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New Algorithms for Secure Outsourcing of Modular Exponentiations

机译:模幂安全外包的新算法

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With the rapid development of cloud services, the techniques for securely outsourcing the prohibitively expensive computations to untrusted servers are getting more and more attention in the scientific community. Exponentiations modulo a large prime have been considered the most expensive operations in discrete-logarithm-based cryptographic protocols, and they may be burdensome for the resource-limited devices such as RFID tags or smartcards. Therefore, it is important to present an efficient method to securely outsource such operations to (untrusted) cloud servers. In this paper, we propose a new secure outsourcing algorithm for (variable-exponent, variable-base) exponentiation modulo a prime in the two untrusted program model. Compared with the state-of-the-art algorithm, the proposed algorithm is superior in both efficiency and checkability. Based on this algorithm, we show how to achieve outsource-secure Cramer-Shoup encryptions and Schnorr signatures. We then propose the first efficient outsource-secure algorithm for simultaneous modular exponentiations. Finally, we provide the experimental evaluation that demonstrates the efficiency and effectiveness of the proposed outsourcing algorithms and schemes.
机译:随着云服务的飞速发展,将价格昂贵的计算安全地外包给不受信任的服务器的技术越来越受到科学界的关注。在基于离散对数的密码协议中,以大素数为模的幂运算被认为是最昂贵的操作,并且它们对于诸如RFID标签或智能卡之类的资源受限的设备可能会很麻烦。因此,重要的是要提出一种有效的方法,以将此类操作安全地外包给(不可信的)云服务器。在本文中,我们提出了一种新的安全外包算法,用于在两个不受信任的程序模型中以质数为模的(可变指数,可变基数)指数。与最新的算法相比,该算法在效率和可检查性上均表现优异。基于此算法,我们展示了如何实现外包安全的Cramer-Shoup加密和Schnorr签名。然后,我们为同步模幂提出了第一个有效的外包安全算法。最后,我们提供了实验评估,证明了所提出的外包算法和方案的效率和有效性。

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