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On the quantum no-signalling assisted zero-error classical simulation cost of non-commutative bipartite graphs., and . ISIT, page 2244-2248. IEEE, (2016)No-Signalling Assisted Zero-Error Capacity of Quantum Channels and an Information Theoretic Interpretation of the Lovasz Number, and . IEEE TRANSACTIONS ON INFORMATION THEORY, (February 2015)Probabilistic bisimulations for quantum processes., , , and . Inf. Comput., 205 (11): 1608-1639 (2007)On zero-error communication via quantum channels in the presence of noiseless feedback., , and . CoRR, (2015)Zero-Error Communication via Quantum Channels, Noncommutative Graphs, and a Quantum Lovász Number., , and . IEEE Trans. Inf. Theory, 59 (2): 1164-1174 (2013)Some bounds on the minimum number of queries required for quantum channel perfect discrimination., , and . Quantum Inf. Comput., 12 (1-2): 138-148 (2012)Proof rules for the correctness of quantum programs., , , and . Theor. Comput. Sci., 386 (1-2): 151-166 (2007)On the one-shot zero-error classical capacity of classical-quantum channels assisted by quantum non-signalling correlations., and . Quantum Inf. Comput., 17 (5&6): 380-398 (2017)Partial Recovery of Quantum Entanglement., , and . IEEE Trans. Inf. Theory, 52 (7): 3080-3104 (2006)Converse Bounds for Classical Communication Over Quantum Broadcast Channels and Quantum Multi-Access Channels., , and . ISIT, page 2341-2345. IEEE, (2018)