Abstract
Certificateless public key cryptography is very attractive in solving the key escrow problem which is inherent in identity- (ID-) based public key cryptography. In the past, a large number of certificateless cryptographic schemes and protocols were presented, but a secure certificateless signature in the standard model (without random oracles) is still not accessible until now. To the best of our knowledge, all the previously proposed certificateless signature schemes were insecure under a considerably strong security model in the sense that they suffered from outsiders' key replacement attacks or the attacks from the key generation center (KGC). In this paper, we propose a certificateless signature scheme without random oracles. Moreover, our scheme is secure under the strong security model and provides a public revocation mechanism, called revocable certificateless signature (RCLS). Under the standard computational Diffie-Hellman assumption, we formally demonstrate that our scheme possesses existential unforgeability against adaptive chosen-message attacks.
| Original language | English |
|---|---|
| Article number | 728591 |
| Journal | Mathematical Problems in Engineering |
| Volume | 2014 |
| DOIs | |
| Publication status | Published - 2014 |
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All Science Journal Classification (ASJC) codes
- Mathematics(all)
- Engineering(all)
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Secure certificateless signature with revocation in the standard model. / Tsai, Tung Tso; Huang, Sen Shan; Tseng, Yuh Min.
In: Mathematical Problems in Engineering, Vol. 2014, 728591, 2014.Research output: Contribution to journal › Article
TY - JOUR
T1 - Secure certificateless signature with revocation in the standard model
AU - Tsai, Tung Tso
AU - Huang, Sen Shan
AU - Tseng, Yuh Min
PY - 2014
Y1 - 2014
N2 - Certificateless public key cryptography is very attractive in solving the key escrow problem which is inherent in identity- (ID-) based public key cryptography. In the past, a large number of certificateless cryptographic schemes and protocols were presented, but a secure certificateless signature in the standard model (without random oracles) is still not accessible until now. To the best of our knowledge, all the previously proposed certificateless signature schemes were insecure under a considerably strong security model in the sense that they suffered from outsiders' key replacement attacks or the attacks from the key generation center (KGC). In this paper, we propose a certificateless signature scheme without random oracles. Moreover, our scheme is secure under the strong security model and provides a public revocation mechanism, called revocable certificateless signature (RCLS). Under the standard computational Diffie-Hellman assumption, we formally demonstrate that our scheme possesses existential unforgeability against adaptive chosen-message attacks.
AB - Certificateless public key cryptography is very attractive in solving the key escrow problem which is inherent in identity- (ID-) based public key cryptography. In the past, a large number of certificateless cryptographic schemes and protocols were presented, but a secure certificateless signature in the standard model (without random oracles) is still not accessible until now. To the best of our knowledge, all the previously proposed certificateless signature schemes were insecure under a considerably strong security model in the sense that they suffered from outsiders' key replacement attacks or the attacks from the key generation center (KGC). In this paper, we propose a certificateless signature scheme without random oracles. Moreover, our scheme is secure under the strong security model and provides a public revocation mechanism, called revocable certificateless signature (RCLS). Under the standard computational Diffie-Hellman assumption, we formally demonstrate that our scheme possesses existential unforgeability against adaptive chosen-message attacks.
UR - http://www.scopus.com/inward/record.url?scp=84919361026&partnerID=8YFLogxK
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U2 - 10.1155/2014/728591
DO - 10.1155/2014/728591
M3 - Article
AN - SCOPUS:84919361026
VL - 2014
JO - Mathematical Problems in Engineering
JF - Mathematical Problems in Engineering
SN - 1024-123X
M1 - 728591
ER -