A Low-Latency High-Order Arithmetic to Boolean Masking Conversion

Jiangxue Liu, Cankun Zhao, Shuohang Peng, Bohan Yang, Hang Zhao, Xiangdong Han, Min Zhu, Shaojun Wei, Leibo Liu
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引用次数: 0

Abstract

Masking, an effective countermeasure against side-channel attacks, is commonly applied in modern cryptographic implementations. Considering cryptographic algorithms that utilize both Boolean and arithmetic masking, the conversion algorithm between arithmetic masking and Boolean masking is required. Conventional high-order arithmetic masking to Boolean masking conversion algorithms based on Boolean circuits suffer from performance overhead, especially in terms of hardware implementation. In this work, we analyze high latency for the conversion and propose an improved high-order A2B conversion algorithm. For the conversion of 16-bit variables, the hardware latency can be reduced by 47% in the best scenario. For the case study of second-order 32-bit conversion, the implementation results show that the improved scheme reduces the clock cycle latency by 42% in hardware and achieves a 30% speed performance improvement in software. Theoretically, a security proof of arbitrary order is provided for the proposed high-order A2B conversion. Experimental validations are performed to verify the second-order DPA resistance of second-order implementation. The Test Vector Leakage Assessment does not observe side-channel leakage for hardware and software implementations.
低延迟高阶算术到布尔屏蔽转换器
掩码是对抗侧信道攻击的一种有效措施,通常应用于现代加密实现中。考虑到加密算法同时使用布尔掩码和算术掩码,因此需要算术掩码和布尔掩码之间的转换算法。基于布尔电路的传统高阶算术掩码到布尔掩码转换算法存在性能开销问题,特别是在硬件实现方面。在这项工作中,我们分析了转换的高延迟,并提出了一种改进的高阶 A2B 转换算法。对于 16 位变量的转换,在最佳情况下,硬件延迟可减少 47%。对于二阶 32 位转换的案例研究,实现结果表明,改进方案在硬件上将时钟周期延迟降低了 42%,在软件上实现了 30% 的速度性能提升。理论上,为拟议的高阶 A2B 转换提供了任意阶的安全证明。实验验证了二阶实现的二阶 DPA 抗性。测试矢量泄漏评估没有观察到硬件和软件实现的侧信道泄漏。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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