首页> 外文会议>International conference on the theory and application of cryptology and information security >Conversions Among Several Classes of Predicate Encryption and Applications to ABE with Various Compactness Tradeoffs
【24h】

Conversions Among Several Classes of Predicate Encryption and Applications to ABE with Various Compactness Tradeoffs

机译:具有多种紧凑度折衷的几类谓词加密之间的转换以及对ABE的应用

获取原文

摘要

Predicate encryption is an advanced form of public-key encryption that yields high flexibility in terms of access control. In the literature, many predicate encryption schemes have been proposed such as fuzzy-IBE, KP-ABE, CP-ABE, (doubly) spatial encryption (DSE), and ABE for arithmetic span programs. In this paper, we study relations among them and show that some of them are in fact equivalent by giving conversions among them. More specifically, our main contributions are as follows: 1. We show that monotonic, small universe KP-ABE (CP-ABE) with bounds on the size of attribute sets and span programs (or linear secret sharing matrix) can be converted into DSE. Furthermore, we show that DSE implies non-monotonic CP-ABE (and KP-ABE) with the same bounds on parameters. This implies that monotonicon-monotonic KP/CP-ABE (with the bounds) and DSE are all equivalent in the sense that one implies another. 2. We also show that if we start from KP-ABE without bounds on the size of span programs (but bounds on the size of attribute sets), we can obtain ABE for arithmetic span programs. The other direction is also shown: ABE for arithmetic span programs can be converted into KP-ABE. These results imply, somewhat surprisingly, KP-ABE without bounds on span program sizes is in fact equivalent to ABE for arithmetic span programs, which was thought to be more expressive or at least incomparable. By applying these conversions to existing schemes, we obtain many non-trivial consequences. We obtain the first non-monotonic, large universe CP-ABE (that supports span programs) with constant-size ciphertexts, the first KP-ABE with constant-size private keys, the first (adaptively-secure, multi-use) ABE for arithmetic span programs with constant-size ciphertexts, and more. We also obtain the first attribute-based signature scheme that supports non-monotone span programs and achieves constant-size signatures via our techniques.
机译:谓词加密是公钥加密的高级形式,可在访问控制方面带来高度的灵活性。在文献中,已经提出了许多谓词加密方案,例如用于算术跨度程序的Fuzzy-IBE,KP-ABE,CP-ABE,(双)空间加密(DSE)和ABE。在本文中,我们研究了它们之间的关系,并通过给出它们之间的转换来表明其中一些实际上是等效的。更具体地说,我们的主要贡献如下:1.我们证明可以将属性集和跨度程序(或线性秘密共享矩阵)的大小范围限制为单调的小宇宙KP-ABE(CP-ABE)转换为DSE。 。此外,我们表明DSE隐含参数具有相同界限的非单调CP-ABE(和KP-ABE)。这意味着单调/非单调的KP / CP-ABE(带边界)和DSE在一个意味着另一个的意义上都是等效的。 2.我们还表明,如果我们从KP-ABE开始时没有范围程序大小的限制(但有属性集大小的范围的限制),则可以为算术范围程序获得ABE。还显示了另一个方向:算术跨度程序的ABE可以转换为KP-ABE。这些结果令人有些惊讶,这意味着对跨度程序大小无限制的KP-ABE实际上等效于算术跨度程序的ABE,这被认为更具表达性或至少无与伦比。通过将这些转换应用于现有方案,我们获得了许多重要的结果。我们获得第一个具有恒定大小的密文的非单调大宇宙CP-ABE(支持跨度程序),第一个具有恒定大小的私钥的KP-ABE,第一个(自适应安全,多用途)ABE具有恒定大小密文的算术跨度程序等。我们还获得了第一个基于属性的签名方案,该方案支持非单调跨度程序并通过我们的技术实现了恒定大小的签名。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号