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不依赖双线性对的带关键字搜索的无证书公钥加密方案构造(英文)

Constructing pairing-free certificateless public key encryption with keyword search
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摘要 可搜索公钥加密使存储服务器在未知数据内容时能对其存储的加密数据进行搜索,这为加密数据存储系统检索密文提供一种非常理想的解决方法。无证书公钥密码体制是一种具有许多优点的新型密码学原语,它不仅克服了基于身份密码体制中的密钥托管问题,而且避免了传统公钥密码体制中复杂的证书管理问题。目前文献中已有3个带关键字搜索的无证书公钥加密方案。然而,这些方案的构造都需要使用耗时的双线性对运算,因此不适用于计算资源受限或电量受限的设备。针对这一问题,我们设计了一个不依赖双线性对的带关键字搜索的无证书公钥加密方案。基于计算性Diffie-Hellman问题的困难性假设,我们证明所提出方案在随机预言模型中满足适应性选择关键字攻击下的密文不可区分安全性。效率对比和仿真实验表明,该方案具有更好性能。此外,我们还给出3个拓展方案。 Searchable public key encryption enables a storage server to retrieve the publicly encrypted data without revealing the original data contents.It offers a perfect cryptographic solution to encrypted data retrieval in encrypted data storage systems.Certificateless cryptography(CLC)is a novel cryptographic primitive that has many merits.It overcomes the key escrow problem in identity-based cryptosystems and the cumbersome certificate problem in conventional public key cryptosystems.Motivated by the appealing features of CLC,three certificateless encryption with keyword search(CLEKS)schemes were presented in the literature.However,all of them were constructed with the costly bilinear pairing and thus are not suitable for the devices that have limited computing resources and battery power.So,it is interesting and worthwhile to design a CLEKS scheme without using bilinear pairing.In this study,we put forward a pairing-free CLEKS scheme that does not exploit bilinear pairing.We strictly prove that the scheme achieves keyword ciphertext indistinguishability against adaptive chosen-keyword attacks under the complexity assumption of the computational Diffie-Hellman problem in the random oracle model.Efficiency comparison and the simulation show that it enjoys better performance than the previous pairing-based CLEKS schemes.In addition,we briefly introduce three extensions of the proposed CLEKS scheme.
出处 《Frontiers of Information Technology & Electronic Engineering》 SCIE EI CSCD 2019年第8期1049-1061,共13页 信息与电子工程前沿(英文版)
基金 Project supported by the National Natural Science Foundation of China(Nos.61772009 and U1736112) the Fundamental Research Funds for the Central Universities,China(Nos.2016B10114 and 2017B17014) the Natural Science Foundation of Jiangsu Province,China(No.BK20181304)
关键词 可搜索公钥加密 带关键字搜索的无证书公钥加密 双线性对 计算性Diffie-Hellman问题 Searchable public key encryption Certificateless public key encryption with keyword search Bilinear pairing Computational Diffie-Hellman problem
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