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The zero-error capacity of a channel is the rate at which it can send information perfectly, with zero probability of error, and has long been studied in classical information theory.
C. E. Shannon, “The zero-error capacity of a noisy channel,” IRE Trans. Inform. Theory , vol. IT-2, p. 8, 1956
1956
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W. Haemers, “On some problems of lovasz concerning the shannon capacity of a graph,” IEEE Trans. Inform. Theory , vol. 25, pp. 231–232, 1979
1979
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J. Harris, Algebraic Geometry . Springer, 1992
1992
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J. Körner and A. Orlitsky, “Zero-error information theory,” IEEE Trans. Inform. Theory , vol. 44, no. 6, p. 2207, 1998
1998
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D. P. DiVincenzo, P. W. Shor, and J. A. Smolin, “Quantum channel capacity of very noisy channels,” PRA , vol. 57, p. 830, 1998, (arXiv:quant-ph/9706061)
1998
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N. Alon, “The shannon capacity of a union,” Combinatorica , vol. 18, no. 3, pp. 301–310, 1998
1998
Cited alongside, same era.
C. King and M. Ruskai, “Minimal entropy of states emerging from noisy quantum channels,” IEEE Trans. Info. Theory , vol. 47, pp. 192 – 209, 2001
2001
Cited alongside, same era.
H. Barnum and E. Knill, “Reversing quantum dynamics with near-optimal quantum and classical fidelity,” J. Math. Phys. , vol. 43, no. 5, pp. 2097–2106, 2002
2002
Cited alongside, same era.
R. A. C. Medeiros and F. M. de Assis, “Quantum zero-error capacity,” Int. J. Quant. Inf. , vol. 3, p. 135, 2005
2005
Cited alongside, same era.
R. Bhat, “A completely entangled subspace of maximal dimension,” Int. J. Quant. Inf. , vol. 4, no. 2, p. 325, 2006
2006
Cited alongside, same era.
2008
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2008
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2009
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2009
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Cited in the paper.
R. Duan, J. Chen, and Y. Xin, “Unambiguous and zero-error classical capacity of noisy quantum channels,” (Manuscript in preparation)
Cited in the paper.