A distributed multi-party key agreement protocol for dynamic collaborative groups using ECC

Journal of Parallel and Distributed Computing

Volumn 66, Issue 7, 2006, Pages 959-970

  Giruka, Venkata C ^a   Chakrabarti, Saikat ^a   Singhal, Mukesh ^a  

^a UNIVERSITY OF KENTUCKY   (United States)

Author keywords

Distributed multi party key agreement; ECC; Group communication; Peer to peer security

Indexed keywords

CRYPTOGRAPHY; DISTRIBUTED COMPUTER SYSTEMS; PROBLEM SOLVING; SECURITY OF DATA; TREES (MATHEMATICS);

DISTRIBUTED MULTI PARTY KEY AGREEMENT; ECC; GROUP COMMUNICATION; PEER TO PEER SECURITY;

NETWORK PROTOCOLS;

EID: 33744525893     PISSN: 07437315     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jpdc.2006.03.006     Document Type: Article

References (28)

1. Asokan N., and Ginzboorg P. Key agreement in ad hoc networks. Comput. Comm. 23 17 (2000) 1627-1637
2. G. Ateniese, M. Steiner, G. Tsudik, Authenticated group key agreement and friends, in: ACM Conference on Computer and Communications Security, 1998, pp. 17-26.
3. Ateniese G., Steiner M., and Tsudik G. New multiparty authentication services and key agreement protocols. IEEE J. Selected Areas Comm. 18 4 (2000) 628-639
4. M. Aydos, B. Sunar, C.K. Koc, An elliptic curve cryptography based authentication and key agreement protocol for wireless communication, in: Second International Workshop on Discrete Algorithms and Methods for Mobile Computing and Communications, Dallas, TX, 1998.
5. Diffie W., and Hellman M.E. New directions in cryptography. IEEE Trans. Inform. Theory IT-22 6 (1976) 644-654
6. Digital signature standard, Federal Information Processing Standards Publication 186, National Institute for Standards and Technology.
7. ECDSA, as specified in ANSI X9.62.
8. Elgamal T. A public key cryptosystem and a signature scheme based on discrete logarithms. IEEE Trans. Inform. Theory 31 4 (1985) 469-472
9. Fekete A., Lynch N.A., and Shvartsman A.A. Specifying and using a partitionable group communication service. ACM Trans. Comput. Systems 19 2 (2001) 171-216
10. N. Gura, A. Patel, A. Wander, H. Eberle, S.C. Shantz, Comparing elliptic curve cryptography and rsa on 8-bit cpus, in: CHES, 2004, pp. 119-132.
11. Just M., and Vaudenay S. Authenticated multi-party key agreement. ASIACRYPT: Advances in Cryptology-ASIACRYPT: International Conference on the Theory and Application of Cryptology, Lecture Notes in Computer Science (1996), Springer, Berlin
12. Y. Kim, A. Perrig, G. Tsudik, Simple and fault-tolerant key agreement for dynamic collaborative groups, in: ACM Conference on Computer and Communications Security, 2000, pp. 235-244.
13. Y. Kim, A. Perrig, G. Tsudik, Communication-efficient group key agreement, in: SEC, 2001, pp. 229-244.
14. Koblitz N. Elliptic curve cryptosystems. Math. Comp. 48 177 (1987) 203-209
15. P.P.C. Lee, J.C.S. Lui, D.K.Y. Yau, Distributed collaborative key agreement protocols for dynamic peer groups, in: 10th IEEE International Conference on Network Protocols (ICNP), 2002.
16. X.S. Li, Y.R. Yang, M.G. Gouda, S.S. Lam, Batch rekeying for secure group communications, in: Proceedings of 10th International World Wide Web Conference (WWW10), May 2001.
17. R.C. Merkle, Secrecy, authentication, and public key systems, UMI Research Press, 1982, Also appears as a Stanford Ph.D. Thesis in 1979.
18. V. Miller, Uses of elliptic curves in cryptography, in: Advances in Cryptology CRYPTO 85, Lecture Notes in Computer Science, vol. 218, 1986, pp. 417-426.
19. Nyberg K., and Rueppel R.A. Message recovery for signature schemes based on the discrete logarithm problem. Designs Codes Cryptography 7 1-2 (1996) 61-81
20. Remarks on the security of elliptic curve cryptosystem, A Certicom Whitepaper, July 2000.
21. Rodeh O., Birman K.P., and Dolev D. Using avl trees for fault-tolerant group key management. Internat. J. Inform. Security 1 2 (2002) 84-99
22. Schnorr C.-P. Efficient signature generation by smart cards. J. Cryptology 4 3 (1991) 161-174
23. S. Setia, S. Koussih, S. Jajodia, E. Harder, Kronos: a scalable group re-keying approach for secure multicast, in: IEEE Symposium on Security and Privacy, 2000, pp 215-228.
24. Standards for efficient cryptography group documents, SEC 2: recommended elliptic curve domain parameters, Available at http://www.secg.org, last accessed on 15 February 2006.
25. M. Steiner, G. Tsudik, M. Waidner, Diffie-Hellman key distribution extended to group communication, in: ACM Conference on Computer and Communications Security, 1996, pp. 31-37.
26. Steiner M., Tsudik G., and Waidner M. Key agreement in dynamic peer groups. IEEE Trans. Parallel Distrib. Systems 11 8 (2000) 769-780
27. Vanstone S.A. Next generation security for wireless: elliptic curve cryptography. Comput. & Security 22 5 (2003) 412-415
28. C.K. Wong, M.G. Gouda, S.S. Lam, Secure group communications using key graphs, in: SIGCOMM, 1998, pp. 68-79.