Eli Biham, Michel Boyer, Gilles Brassard, Jeroen van de Graaf, Tal Mor  Home/Search
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Abstract: Security of quantum key distribution against sophisticated attacks is among the most important issues in quantum information theory. In this work we prove security against a very important class of attacks called collective attacks (under a compatible noise model) which use quantum memories and gates, and which are directed against the final key. This work was crucial for a full proof of security (against the joint attack) recently obtained by Biham, Boyer, Boykin, Mor, and Roychowdhury [1]. 1 (Update)
Context of citations to this paper: More
.... of multi user quantum cryptography [116] The security of quantum cryptography against collective key attacks has been studied [20]. There have been at least two independent claims of the proof of ultimate security of quantum cryptography, i.e. security against all...
...which is much easier to handle. This bound plays an important role in an improved proof of the security of Quantum Key Distribution [BBBGM98]. This subject, however, is not discussed in this thesis, though QKD will be used as an example to illustrate some points in Chapter 4....
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BibTeX entry: (Update)
Biham, Eli, Michel Boyer, Gilles Brassard, Jeroen van de Graaf, and Tal Mo, Security of quantum key distribution against all collective attacks, quant-ph/9801022. http://citeseer.ist.psu.edu/483332.html More
@misc{ eli-security,
author = "B. Eli and M. Boyer and G. Brassard and J. Graaf and T. Mo",
title = "Security of quantum key distribution against all collective attacks",
text = "Biham, Eli, Michel Boyer, Gilles Brassard, Jeroen van de Graaf, and Tal
Mo, Security of quantum key distribution against all collective attacks,
quant-ph/9801022.",
url = "citeseer.ist.psu.edu/483332.html" }
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2 Bounds on Information and the Security of Quantum Cryptograp.. (context) - Biham, Mor - 1997
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2 Security of quantum cryptography against collective attacks (context) - Biham, Mor - 1997
1 Limitations of practical quantum cryptography (context) - Brassard, Lutkenhaus et al. - 2000
1 A Proof of Security of Quantum Key Distribution Against Any .. (context) - Biham, Boyer et al.
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