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Determining the ultimate classical information carrying capacity of electromagnetic waves requires quantum-mechanical analysis to properly account for the bosonic nature of these waves.
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V. Giovannetti, S. Guha, S. Lloyd, L. Maccone, J. H. Shapiro, and H. P. Yuen, “Classical capacity of lossy bosonic channels: the exact solution,” Phys. Rev. Lett. 92,
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V. Giovannetti, S. Guha, S. Lloyd, L. Maccone, J. H. Shapiro, B. J. Yen, and H. P. Yuen, “Classical capacity of free-space optical communication,” in O. Hirota, ed., Quantum Information, Statistics, Probability
2004
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I. Devetak, “The private classical capacity and quantum capacity of a quantum channel,” arXiv:quant-ph/0304127v6
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G. Smith, “The private classical capacity with a symmetric side channel and its application to quantum cryptography,” arXiv:quant-ph/0705.3838
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M. M. Wolf, D. Pérez-García, G. Giedke, “Quantum capacities of bosonic channels,” arXiv:quant-ph/0606132
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O. Rioul, “Information theoretic proofs of entropy power inequalities,” arXiv:cs.IT/07041751
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To show that ( 22
Cited in the paper.
Cited in the paper.
V. Giovannetti, S. Guha, S. Lloyd, L. Maccone, and J. H. Shapiro, “Minimum output entropy of bosonic channels: a conjecture,” Phys. Rev. A 70,
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S. Guha, J. H. Shapiro, and B. I. Erkmen, “Classical capacity of bosonic broadcast communication and a minimum output entropy conjecture,” Phys. Rev. A 76,
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