Final assignment

The final assignment is a 30-minutes presentation on a research paper related to the lecture. Here are suggested topics:

* Estimate `\tilde\alpha(S) \ge d^2` from R. Duan, Super-activation of zero-error capacity of noisy quantum channels.
* Classification of quantum graphs on M_2 from J. Matsuda, Classification of Quantum Graphs on $M_2$ and their Quantum Automorphism Groups.
* Monotonicity of quantum Lovász number from D. Stahlke, Quantum Zero-Error Source-Channel Coding and Non-Commutative Graph Theory. (mainly Section V)
* Compare the convention of quantum homomorphisms / isomorphisms with B. Busto, D. Reutter, D. Verdon, A compositional approach to quantum functions.
* State-sum model behind quantum automorphism of quantum graphs: T. Banica, Quantum automorphism groups of homogeneous graphs.