Consecutive Operand-Caching Method for Multiprecision Multiplication, Revisited

Hwajeong Seo, Howon Kim
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引用次数: 9

Abstract

Multiprecision multiplication is the most expensive operation in public key-based cryptography. Therefore, many multiplication methods have been studied intensively for several decades. In Workshop on Cryptographic Hardware and Embedded Systems 2011 (CHES2011), a novel multiplication method called ‘operand caching’ was proposed. This method reduces the number of required load instructions by caching the operands. However, it does not provide full operand caching when changing the row of partial products. To overcome this problem, a novel method, that is, ‘consecutive operand caching’ was proposed in Workshop on Information Security Applications 2012 (WISA2012). It divides a multiplication structure into partial products and reconstructs them to share common operands between previous and next partial products. However, there is still room for improvement; therefore, we propose a finely designed operand-caching mode to minimize useless memory accesses when the first row is changed. Finally, we reduce the number of memory access instructions and boost the speed of the overall multiprecision multiplication for public key cryptography.
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多精度乘法的连续操作数缓存方法,重访
在基于公钥的密码术中,多精度乘法运算是开销最大的运算。因此,许多乘法方法已经被深入研究了几十年。在2011年加密硬件和嵌入式系统研讨会(CHES2011)上,提出了一种称为“操作数缓存”的新型乘法方法。这种方法通过缓存操作数来减少所需的加载指令的数量。但是,在更改部分产品的行时,它不提供完整的操作数缓存。为了克服这一问题,在2012年信息安全应用研讨会(WISA2012)上提出了一种新的方法,即“连续操作数缓存”。它将一个乘法结构划分为多个部分积,并对它们进行重构,使它们在前一个部分积和下一个部分积之间共享公共操作数。然而,仍有改进的余地;因此,我们提出了一种精心设计的操作数缓存模式,以最大限度地减少第一行更改时无用的内存访问。最后,我们减少了存储器访问指令的数量,提高了公钥加密的整体多精度乘法速度。
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