首页> 外文会议>Digital System Design, Architectures, Methods and Tools, 2009. DSD '09 >One Dimensional Systolic Inversion Architecture Based on Modified GF(2^k) Extended Euclidean Algorithm
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One Dimensional Systolic Inversion Architecture Based on Modified GF(2^k) Extended Euclidean Algorithm

机译:基于改进的GF(2 ^ k)扩展欧几里德算法的一维脉动反演体系

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The need for small chip covered area in most handheld devices with out sacrifices in computational power introduces an interesting problem concerning expensive, computational intensive operations, like GF(2k) inversion which is widely used in cryptography. This paper addresses this problem by proposing a systolic inversion architecture for GF(2k) fields. This architecture is based on an extended analysis on an optimized version of modified extended Euclidean algorithm (OMEEA) that is using signal reusability and simplification of the control signals with regard to hardware design and manages to make the inversion process less complex. The proposed one dimensional systolic inversion architecture based on OMEEA was measured in terms of hardware components number, latency and critical path delay with very interesting results when compared to other well known designs thus proving the efficiency of the analysis on OMEEA algorithm.
机译:在大多数手持设备中需要较小的芯片覆盖面积而又不牺牲计算能力的情况带来了一个有趣的问题,涉及昂贵的计算密集型操作,例如在加密技术中广泛使用的GF(2 k )求逆。本文针对GF(2 k )字段提出了一种脉动反演架构,从而解决了这一问题。该体系结构基于对扩展扩展的欧几里得算法(OMEEA)的优化版本的扩展分析,该算法在硬件设计方面使用信号的可重用性和控制信号的简化,并设法降低了转换过程的复杂性。提出的基于OMEEA的一维脉动反演体系结构在硬件组件数量,延迟和关键路径延迟方面进行了测量,与其他知名设计相比,结果非常有趣,从而证明了OMEEA算法的分析效率。

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