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1.This article provides a brief description of RSA public key cryptography, an analysis and compare of all kinds of present existed modular exponentiation in RSA public key cryptography, a colligation of the fastest accelerating software algorithm-VLNW sliding window methods and hardware mapping fast Montgomery modular multiplication algorithm that can improve the implementary efficiency of RSA public key cryptography for achieving the novel algorithm-Mnexp algorithm.
本文简单介绍了RSA公钥密码体制,分析比较RSA公钥密码中已有的模幂运算方法,将得到的最快软件加速算法VLNW滑动窗口法和硬件映射最快的Montgomery模乘算法综合,得到改进后的Mnexp算法能有效提高RSA公钥密码的实现效率。收藏指正
2.A novel Variable Radix Fast Multiplication Hardware Algorithm for public-Key Cryptosystem
一种用于公钥密码系统的新型可变Radix快速乘法硬件算法收藏指正
3.Researching the domestic and external development status of robot, we forward a hardware structure basing on DSP and Complex Programmable Logic Device (CPLD). CPLD is used to accomplish the direction decoding, four frequency multiplication and counting for two quadrature encoder pulse.
在对国内外足球机器人小车开发现状的广泛调研基础上,提出了一种基于DSP和复杂可编程逻辑器件(CPLD)的硬件基本框架,CPLD器件完成两路正交脉冲的鉴相、四倍频和计数的方案。收藏指正
4.2) A recursive algorithm has been proposed in the original paper for VLSI(Very Large Scale Integration) implementation of EIDCT, but it takes a large number of operations and the hardware cost is rather high, so two new hardware implementation algorithms of EIDCT and the corresponding architectures are propounded from the aspect of lowering the computational complexity, which drastically reduces the numbers of multiplication and addition needed, constructing a basis for the future chip design(cf. : Chap. 4).
第二,原文献给出了用VLSI实现EIDCT的递归算法,但所需的运算量大,硬件开销高。 本文从降低计算复杂度的角度出发,提出了2种EIDCT的硬件实现算法及相应的电路结构,大幅度地减少了所需的乘法和加法次数,为以后的芯片设计奠定了基础,详见第四章。收藏指正
5.In this article we modify one-dimension systolic array implementation of Montgomery modular multiplication (MMM) and present a circle-like architecture, called the Circular Structured Systolic Array (CSSA) for hardware imple-mentation of MMM.
文章提出了一种环形脉动阵列CSSA(Circular Structured Systolic Array),用于实现Montgomery模乘算法MMM(Montgomery Modular Multiplication)。收藏指正
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