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Bounds on entanglement assisted source-channel coding via the Lovasz theta number and its variants

, , , , , and . IEEE TRANSACTIONS ON INFORMATION THEORY, (2013)

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Bounds on entanglement assisted source-channel coding via the Lovasz theta number and its variants, , , , , and . IEEE TRANSACTIONS ON INFORMATION THEORY, (2013)An Application of the Deutsch-Jozsa Algorithm to Formal Languages and the Word Problem in Groups., , , , and . TQC, volume 5106 of Lecture Notes in Computer Science, page 57-69. Springer, (2008)Zero-error communication via quantum channels and a quantum Lovász θ-function., , and . ISIT, page 64-68. IEEE, (2011)On Zero-Error Communication via Quantum Channels in the Presence of Noiseless Feedback., , and . IEEE Trans. Inf. Theory, 62 (9): 5260-5277 (2016)Relaxations of Graph Isomorphism., , , , and . ICALP, volume 80 of LIPIcs, page 76:1-76:14. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2017)The Quantum Separability Problem for Gaussian States, and . CoRR, (2006)Constructing graphs with limited resources., , and . CoRR, (2018)Bounds on Entanglement Assisted Source-channel Coding Via the Lovász Theta Number and Its Variants., , , , , and . TQC, volume 27 of LIPIcs, page 48-51. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2014)Universal discriminative quantum neural networks., , , , and . Quantum Mach. Intell., 3 (1): 1-11 (2021)Compact Neural Networks based on the Multiscale Entanglement Renormalization Ansatz., , , , and . BMVC, page 232. BMVA Press, (2018)