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Look-up table-based large finite field multiplication in memory constrained cryptosystems

机译:内存受限密码系统中基于查询表的大有限域乘法

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Many cryptographic systems use multiplication in the finite field GF(2/sup n/) for their underlying computations. In the recent past, a number of look-up table-based algorithms have been proposed for the software implementation of GF(2/sup n/) multiplication. Look-up table-based algorithms can provide speed advantages, but they either require a large memory space or do not fully utilize the resources of the processor on which the software is executed. In this work, an algorithm for GF(2/sup n/) multiplication is proposed which can alleviate this problem. In each iteration of the proposed algorithm, a group of bits of one of the input operands are examined and two look-up tables are accessed. The groupsize determines the table sizes, but does not affect the utilization of the processor resources. It can be used for both software and hardware realizations and is particularly suitable for implementations in memory constrained environment, such as smart cards and embedded cryptosystems.
机译:许多密码系统在有限域GF(2 / sup n /)中使用乘法进行基础计算。在最近的过去,已经提出了许多基于查找表的算法用于GF(2 / sup n /)乘法的软件实现。基于查找表的算法可以提供速度优势,但是它们要么需要较大的存储空间,要么不能完全利用执行软件的处理器资源。在这项工作中,提出了一种可以减轻这个问题的GF(2 / sup n /)乘法算法。在提出的算法的每次迭代中,将检查输入操作数之一的一组位,并访问两个查找表。组大小确定表的大小,但不影响处理器资源的利用率。它既可以用于软件实现,也可以用于硬件实现,特别适合于内存受限环境中的实现,例如智能卡和嵌入式密码系统。

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