16.2. Practicals: Unitary space, ON basis, dual space, Dirac notation, adjoint operator
18.2. Course overview; Quantum behavior: Beamsplitters and Inteferometers 
23.2. Postulates of state, dynamics and measurement
25.2. Postulate of measurement (projective measurement and an observable). Composite systems as tensor products. Entangled states. 
2.3. Practicals
4.3. Tensor products. Deusch algorithm.
9.3. Practicals
11.3. Deusch-Jozsa algorithm.
16.3.

D-J algorithm discussion (Bernstein-Vazirani problem and probabilistic spped-up);

reversible realization of Boolean functions;

one- and two- controlled operators from CNOT (AXBXC-theorem) 
23.3. Shor's algorithm overview and its circuit.
25.3. Fourier basis as characters over a finite Abelian group.
30.3. Practicals
1.4. Analysis of Shor's algorithm
8.4. Quantum circuit for DFT 
13.4. Geometry of qubits
15.4. Geometry of unitary operators
20.4. Practicals
22.4. Quaternion conjugation as rotation
27.4. Extended Euler formula
29.4. AXBXC. BB84
4..5. Mixed states
6..5. Partial trace; purification
11..5. Practicals
13..5. ------(Rector day)
18..5.

von Neumann entropy

(Holevo bound)

uncertainty principle of Maassen-Uffink

Schmidt decomposition

maximally entangled states and their measurement (TBC)
   

Last modified: Monday, 18 May 2026, 7:16 PM