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Unconditionally secure ring authentication
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Source ASIAN ACM Symposium on Information, Computer and Communications Security archive
Proceedings of the 2nd ACM symposium on Information, computer and communications security table of contents
Singapore
SESSION: Authentication & trust management table of contents
Pages: 173 - 181  
Year of Publication: 2007
ISBN:1-59593-574-6
Authors
Reihaneh Safavi-Naini  University of Wollongong, Australia
Shuhong Wang  University of Wollongong, Australia
Yvo Desmedt  University College London, London, UK
Sponsor
SIGSAC: ACM Special Interest Group on Security, Audit, and Control
Publisher
ACM  New York, NY, USA
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ABSTRACT

We propose ring authentication in unconditionally secure setting. In a ring authentication system a sender can choose a set of users and construct an authenticated message for a receiver such that the receiver can verify authenticity of the message with respect to the user group chosen by the real sender. The sender will be unconditionally secure even if the receiver has corrupted up to c users and has access to up to ℓ past messages in the system. This functionality is similar to the one provided by ring signature systems with the difference that protection is against an adversary with unlimited power. (This also implies that the verification is not public and is by group members.) In ring signatures an adversary with unlimited computational power can always forge signed messages attributing them to groups of his choice. In our proposed systems the success chance of the adversary can be reduced to the required security of the system. We define model, propose a generic construction whose security is reduced to the security of its building blocks, and give concrete examples of this construction. The construction can also be used in computational setting resulting in ring authentication systems without public key cryptography.


REFERENCES

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1
M. Bellare, D. Micciancio, and B. Warinschi. Foundations of group signatures: Formal definitions, simplified requirements, and a construction based on general assumptions. In E. Biham, editor, EUROCRYPT, volume 2656 of Lecture Notes in Computer Science, pages 614--629. Springer, 2003.
 
2
3
 
4
 
5
D. Chaum and E. van Heyst. Group signatures. In D. W. Davies, editor, EUROCRYPT, volume 547 of Lecture Notes in Computer Science, pages 257--265. Springer, 1991.
 
6
 
7
 
8
Y. Desmedt and V. Viswanathan. Unconditionally secure dynamic conference key distribution. In ISIT, page 383, Cambridge, MA, USA, 1998. IEEE Press.
 
9
 
10
Y. Dodis, L. Reyzin, and A. Smith. Fuzzy extractors: How to generate strong keys from biometrics and other noisy data. In C. Cachin and J. Camenisch, editors, EUROCRYPT, volume 3027 of Lecture Notes in Computer Science, pages 523--540. Springer, 2004.
 
11
M. E. Dyer, T. I. Fenner, A. M. Frieze, and A. Thomason. On key storage in secure networks. J. Cryptology, 8(4):189--200, 1995.
 
12
 
13
 
14
W. H. Kautz and R. C. Singleton. Nonrandom binary superimposed codes. IEEE Transactions on Information Theory, 10(4):363--377, 1964.
 
15
A. Kiayias and M. Yung. Efficient secure group signatures with dynamic joins and keeping anonymity against group managers. In Dawson and S. Vaudenay, editors, MYCRYPT, volume 3715 of Lecture Notes in Computer Science, pages 151--170. Springer, 2005.
 
16
 
17
 
18
 
19
 
20
 
21
 
22
 
23
L. Nguyen and R. Safavi-Naini. Efficient and provably secure trapdoor-free group signature schemes from bilinear pairings. In P. J. Lee, editor, ASIACRYPT, volume 3329 of Lecture Notes in Computer Science, pages 372--386. Springer, 2004.
 
24
25
 
26
R. Safavi-Naini and P. Wild. Bounds on authentication systems in query model. In Theory and Practice in Information-Theoretic Security, ITW'05, pages 85--91. IEEE Press, 2005.
 
27
A. Serjantov and G. Danezis. Towards an information theoretic metric for anonymity. In R. Dingledine and P. F. Syverson, editors, Privacy Enhancing Technologies, volume 2482 of Lecture Notes in Computer Science, pages 41--53. Springer, 2002.
 
28
 
29
P. W. Shor. Quantum computing. In ICM: Proceedings of the International Congress of Mathematicians, 1998.
 
30
 
31
 
32
 
33
D. R. Stinson, T. van Trung, and R. Wei. Secure frameproof codes, key distribution patterns, group testing algorithms and related structures. J. Stat. Planning and Inference, 86(2):595--617, 2000.
 
34
D. R. Stinson and R. Wei. Generalized cover-free families. Discrete Mathematics, 279(1--3):463--477, 2004.
 
35
M. N. Wegman and L. Carter. New hash functions and their use in authentication and set equality. J. Comput. Syst. Sci., 22(3):265--279, 1981.


Collaborative Colleagues:
Reihaneh Safavi-Naini: colleagues
Shuhong Wang: colleagues
Yvo Desmedt: colleagues