorithm

10) Quantum phase estimation algorithm and its iterative version

11) Quantum computations of many-electron systems - part A

12) Quantum computations of many-electron systems - part B

13) Quantum noise and error corrections codes

14) Alternatives of the gate model - adiabatic quantum computers

 
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