带过滤等式检验的公钥加密安全性分析

IF 0.7 4区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS
Yu-Chi Chen
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引用次数: 0

摘要

具有相等性测试的公钥加密可以提供一个非常简单的附加组件,其中任何人都可以直接对一对密文执行测试,以检查底层消息是否相同,而无需解密。为了在不同的场景下限制这种测试能力,引入了委托相等性测试,只允许被认证方执行测试。本文主要研究了滤波等式检验(PKE-FET)公钥加密的安全性问题。委托给该方的只是用于PKE-FET中指定测试人员的消息集,这意味着它不能测试该集之外的任何底层消息。我们的目标是研究具有潜在对手特定属性的不同安全概念(静态和自适应安全)。最后,我们展示了安全性与复杂性之间的关系,并证明Huang等人的方案可以达到自适应安全性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Security analysis of public key encryption with filtered equality test
Public key encryption with equality test can provide a very simple add-on in which any one can directly perform testing over a pair of ciphertexts to check whether the underlying messages are identical or not without decryption. To restrict the such test power for different scenarios, that of delegated equality test is introduced to allow only the authenticated party to perform the test. In this paper, we focus on the security of public key encryption with filtered equality test (PKE-FET). The delegation to the party is only of a message set for designated testers in PKE-FET, which implies it cannot test any underlying message out of the set. We aim for investigating distinct security notions (static and adaptive security) with specific properties of the potential adversaries. Finally, we show the relationship between the security and complexity, and show the scheme of Huang et al. can reach adaptive security.
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来源期刊
Advances in Mathematics of Communications
Advances in Mathematics of Communications 工程技术-计算机:理论方法
CiteScore
2.20
自引率
22.20%
发文量
78
审稿时长
>12 weeks
期刊介绍: Advances in Mathematics of Communications (AMC) publishes original research papers of the highest quality in all areas of mathematics and computer science which are relevant to applications in communications technology. For this reason, submissions from many areas of mathematics are invited, provided these show a high level of originality, new techniques, an innovative approach, novel methodologies, or otherwise a high level of depth and sophistication. Any work that does not conform to these standards will be rejected. Areas covered include coding theory, cryptology, combinatorics, finite geometry, algebra and number theory, but are not restricted to these. This journal also aims to cover the algorithmic and computational aspects of these disciplines. Hence, all mathematics and computer science contributions of appropriate depth and relevance to the above mentioned applications in communications technology are welcome. More detailed indication of the journal''s scope is given by the subject interests of the members of the board of editors.
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