17.2. Course overview
19.2. Mach-Zehnder interferometer
24.2. Practicals
26.2.

Solution of Schrödinger equation.

Postulate of Measurement. 

And a lot of support mathematics: adjoint operators, spectral theorem for normal matrices, spectral decomposition, normal and unitary matrices, projective operators
3.3. Practicals
5.3. Fourth postulate, tensor products and quantum registers
10.3. Deutsch/Deutsch-Jozsa algorithm
12.3. Jozsa algorithm (conclusion)/Universal set of gates

17.3.

 Practicals
19.3.

Universal set of gates
24.3.

Universal set of gates(conclusion)/Characters of groups and Discrete Fourier Transform (DFT)
26.3.

DFT/Shor's algorithm
31.3. Practicals
31.3.

Shor's algorithm
7.4.

DFT decomposition
9.4. DFT success probability/Complex projective line - qubit representation
14.4. Practicals
16.4. Operators representation
21.4. Easter
23.4. Operators representation, ctd.
28.4. Quaternions and rotation
30.4. AXBXC decomposition 
5.5. Practicals
7.5.

Bell states: questions of interpretation, density operator, trace
12.5.

Non-cloning theorem. Partial system: mixed state of a pure larger system; positive operators are Hermitian; definition of mixed states; diagonal decomposition; corresponding ensemble is not unique; partial trace; definition of von Neumann entropy
Last modified: Monday, 12 May 2025, 6:01 PM