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Multi-signatures in the plain public-Key model and a general forking lemma
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Source Conference on Computer and Communications Security archive
Proceedings of the 13th ACM conference on Computer and communications security table of contents
Alexandria, Virginia, USA
SESSION: Applied cryptography II table of contents
Pages: 390 - 399  
Year of Publication: 2006
ISBN:1-59593-518-5
Authors
Mihir Bellare  University of California San Diego, La Jolla, California
Gregory Neven  Katholieke Universiteit Leuven, Heverlee, Belgium and Ecole Normale Supérieure, Paris, France
Sponsors
SIGSAC: ACM Special Interest Group on Security, Audit, and Control
ACM: Association for Computing Machinery
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 11,   Downloads (12 Months): 165,   Citation Count: 8
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ABSTRACT

A multi-signature scheme enables a group of signers to produce a compact, joint signature on a common document, and has many potential uses. However, existing schemes impose key setup or PKI requirements that make them impractical, such as requiring a dedicated, distributed key generation protocol amongst potential signers, or assuming strong, concurrent zero-knowledge proofs of knowledge of secret keys done to the CA at key registration. These requirements limit the use of the schemes. We provide a new scheme that is proven secure in the plain public-key model, meaning requires nothing more than that each signer has a (certified) public key. Furthermore, the important simplification in key management achieved is not at the cost of efficiency or assurance: our scheme matches or surpasses known ones in terms of signing time, verification time and signature size, and is proven secure in the random-oracle model under a standard (not bilinear map related) assumption. The proof is based on a simplified and general Forking Lemma that may be of independent interest.


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.

 
1
 
2
 
3
C. Adams, S. Farrell, T. Kause, and T. Monen. Internet X.509 Public Key Infrastructure Certificate Management Protocol (CMP). Internet Engineering Task Force RFC 4210, 2005.
4
 
5
 
6
M. Bellare, C. Namprempre, and G. Neven. Unrestricted aggregate signatures. Cryptology ePrint Archive, Report 2006/285, 2006.
 
7
M. Bellare and G. Neven. New multi-signatures and a general forking lemma. Full version of this paper, available from http://www.cs.ucsd.edu/users/mihir, 2006.
 
8
 
9
M. Bellare, T. Ristenpart, and S. Yilek. Work in progress, 2006.
10
 
11
 
12
D. Boneh, C. Gentry, B. Lynn, and H. Shacham. Aggregate and verifiably encrypted signatures from bilinear maps. EUROCRYPT 2003, LNCS 2656, Springer-Verlag.
 
13
 
14
A. De Santis and G. Persiano. Zero-knowledge proofs of knowledge without interaction. FOCS 1992, {IEEE Computer Society Press.
 
15
 
16
A. Fiat and A. Shamir. How to prove yourself: Practical solutions to identification and signature problems. CRYPTO 1986, LNCS 263, Springer-Verlag.
 
17
M. Fischlin. Communication-efficient non-interactive proofs of knowledge with online extractors. CRYPTO 2005, LNCS 3621, Springer-Verlag.
 
18
S. D. Galbraith, K. G. Paterson, and N. P. Smart. Pairings for cryptographers. Cryptology ePrint Archive, Report 2006/165, 2006.
 
19
 
20
L. Harn. Group-oriented (t,n) threshold digital signature scheme and digital multisignature. IEE Proceedings -- Computers and Digital Techniques, 141(5):307--313, 1994.
 
21
R. Hayashi, T. Okamoto, and K. Tanaka. An RSA family of trap-door permutations with a common domain and its applications. PKC 2004, LNCS 2947, Springer-Verlag.
 
22
J. Herranz and G. Sáez. Forking lemmas for ring signature schemes. INDOCRYPT 2003, LNCS 2947, Springer-Verlag.
 
23
 
24
P. Horster, M. Michels, and H. Petersen. Meta-multisignatures schemes based on the discrete logarithm problem. IFIP/SEC 1995. Chapman & Hall.
 
25
K. Itakura and K. Nakamura. A public-key cryptosystem suitable for digital multisignatures. NEC Research & Development, 71:1--8, 1983.
26
 
27
 
28
C.-M. Li, T. Hwang, and N.-Y. Lee. Threshold-multisignature schemes where suspected forgery implies traceability of adversarial shareholders. EUROCRYPT 1994, LNCS 950, Springer-Verlag.
 
29
S. Lu, R. Ostrovsky, A. Sahai, H. Shacham, and B. Waters. Sequential aggregate signatures and multisignatures without random oracles. EUROCRYPT 2006, LNCS 4004, Springer-Verlag.
 
30
A. Lysyanskaya, S. Micali, L. Reyzin, and H. Shacham. Sequential aggregate signatures from trapdoor permutations. EUROCRYPT 2004, LNCS 3027, Springer-Verlag.
31
 
32
 
33
 
34
 
35
K. Ohta and T. Okamoto. Multi-signature schemes secure against active insider attacks. IEICE Transactions on Fundamentals of Electronics Communications and Computer Sciences, E82-A(1):21--31, 1999.
 
36
 
37
 
38
PKCS #10: Certification request syntax standard. RSA Data Security, Inc., 2000.
 
39
 
40
D. Pointcheval and J. Stern. Security arguments for digital signatures and blind signatures. Journal of Cryptology, 13(3):361--396, 2000.
 
41
J. Schaad.Internet X.509 Public Key Infrastructure Certificate Request Message Format, Internet Engineering Task Force RFC 4211, 2005.
 
42
C.-P. Schnorr. Efficient signature generation by smart cards. Journal of Cryptology, 4(3):161--174, 1991.

CITED BY  8

Collaborative Colleagues:
Mihir Bellare: colleagues
Gregory Neven: colleagues