GF(2m)上常矩阵乘法的低延迟公共子表达式消去算法

Xiaoqiang Zhang, Ning Wu, Lidong Lan, Yaoping Liu
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引用次数: 3

摘要

本文提出了一种低延迟公共子表达式消除(LDCSE)算法。与之前主要关注面积的通用子表达式消除(CSE)算法不同,LDCSE算法的目标是优化GF(2m)上常数矩阵乘法的硬件实现中的面积和延迟。提出了一种计算复杂度较低的门级延迟计算方法,根据变换后的常数矩阵计算时延。该算法采用贪心算法和提出的延迟计算方法搜索具有最小面积延迟积(ADP)的公共子表达式集。实验结果表明,LDCSE算法的ADP值比以往的算法要小。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A low-delay common subexpression elimination algorithm for constant matrix multiplications over GF(2m)
In this work, a low-delay common subexpression elimination (LDCSE) algorithm is proposed. Unlike the previous common subexpression elimination (CSE) algorithms, which mostly focus on area, the aim of the LDCSE algorithm is to optimize both area and delays in hardware implementations of constant matrix multiplication over the GF(2m). A lower computational complexity gate-level delay computing method is proposed to compute delays according to the transformed constant matrices. The new CSE algorithm employs greedy algorithm and proposed delay computing method to search the set of common subexpressions with minimal area-delay-product (ADP). The Experimental results have shown that the LDCSE algorithm achieves smaller ADP compared with previous works.
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