Implementing the Rivest, Shamir, Adleman cryptographic algorithm on the Motorola 56300 family of digital signal processors

D. Taipale
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引用次数: 1

Abstract

The Rivest, Shamir, Adleman (RSA) algorithm [Rivest et al. 1978] is one of a class of cryptographic algorithms that utilize very large precision arithmetic. Multiplication, division, addition and subtraction typically need to be implemented with 512 or more bits precision-and the need for more precision grows as computational processing speeds increase. Digital signal processors are one natural way to create fast cryptographic systems because they have hardware optimized for fast arithmetic. The 56300 family of DSPs possesses characteristics that are well suited for this type of algorithm. These DSPs operate on 24 bit word sizes, and can do multiply accumulates in one clock cycle. We consider how to effectively apply these properties to obtain a fast implementation of algorithms used for RSA cryptography. The presentation is in three parts. The first section presents the RSA algorithm, with emphasis on the implementation approach use. The second section consists of a brief discussion of some salient architectural features of the 56300 family. Finally, we combine these two to obtain efficient implementations of the critical sections of the RSA algorithm.
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在摩托罗拉56300系列数字信号处理器上实现Rivest, Shamir, Adleman密码算法
Rivest, Shamir, Adleman (RSA)算法[Rivest et al. 1978]是一类利用非常大精度算法的加密算法之一。乘法、除法、加法和减法通常需要实现512位或更高的精度,并且随着计算处理速度的提高,对更高精度的需求也在增加。数字信号处理器是创建快速加密系统的一种自然方式,因为它们具有针对快速算术进行优化的硬件。56300系列dsp具有非常适合这种算法的特性。这些dsp在24位字长上工作,并且可以在一个时钟周期内进行乘法累加。我们考虑如何有效地应用这些属性来获得用于RSA加密的算法的快速实现。演讲分为三个部分。第一部分介绍了RSA算法,重点介绍了实现方法的使用。第二部分简要讨论了56300系列的一些突出的体系结构特性。最后,我们将这两者结合起来,以获得RSA算法关键部分的有效实现。
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