Quantum Computing (Winter 22/23)
General information:
Prerequisites:
- Linear Algebra I
- Quantum Mechanics I
Contents:
The lecture focuses on practical applications of digital quantum computing. We will discuss the theoretical foundation and practical algorithms.
We will develop a simulator of a digital quantum computer as a Python library and use it to illustrate the learned concepts.
We will eventually also run quantum circuits on existing hardware
such as the IBM few-qubit machines. Practical limitations of current and future hardware
will be discussed.
Exercises:
- Problem sets will be discussed in the exercise groups. Attendance is taken at the beginning of each exercise, where each student must declare which problems they have prepared. For each problem, out of those who prepared the problem, one person is then randomly selected to present the problem and solution.
If that person is unprepared, a mark is given. Absence of the exercise group is also marked. With zero or one mark, the course is passed. With two marks, an oral exam is needed to pass. Three or more marks equal failure of class. If at the end of the semester a student has declared fewer than 50% of all problems as prepared, an oral exam is needed to pass.
Problem sets:
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Problem set 1 to be discussed in week of October 31, 2022
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Problem set 2 to be discussed in week of November 7, 2022
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Problem set 3 to be discussed in week of November 14, 2022
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Problem set 4 to be discussed in week of November 21, 2022
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Problem set 5 to be discussed in week of November 28, 2022
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Problem set 6 to be discussed in week of December 5, 2022
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Problem set 7 to be discussed in week of December 12, 2022
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Problem set 8 to be discussed in week of December 19, 2022
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Problem set 9 to be discussed in week of January 9, 2023
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Problem set 10 to be discussed in week of January 16, 2023
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Problem set 11 to be discussed in week of January 23, 2023
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Problem set 12 to be discussed in week of January 30, 2023
Literature:
- Michael A. Nielsen & Isaac L. Chuang: Quantum Computation and Quantum Information
Reference code: