| A proof of the security of quantum key distribution (extended abstract) |
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Annual ACM Symposium on Theory of Computing
archive
Proceedings of the thirty-second annual ACM symposium on Theory of computing
table of contents
Portland, Oregon, United States
Pages: 715 - 724
Year of Publication: 2000
ISBN:1-58113-184-4
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Authors
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Eli Biham
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Computer Science Department, Technion, Haifa 32000, Israel
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Michel Boyer
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DIRO, Université de Montréal, Montréal, Canada
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P. Oscar Boykin
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Dept. of Electrical Engineering, UCLA, Los Angeles, CA
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Tal Mor
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Dept. of Electrical Engineering, UCLA, Los Angeles, CA and Dept. of Electrical Engineering, College of Judea and Samaria, Ariel, Israel
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Vwani Roychowdhury
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Dept. of Electrical Engineering, College of Judea and Samaria, Ariel, Israel
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| Bibliometrics |
Downloads (6 Weeks): 2, Downloads (12 Months): 48, Citation Count: 6
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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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M. Ben-Or, Dec. 1999. Talk given in NEC workshop on quantum cryptography.
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C. H. Bennett and G. Brassard. Quantum cryptography: Public key distribution and coin tossing. In Proc. of IEEE Int. Conf. on Computers, Systems and Signal Processing, pages 175-179, Bangalore, India, Dec. 1984. IEEE.
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C. H. Bennett, G. Brassard, C. Cr~peau, and D. Langlois. A quantum bit commitment scheme provably unbreakable by both parties, in Proc. of 3,ith Ann. Symp. on Found. of Comp. Sc., pages 362-371, Polo Alto, Ca., 1993.
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C. H. Bennett, T. Mor, and J. A. Smolin. Parity bit in quantum cryptography. Phys. Rev. A, 54(3):2675-2684, 1996.
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E. Biham, M. Boyer, G. Brassard, J. van de Graaf, and T. Mor. Security of quantum key distribution against all collective attacks. Quant-ph/9801022, 1998.
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E. Biham and T. Mot. Bounds on information and the security of quantum cryptography. Phys. Rev. Left., 79(20):4034-4037, Nov. 1997.
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E. Biham and T. Mot. Security of quantum cryptography against collective attacks. Phys. Rev. Left., 78:2256-2259, 1997.
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G. Brassard, N. Liitkenhaus, T. Mor, and B. C. Sanders. Security aspects of practical quantum cryptography. Quant-ph/9801022. Accepted to Eurocrypt 2000.
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G. Brassard, T. Mot, and B. C. Sanders. Quantum cryptography via parametric downconversion. Quant-ph/9906074, To appear in Proceedings of the Quantum Communication, Computing, and Measurement 2 (QCM'98) conference, Evanston, ill., USA, August 1998.
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D. Deutsch, A. K. Ekert, R. Jozsa, C. Macchiavello, S. Popescu, and A. Sanpera. Quantum privacy amplification and the security of quantum cryptography over noisy channels. Phys. Rev. Left., 77:2818-2821, 1996.
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C. A. Fuchs, N. Gisin, R. B. Griffiths, C.-S. Niu, and A. Peres. Optimal eavesdropping in quantum cryptography. I. Information bound and optimal strategy. Phys. Rev. A, 56:1163-1172, 1997.
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R. C. Gallagher. Low-density parity-check codes. The M.I.T. Press, Cambridge, Mass., 1963. Chapter 2.
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W. Hoeffding. Probability inequalities for sums of bounded random variables. J. Amer. Stat. Assoc., 58:13-20, 1963.
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H.-K. Lo. A simple proof of the unconditional security of quantum key distribution. Quant-ph/9904091.
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H.-K. Lo and H. F. Chau. Unconditional security of quantum key distribution over arbitrarily long distances. Science, 283:2050-2056, 1999.
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D. Mayers. Unconditional security in quantum cryptography. Quant-ph/9802025.
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T. Mot. Reducing quantum errors and improving large scale quantum cryptography. Quant-ph/9608025.
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P. Shor, Jan. 1999. Private communication.
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P. Shor, Dec. 1999. Talk given in NEC workshop on quantum cryptography.
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