可證安全的傳統(tǒng)公鑰密碼-無證書公鑰密碼異構(gòu)聚合簽密方案
doi: 10.11999/JEIT170712
基金項(xiàng)目:
國(guó)家自然科學(xué)基金(61163038, 61262056),甘肅省高等學(xué)校科研項(xiàng)目(2017A-003, 2015B-220)
Provable and Secure Traditional Public Key Infrastructure-certificateless Public Key Cryptography Heterogeneous Aggregate Signcryption Scheme
Funds:
The National Natural Science Foundation of China (61163038, 61262056), The Higher Educational Scientific Research Foundation of Gansu Province (2017A-003, 2015B-220)
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摘要: 異構(gòu)簽密可以保證異構(gòu)密碼系統(tǒng)之間數(shù)據(jù)的機(jī)密性和不可偽造性。分析現(xiàn)有的異構(gòu)簽密方案,發(fā)現(xiàn)它們只針對(duì)單個(gè)消息,無法實(shí)現(xiàn)批驗(yàn)證。聚合簽密能夠把不同用戶對(duì)多個(gè)消息產(chǎn)生的簽密密文同時(shí)發(fā)送給接收者,而且可以提供批量驗(yàn)證,降低驗(yàn)證開銷。該文提出一個(gè)傳統(tǒng)公鑰密碼-無證書公鑰密碼異構(gòu)聚合簽密方案,該方案不僅能夠保證傳統(tǒng)公鑰密碼(TPKI)和無證書公鑰密碼(CLPKC)系統(tǒng)間通信的機(jī)密性和認(rèn)證性,而且聚合驗(yàn)證時(shí)不需要雙線性對(duì)。在隨機(jī)預(yù)言模型下,基于間隙雙線性Diffie-Hellman困難問題、計(jì)算Diffie-Hellman困難問題和離散對(duì)數(shù)問題,證明該方案滿足自適應(yīng)性選擇密文攻擊下的不可區(qū)分性和自適應(yīng)選擇消息下的不可偽造性。
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關(guān)鍵詞:
- 異構(gòu)簽密 /
- 聚合簽密 /
- 間隙雙線性Diffie-Hellman問題 /
- 計(jì)算Diffie-Hellman問題 /
- 離散對(duì)數(shù)問題
Abstract: Heterogeneous signcryption can be used to guarantee the confidentiality and the unforgeability in the different cryptographies. By analyzing some existing heterogeneous signcryption schemes, it is found that they only deal with a single message and can not achieve batch verification. Aggregation signcryption can not only take n distinct signcryption on n messages signed by n distinct users, but also provide a batch verification and reduce the cost of verification. In this paper, a Traditional Public Key Infrastructure (TPKI)-CertificateLess Public Key Cryptography (CLPKC) heterogeneous aggregation signcryption scheme is proposed, which can ensure the confidentiality and authentication between the TPKI and CLPKC. The scheme does not require bilinear pairings when it is aggregated. It is proved that the scheme has indistinguishability against adaptive chosen ciphertext attack and existential unforgeability against adaptive chosen messages attack under gap bilinear Diffie-Hellman and computational Diffie-Hellman problem and Discrete logarithm. -
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