基于余数系统 (RNS) 和配电网络拓扑的电力侧信道攻击缓解方案

IF 1.8 Q3 COMPUTER SCIENCE, INFORMATION SYSTEMS
R. Selvam, Akhilesh Tyagi
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引用次数: 0

摘要

过去十年间,人们对功率侧信道缓解技术进行了大量研究。基于秘密共享方案的逻辑系列(如 t-private logic)就是其中的一种对策,它可确保加密实现免受功率侧信道攻击。这些缓解技术适用于不同的设计抽象层次--算法、架构、逻辑、物理和门级。一个研究问题是,什么时候可以将来自不同设计抽象层次的两种缓解技术有效地结合起来使用?我们针对 RNS 安全逻辑(一种逻辑级功率侧信道缓解技术)和功率分配网络 (PDN)(一种物理级去耦电容缓解技术),探讨了两种缓解技术的正交性概念。采用机器学习(ML)算法来衡量电源侧信道攻击的有效性,即对手的成功率。使用 FreePDK 45 nm 技术库在树型和网格型 PDN 中实现了受 RNS 保护的 LED 区块密码轮函数作为测试电路。结果表明,不安全基础设计的成功率为天真贝叶斯 68.96%、线性判别分析 67.44%、二次判别分析 67.51%、支持向量机 66.58%。天真贝叶斯的成功率为 19.68%,线性判别分析的成功率为 19.62%,二次判别分析的成功率为 19.10%,支持向量机的成功率为 10.54%。与树型 PDN 相比,网格型 PDN 在降低成功率方面略胜一筹。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Residue Number System (RNS) and Power Distribution Network Topology-Based Mitigation of Power Side-Channel Attacks
Over the past decade, significant research has been performed on power side-channel mitigation techniques. Logic families based on secret sharing schemes, such as t-private logic, that serve to secure cryptographic implementations against power side-channel attacks represent one such countermeasure. These mitigation techniques are applicable at various design abstraction levels—algorithm, architecture, logic, physical, and gate levels. One research question is when can the two mitigation techniques from different design abstraction levels be employed together gainfully? We explore this notion of the orthogonality of two mitigation techniques with respect to the RNS secure logic, a logic level power side-channel mitigation technique, and power distribution network (PDN), with the decoupling capacitance, a mitigation technique at physical level. Machine learning (ML) algorithms are employed to measure the effectiveness of power side-channel attacks in terms of the success rate of the adversary. The RNS protected LED block cipher round function is implemented as the test circuit in both tree-style and grid-style PDN using the FreePDK 45 nm technology library. The results show that the success rate of an unsecured base design 68.96% for naive Bayes, 67.44% with linear discriminant analysis, 67.51% for quadratic discriminant analysis, and 66.58% for support vector machine. It is reduced to a success rate of 19.68% for naive Bayes, 19.62% with linear discriminant analysis, 19.10% for quadratic discriminant analysis, and 10.54% in support vector machine. Grid-type PDN shows a slightly better reduction in success rate compared to the tree-style PDN.
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来源期刊
Cryptography
Cryptography Mathematics-Applied Mathematics
CiteScore
3.80
自引率
6.20%
发文量
53
审稿时长
11 weeks
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